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%Стечкин~С.~Б.
% О суммах Валле-Пуссена

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%Теляковский~С.~А.
%Приближение дифференцируемых функций суммами Валле-Пуссена

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%Ефимов~А.~В.
%О приближении периодических функций суммами Валле-Пуссена

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\paper       Approximation of analytic functions by de La Vall\'ee-Poussin sums
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%Рукасов~В.~И., Новиков~О.~А.
%Приближение аналитических функций суммами Валле-Пуссена
%Ряди Фур'е: теорiя i застосування

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%Рукасов~В.~И.
%Приближение суммами Валле Пуссена классов аналитических функций

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%Сердюк~А.~С.
%Наближення iнтегралiв Пуассона суммами Валле-Пуссена

\by        Serdyuk~A.S.
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%Сердюк~А.~С.
%Наближення iнтегралiв Пуассона сумами Валле Пуссена в рiвномiрнiй та iнтегральних метриках
%Приближение интегралов Пуассона суммами Валле Пуссена в рiвномiрнiй и интегральных метриках


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%Жигалло~Т.~В.
%Приближение функций, удовлетворяющих условию Липшица на конечном отрезке вещественной оси, интегралами Пуассона~--- Чебыш\"ева


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%Ганзбург~И.~М.
%Обобщение некоторых результатов С.~М.~Никольского и А.~Ф.~Тимана

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%Ганзбург~И.~М., Тиман~А.~Ф.
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%Оматаев~Т.~О.
%О приближении непрерывных на отрезке функций усеченными суммами Валле-Пуссена

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\jour        Math. Notes
\yr          1977
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%Русак~В.~Н.
%Об одном методе приближения рациональными функциями на вещественной оси

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%Ровба~Е.~А.
%Приближение функций, дифференцируемых в смысле Римана~--- Лиувилля, рациональными операторами
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%Смотрицкий~К.~А.
% О приближении функций ограниченной вариации рациональными операторами на отрезке

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%Никольский~С.~М.
%Приближение функций тригонометрическими полиномами в среднем

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%Стечкин~С.~Б.
%Оценка остатка ряда Фурье для дифференцируемых функций

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\yr               2019
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%Поцейко~П.~Г., Ровба~Е.~А.
% О приближениях функции $|x|^s$ средними Валле-Пуссена рядов Фурье по системе рациональных дробей Чебыш\" ева~--- Маркова

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%Сунь~Юншен, Ли~Чунь.
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\by         Vinogradov~O.L. and Ulitskaya~A.Yu.
\paper      Sharp estimates for mean-square approximations of classes of differentiable periodic functions by shift spaces
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\yr         2018
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%Виноградов~О.~Л., Улицкая~А.~Ю.
%Точные оценки среднеквадратичных приближений классов дифференцируемых периодических функций пространствами сдвигов

\by            Ulitskaya~A.Yu.
\paper         Sharp estimates for mean square approximations of classes of periodic convolutions by spaces of shifts
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\yr            2021 %2020
\vol           32
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\pages         349--369 %201--228
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%Улицкая~А.~Ю.
%Точные оценки среднеквадратичных приближений классов периодических св\"{е}рток пространствами сдвигов

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\endref

\by          Vinogradov~O.L.
\paper       Sharp inequalities for approximations of classes of periodic convolutions by odd-dimensional subspaces of shifts
\jour        Math. Notes % Mat. Zametki
\yr          2009
\vol         85
\issue       4
\pages       544--557 % 569--584 	
\endref
%Виноградов~О.~Л.
%Точные неравенства для приближений классов периодических сверток подпространствами сдвигов нечетной размерности

\by          Vinogradov~O.L.
\paper       Sharp constants of approximations of convolution classes with an integrable kernel by spaces of shifts
\jour        St. Petersburg Math.~J.
\yr          2019 % 2018
\vol         30
\issue       5
\pages       841--867 %112--148
\endref
% Виноградов~О.~Л.
%Точные константы приближений классов сверток с суммируемым ядром пространствами сдвигов

\by          Vinogradov~O.L.
\paper       Classes of convolutions with a singular family of kernels: Sharp constants for approximation by spaces of shifts
\jour        St. Petersburg Math.~J.
\yr          2021 %2020
\vol         32
\issue       2
\pages       233--260  %  45--84
\endref
%Виноградов~О.~Л.
%Точные константы приближений классов сверток с семейством ядер с особенностью пространствами сдвигов

\by          Magaril-Il'yaev~G.G.
\paper       Mean dimension, widths, and optimal recovery of Sobolev classes of functions on the line
\jour        Sb. Math.
\yr          1993 %1991
\vol         74 %182
\issue       2 %11
\pages       381--403 % 1635--1656
\endref
% Магарил-Ильяев~Г.~Г.
%Средняя размерность, поперечники и оптимальное восстановление соболевских классов функций на прямой

\by          Magaril-Il'yaev~G.G., Osipenko~K.Yu., and Tikhomirov~V.M.
\paper       On exact values of $n$-widths in a~Hilbert space
\jour        J.~Approx. Theory
\yr          2001
\vol         108
\issue       1
\pages       97--117
\endref

\by Ulitskaya~A.Yu.
\paper Fourier analysis in spaces of shifts
\jour J. Math. Sci.
\yr 2022
%\doi 10.1007/s10958- 022-05966-x
\finalinfo arXiv: 2208.03748; doi 10.1007/s109\allowbreak58-022-05966-x
\endref

\by                     Vinogradov~O.L.
\paper                  Average dimension of shift spaces
\jour                   Lobachevskii~J. Math.
\yr                     2018
\vol                    39
\issue                  5
\pages                  717--721
\endref

\by         Dung~D. 	
\paper      Mean $\varepsilon$-dimension of the functional class~$B_{G,p}$
\jour       Math. Notes
\yr         1980
\vol        28
\issue      5
\pages      818--823  % 727--736
\endref
%Динь Зунг
%Средняя $\varepsilon$-размерность класса функций $B_{G,p}$

\by             Gr\"unbaum~B.
\paper          Regular polyhedra---old and new
\jour           Aequationes Math.
\yr             1977
\vol            16
\iftex
\issue          1--2
\else
\issue          1
\fi
\pages          1--20
\endref

\by     Zalgaller~V.A.
\paper  Convex polyhedra with regular faces
\lang   Russian
\jour   Zap. Naucn. Sem. Leningrad. Otdel. Mat. Inst. Steklov. (LOMI)
\vol    2
\yr     1967
\pages  1--220
\endref

\by            Johnson~N.W.
\paper         Convex polyhedra with regular faces
\jour          Canad.~J. Math.
\yr            1966
\vol           18
\issue         1
\pages         169--200
\endref

\by           Subbotin~V.I.
\paper        On a class of polyhedra with symmetrical vertex stars
\inbook       Contemporary Mathematics and Its Applications. Thematic Surveys
\lang         Russian
\publaddr     Moscow
\publ         Nauka
 \yr          2019
\pages        88--97
\finalinfo    Itogi Nauki i Tekhniki; vol.~169
\endref

\by           Subbotin~V.I.
\paper        On two classes of polyhedra with rhombic vertices
\jour         J.~Math. Sci.
\yr           2020
\vol          251
%\issue
\pages        531--538
\endref

\by           Subbotin~V.I.
\paper        Completeness of the list of convex $RR$-polyhedra
\jour         Chebyshevskii Sbornik
\yr           2020
\vol          2
\issue        1
\pages        297--309
\endref


\by                 Cauchy~A.L.
\paper              Sur les polygones et poly\`{e}dres. Second M\'{e}moire
\jour               J. \'{E}cole Polyt\'{e}chnique
\yr                 1813
\vol                9
\pages              87--98
\endref

\by                 Connelly~R.
\paper              Rigidity
\inbook             Handbook of Convex Geometry %P.~M.~Gruber, J.M.~Wills (eds.)
\publaddr           Amsterdam
\publ               North-Holland
\yr                 1993
\pages              223--271
\endref


\by               Dolbilin~N.P.
\paper            Rigidity of convex polyhedrons
\jour             Quantum
\yr               1998
\vol              9
\issue            1
\pages            8--13
\endref

\by              Dolbilin~N.P., Shtan'ko~M.A., and Shtogrin~M.I.
\paper           Rigidity of zonohedra
\jour            Russian Math. Surveys
\yr              1996
\vol             51
\issue           2
\pages           326--328
\endref
% Долбилин~Н.~П., Штанько~М.~А., Штогрин~М.~И.
% Неизгибаемость зоноэдров

\by              Dolbilin~N.P., Shtan'ko~M.A., and Shtogrin~M.I.
\paper           Nonbendability of a~division of a~sphere into squares
\jour            Dokl. Math.
\yr              1997
\vol             55
\issue           3
\pages           385--387
\endref
% Долбилин~Н.~П., Штанько~М.~А., Штогрин~М.~И.
% Неизгибаемость квадрильяжа сферы

\by             Dolbilin~N.P., Shtan'ko~M.A., and Shtogrin~M.I.
\paper          Rigidity of a~quadrillage of the torus
\jour           Russian Math. Surveys
\yr             1999
\vol            54
\issue          4
\pages          839--840
\endref
% Долбилин~Н.~П., Штанько~М.~А., Штогрин~М.~И.
%Неизгибаемость квадрильяжа тора

\by             Shtogrin~M.I.
\paper          Rigidity of quadrillage of the pretzel
\jour           Russian Math. Surveys
\yr             1999
\vol            54
\issue          5
\pages          1044--1045
\endref
% Штогрин~М.~И.
% Неизгибаемость квадрильяжа кренделя

\by             Bowers~J.C., Bowers~ Ph.L., and Pratt~K.
\paper          Rigidity of circle polyhedra in the 2-sphere and of hyperideal polyhedra in hyperbolic 3-space
\jour           Trans. Amer. Math. Soc.
\yr             2019
\vol            371
\issue          6
\pages          4215--4249
\endref

\by             Morozov~E.A.
\paper          Symmetries of 3-polytopes with fixed edge length
\jour           Sib. Electr. Math. Reports
\yr             2020
\vol            17
\pages          1580--1587
\endref

\by             Aleksandrov~A.D.
\paper          Existence of a given polyhedron and of a convex surface with a given metric
\lang           Russian
\jour           C.~R. (Dokl.) Acad. Sci. USSR, n. Ser. %\? n.
\yr             1941
\vol            30
\issue          2
\pages          103--106
\endref
%\by  Александров~А.~Д.
%\paper Существование выпуклого многогранника и выпуклой поверхности с заданной метрикой

\by             Alexandroff~A.
\paper          Existence of a convex polyhedron and of a convex surface with a~given metric
\lang           Russian
\jour           Rec. Math. [Mat. Sbornik] N.S.
\yr             1942
\vol            11(53)
\iftex
\issue            1--2
\else
\issue            1
\fi
\pages          15--65
\endref
%  Александров~А.~Д.
%Существование выпуклого многогранника и выпуклой поверхности с заданной метрикой

\by             Stoker~J.J.
\paper          Uniqueness theorems for some open and closed surfaces in three-space
\jour           Ann. Scuola  Norm. Super. Pisa, Cl. Sci., IV. Ser.
\yr             1978
\vol            5
\issue          4
\pages          657--677
\endref

\by             G\'alvez~J.A., Mart\'{\i}nez~A., and Teruel~J.L.
\paper          On the generalized Weyl problem for flat metrics in the hyperbolic 3-space
\jour           J.~Math. Anal. Appl.
\yr             2014
\vol            410
\issue          1
\pages          144--150
\endref

\by             Guan~P. and Lu~S.
\paper          Curvature estimates for immersed hypersurfaces in Riemannian manifolds
\jour           Invent. Math.
\yr             2017
\vol            208
\issue          1
\pages          191--215
\endref

\by            Lewy~H.
\paper         On the existence of a closed convex surface realizing a~given Riemannian metric
\jour          Proc. Natl. Acad. Sci. USA
\yr            1938
\vol           24
\issue         2
\pages         104--106
\endref

\by                  Volkov~Yu.A.
\paper               On the existence of a polyhedron with prescribed metric
\lang                Russian
\inbook              Proceedings of the Third All-Union Mathematical Congress
\bookinfo            V.~1, Moscow, June--July 1956
\publaddr            Moscow
\publ                Academy of Sciences of the USSR
\yr                  1958
\pages               146
\endref
%\by Волков~Ю.~А.
%\paper О существовании выпуклой поверхности с данной метрикой
%\inbook Труды 3-го Всесоюзного математического съезда

\by                  Volkov~Yu.A.
\paper               Existence of a polyhedron with prescribed development.~I
\lang                Russian
\jour                Vestn. Leningr. University, Mat. Mekh. Astron.
\yr                  1960
\vol                 19
\issue               4
\pages               75--86
\endref
%\by Волков~Ю.~А.
%\paper Существование выпуклого многогранника с данной разверткой.~I

\by                 Volkov~Yu.A. and Podgornova~E.G.
\paper              Existence of a~polyhedron with prescribed development
\lang               Russian
\jour               Uch. Zap. Tashk. Gos. Pedagog. Inst. Im. Nizami %\?Im.
\yr                 1972
\vol                85
\pages              3--54
\endref
%\by Волков~Ю.~А., Подгорнова~Е.~Г.
%\paper Существование выпуклого многогранника с данной разверткой

\by                 Volkov~Yu.A.
\paper              Existence of a~polyhedron with prescribed development
\jour               J.~Math. Sci., New York
\yr                 2020
\vol                251
\issue              4
\pages              462--479
\endref
%\by  Волков~Ю.~А.
%\paper Существование многогранника с данной разверткой

\by                 Bobenko~A.I. and Izmestiev~I.
\paper              Alexandrov's theorem, weighted Delaunay triangulations, and mixed volumes
\jour               Ann. Inst. Fourier
\yr                 2008
\vol                58
\issue              2
\pages              447--505
\endref

\by                 Izmestiev~I.
\paper              A variational proof of Alexandrov's convex cap theorem
\jour               Discrete Comput. Geom.
\yr                 2008
\vol 40
\issue 4
\pages 561--585
\endref

\by                 Shtogrin~M.I.
\paper              Degeneracy criterion for a~convex polyhedron
\jour               Russian Math. Surveys
\yr                 2012
\vol                67
\issue              5
\pages              951--953
\endref
%\by Штогрин~М.~И.
%\paper Критерий вырожденности выпуклого многогранника
\by                 Jasiulek~M. and Korzy{\'n}ski~M.
\paper              Isometric embeddings of 2-spheres by embedding flow for applications
                    in numerical relativity
\jour               Class. Quantum Grav.
\yr                 2012
\vol                29
\finalinfo          Article 155018, 14~pp.
\endref

\by                 Kane~D., Price~G.N., and Demaine~E.D.
\paper              A~pseudopolynomial algorithm for Alexandrov's theorem
\inbook             Algorithms and Data Structures %F.~Dehne, M.~Gavrilova, J.-R.~Sack, C.~D.~T{\'o}th (eds.).
\publaddr           Cham
\publ               Springer
\yr                 2009
\pages              435--446
\finalinfo          Lect. Notes Comput. Sci.; vol.~5664
\endref

\by                 Ray~S., Miller~W.A., Alsing~P.M., and Yau~S.T.
\paper              Adiabatic isometric mapping algorithm for embedding 2-surfaces in Euclidean 3-space
\jour               Class. Quantum Grav.
\yr                 2015
\vol                32
\finalinfo         Article no.~235012, 17~pp.
\endref

\by                 Tichy~W., McDonald~J.R., and Miller~W.A.
\paper              New efficient algorithm for the isometric embedding of 2-surface
                    metrics in three dimensional Euclidean space
\jour               Class. Quantum Grav.
\yr                 2015
\vol                32
\finalinfo          Article 015002, 16~pp.
\endref

\by                 Zalgaller~V.A.
	\paper          Convex polyhedra with regular faces
\lang               Russian
	\inbook         Semin. in Mathematics. V.~2
	\publaddr       Leningrad
	\publ           Steklov Math. Inst.
	\yr             1969
	\pages          5--221
\endref		
% Залгаллер~В.~А.
% Выпуклые многогранники с правильными гранями	

\by                  Gr{\"u}nbaum~B. and Shephard~G.C.
\paper               Spherical tilings with transitivity properties
\inbook              The Geometric Vein. The Coxeter Festschrift
%Ch.~Davis, B.~Gr{\"u}nbaum, F.~A.~Sherk (eds.).
\publaddr            New York
\publ                Springer
\yr                  1982
\pages               65--98
\endref

\by                  Sakano~Y. and Akama~Y.
\paper               Anisohedral spherical triangles and classification of spherical
                     tilings by congruent kites, darts and rhombi
\jour                Hiroshima Math.~J.
\yr                  2015
\vol                 45
\issue               3
\pages               309--339
\endref

\by                      Gluck~H.
        \paper           Almost all simply connected closed surfaces are rigid
        \inbook         % L.C.~Glaser, T.B.~Rushing (eds.)
                         Geometric Topology. Proceedings
                         of the Geometric Topology Conference Held at Park City, Utah, 1974
        \publaddr        Berlin
        \publ            Springer
        \yr              1975
        \pages           225--239
\finalinfo               Lect. Notes Math.; vol.~438
\endref

\by                  Bowers~J.C., Bowers~Ph.L., and Pratt~K.
\paper               Almost all circle polyhedra are rigid
\jour                Geom. Dedicata
\yr                  2019
\vol                 203
\pages               337--346
\endref

 \by                Sabitov~I.Kh.
 \paper             Algebraic methods for solution of polyhedra
 \jour              Russian Math. Surveys %Uspekhi Mat. Nauk 	
 \yr                2011
\vol                66
 \issue             3
 \pages             445--505 %3--66
\endref
%Сабитов~И.~Х.
%Алгебраические методы решения многогранников

\by                 Connelly~R.
\paper              The rigidity of suspensions
\jour               J. Differ. Geom.
\yr                 1978
\vol                13
\issue              3
\pages              399--408
\endref

\by                 Sabitov~I.Kh.
\paper              Algorithmic testing for the deformability of suspensions
\jour               J.~Soviet Math.
\yr                 1990
\vol                51
\issue              5
\pages              2584--2586
\endref
%\by  Сабитов~И.~Х.
%\paper Алгоритмическая проверка изгибаемости подвесок

\by                 Maehara~H.
\paper              On a special case of Connelly's suspension theorem
\jour               Ryukyu Math.~J.
\yr                 1991
\vol                4
\pages              35--45
\endref

\by                 Stachel~H.
\paper              Flexible cross-polytopes in the Euclidean 4-space
\jour               J.~Geom. Graph.
\yr                 2000
\vol                4
\issue              2
\pages              159--167
\endref

\by              Mikhalev~S.N.
\paper           Some necessary metric conditions for flexibility of suspensions
\jour            Mosc. University Math. Bull.
\yr              2001
\vol             56
\issue           3
\pages           14--20
\endref
%  Михалев~С.~Н.
% Некоторые необходимые метрические условия изгибаемости подвесок

\by              Slutskiy~D.A.
\paper           A~necessary flexibility condition for a nondegenerate suspension
                 in Lobachevsky 3-space
\jour            Sb. Math.
\yr              2013
\vol             204
\issue           8
\pages           1195--1214
\endref
%\by  Слуцкий~Д.~А.
%\paper Необходимое условие изгибаемости невырожденной подвески в пространстве Лобачевского

\by               Gaifullin~A.A.
\paper            Embedded flexible spherical cross-polytopes with  nonconstant volumes
\jour             Proc. Steklov Inst. Math.
\yr               2015
\vol              288
\pages            56--80
\endref
%\by  Гайфуллин~А.~А.
%\paper Вложенные изгибаемые сферические кросс-политопы с непостоянными объемами

\by               Seidenberg~A.
\paper            A new decision method for elementary algebra
\jour             Ann. Math.
\yr               1954
\vol              60
\issue            2
\pages            365--374
\endref

\by               Ivanov~V.V.
\paper            Perturbation of uniformly summable semigroups of operators
\jour             Dokl. Akad. Nauk SSSR
\yr               1980
\vol              250
\issue            2
\pages            269--273
\endref
%Иванов~В.~В.
%Возмущение равномерно суммируемых полугрупп операторов

\by               Melnikov~E.V.
\paper            Perturbation of continuous semigroups at zero by strongly bounded operators
\inbook           Fundamental and Applied Mathematics
\lang             Russian
\publaddr         Omsk
\publ             Omsk University
\yr               1994
\pages            32--37
\endref
%Мельников~Е.~В.
%О возмущении непрерывных в нуле полугрупп сильно ограниченными операторами

\by                  Schappacher~W.
\paper               St\"orungstheorie lokal-gleichstetiger Halbgruppen
\jour                Ber. Math.-Statist. Sek. Forsehungszentrum Graz
\yr                  1976
\vol                 21
\issue               2
\pages               %\?02--228
\endref

\by                      Melnikov~E.V.
\paper                   On some endomorphism classes of a~locally convex space
\inbook                  Vesnt. Omsk University
\publaddr                Omsk
\yr                      1998
\vol                     3
\pages                   16--18
\endref
%Мельников~Е.~В.
%О некоторых классах эндоморфизмов локально выпуклого пространства

\by              Komatsu~H.
\paper           Semi-groups of operators in locally convex spaces
\jour            J.~Math. Soc. Japan
\yr              1964
\vol             16
\issue           3
\pages           230--262
\endref

\by                  Mel'nikov~E.V.
\paper               Analyticity of vector-valued functions
\inbook              Omsk Scientific Readings [Electronic Resource]: %Электронный ресурс
                     Proceedings of the Scientific-Practical Conference
                     (Omsk, 11--16 December 2017)
\publaddr            Omsk
\publ                Omsk University
\yr                  2017
\pages               1037--1040
\endref
%Мельников~Е.~В.
%Об аналитичности векторнозначных функций Омские научные чтения

\by                  Mel'nikov~E.V.
\preprint            Generalized Well-Posedness of the Abstract Cauchy Problem
                     and Semigroups--Generalized Functions
\yr                  1988
\finalinfo           submitted to VINITI. 1988. 6088--B88.
\endmref
%Мельников~Е.~В.
%Обобщенная корректность абстрактной задачи Коши и полугруппы-обобщенные функции

\by                  Mel'nikov~E.V.
\paper               On a~proof of Lomonosov's theorem
\inbook              Omsk Scientific Readings [Electronic Resource]:
                     Proceedings of the Second Scientific Conference
                     (Omsk, 10--15 December 2018)
\publaddr            Omsk
\publ                Omsk University
\yr                  2018
\pages               231--234
\endref
% Мельников~Е.~В.
%Об одном доказательстве теоремы В.~И.~Ломоносова

\by            Oldroyd~J.G.
\paper         On the formulation of theological equations of state
\jour          Proc. Roy. Soc.
\yr            1950
\vol           200
%\issue
\pages         523--541
\endref

\by            Bird ~R.B., Dotson~P.J., and Johnson~N.L.
\paper         Polymer solution rheology based on a finitely extensible bead-spring chain model
\jour          J.~Non-Newtonian Fluid Mechanics
\yr            1980
\vol           7
\iftex
\issue         2--3
\else
\issue         2
\fi
\pages         213--235
\endref

\by            Chilcott~M.D. and Ralliston~J.M.
\paper         Creeping flow of dilute polymer solutions past cylinders and spheres
\jour          J.~Non-Newtonian Fluid Mechanics
\yr            1988
\vol           29
\issue         3
\pages         381--432
\endref

\by            Remmelgas~J., Harrison~G., and Leal~L.G.
\paper         A~differential constitutive equation for entangled polymer solutions
\jour          J.~Non-Newtonian Fluid Mechanics
\yr            1999
\vol           80
\issue         2
\pages         115--134
\endref

\by           Golovicheva~I.\`E., Zinovich~S.A., and Pyshnograi~G.V.
\paper        Effect of the molecular mass on the shear and longitudinal viscosity of linear polymers
\jour         J.~Appl. Mech. Techn. Phys.
\yr           2000
\vol          41
\issue        2
\pages        347--352 %154--160
\endref
%Головичева~И.~Э., Зинович~С.~А., Пышнограй~Г.~В.
%Влияние молекулярной массы на сдвиговую и продольную вязкость линейных полимеров

\by           Pyshnograi~G.,  Merzlikina~D.,  Filip~P.,  and Pivokonsky~R.
\paper        Mesoscopic single and multi-mode rheological models for polymeric melts viscometric flow description
\jour         WSEAS Trans. Heat Mass Transf.
\yr           2018
\vol          13
%\issue
\pages        49--65
\endref

\by           Blokhin~A.M. and Tkachev~D.L.
\paper        Linear asymptotic instability of a stationary flow of a~polymeric medium in a~plane channel
              in the case of periodic perturbations
\jour         J.~Appl. Industr. Math.
\yr           2014
\vol          8 %17
\issue        4 %3
\pages        467--478   %13--25
\endref
%Блохин~А.~М.,  Ткачев~Д.~Л.
%Линейная асимптотическая неустойчивость стационарного течения полимерной среды в плоском канале в случае периодических возмущений

\by           Blokhin~A.M., Yegitov~A.V.,  and Tkachev~D.L.
\paper        Linear instability of solutions in a~mathematical model describing polymer flows in an infinite channel
\jour         Comp. Math. Math. Phys.
\yr           2015
\vol          55
\issue        5
\pages        848--873 %850--875
\endref
%Блохин~А.~М., Егитов~А.~В., Ткачев~Д.~Л.
%Линейная неустойчивость решений математической модели, описывающей течения полимеров в бесконечном канале

\by          Blokhin A. and Tkachev D.
\paper       Spectral asymptotics of a~linearized problem about flow of an incompressible polymeric fluid.
             Base flow is analogue of a~Poiseuille flow
\jour        AIP Conf. Proc.
\yr          2018
\vol         2027
%\issue
\pages       030028
\endref

\by          Blokhin~A.M. and Tkachev~D.L.
\paper       Analogue of the Poiseuille flow for incompressible polymeric fluid
             with volume charge. Asymptotics of the linearized problem spectrum
\jour        J.~Phys. Conf. Ser.
\yr          2017
\vol         894
\issue       012096
\pages       1--6
\endref

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%Блохин~А.~М., Егитов~А.~В., Ткачев~Д.~Л.
%Асимптотика спектра для линеаризованной задачи об устойчивости стационарных течений несжимаемой полимерной жидкости с объемным зарядом

\by          Blokhin A., Tkachev D., and Yegitov A.
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% Блохин~А.~М., Ткач\"ев~Д.~Л.
%Устойчивость аналога течения Пуазейля в МГД модели несжимаемой полимерной жидкости

\by              Blokhin~A.M. and Tkachev~D.L.
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%Блохин~А.~М., Ткач\"ев~Д.~Л.
%Линейная неустойчивость состояния покоя для МГД модели несжимаемой полимерной жидкости в случае абсолютной проводимости

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% Блохин~А.~М., Голдин~А.~Ю.
% К вопросу о линейной устойчивости состояния покоя для несжимаемой полимерной жидкости

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%Бамбаева~Н.~В., Блохин~А.~М.
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%Левчук В. М.
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%Левчук~В.~М., Сулейманова~Г.~С., Ходюня~Н.~Д.
%Неассоциативные обертывающие алгебр Шевалле

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% Левчук В. М.
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%Кривоколеско В. П., Левчук В. М.
%Перечисление идеалов исключительных нильпотентных матричных алгебр


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%Толасов Б. А.
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% Левчук В.~М.
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%Левчук В. М., Литаврин~А.~В., Ходюня~Н.~Д., Цыганков~В.~В.
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%Назаров~С.~А.
% Моделирование сингулярно возмущенной спектральной задачи при помощи самосопряженных расширений
%операторов предельных задач

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%Назаров~С.~А.
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%Азаров~Д.~Н., Тьеджо~Д.
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%Туманова~Е.~А.
%Об аппроксимируемости корневыми классами групп обобщенных свободных произведений с нормальным объединением

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%Соколов~Е.~В., Туманова~Е.~А.
%Об аппроксимируемости корневыми классами некоторых свободных произведений групп с нормальными объединенными подгруппами

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%Туманова~Е.~А.
% Об аппроксимируемости корневыми классами HNN-расширений групп

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\vol              97
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\endref
%Гольцов~Д.~В.
%Аппроксимируемость HNN-расширения с центральными связанными подгруппами корневым классом групп

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%Соколов~Е.~В., Туманова~Е.~А.
%Аппроксимируемость корневыми классами HNN-расширений с центральными циклическими связанными подгруппами

\by               Tumanova~E.A.
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\endref
%Туманова~Е.~А.
%Об аппроксимируемости корневыми классами некоторых HNN-расширений групп

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%     \issue -
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%Мальцев~А.~И.
%Обобщенно нильпотентные алгебры и их присоединенные группы

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%Агапов~С.~В., Александров~Д.~Н.
%Полиномиальные интегралы четвертой степени натуральной механической системы на двумерном торе

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%Козлов~В.~В., Трещев~Д.~В.
%Об интегрируемости гамильтоновых систем с торическим пространством положений

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%Козлов~В.~В.
%Топологические препятствия к интегрируемости натуральных механических систем

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%Колокольцов~В.~Н.
%Геодезические потоки на двумерных многообразиях с дополнительным полиномиальным по скоростям первым интегралом

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%Кузьмина А. С.
%Описание конечных нильпотентных колец, имеющих планарные графы делителей нуля

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% Кузьмина А. С.
%О некоторых свойствах многообразий колец, в которых конечные кольца однозначно определяются
%своими графами делителей нуля

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%Журавлев~Е. В., Кузьмина А. С., Мальцев Ю. Н.
%Описание многообразий колец, в которых конечные кольца однозначно задаются своими графами делителей нуля

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%Осиленкер~Б.~П.
%Сходимость и суммируемость рядов Фурье~--- Соболева

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%Шарапудинов~И.~И.
%Ортогональные по Соболеву системы функций и некоторые их приложения

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%Шарапудинов~И.~И.
%Ортогональные по Соболеву системы функций, ассоциированные с ортогональной системой функций

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%Магомед-Касумов~М.~Г.
%Система функций, ортогональная в смысле Соболева и порожденная системой Уолша

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%Шарапудинов~И.~И.
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%Зорщиков~А.~В.
%О равномерности сходимости рядов Фурье по многочленам Якоби

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% А.Р. Чехлов, О сильно инвариантных подгруппах абелевых групп

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\jour         Sci. Asia
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\by           Saburov M. and Ahmad M.A.K.
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\by           Mukhamedov~F.  and Saburov M.
\paper        On equation $x^q=a$ over $\Bbb{Q}_p$
\jour         J.~Number Theory
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\by           Mukhamedov~F., Omirov B., and Saburov~M.
\paper        On cubic equations over $p$-adic field
\jour         Int. J. Number Theory
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\by          Saburov M. and Ahmad M.A.K.
\paper       Local descriptions of roots of cubic equations over $p$-adic fields
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\by          Saburov M., Ahmad M.A.K., and Alp M.
\paper       The study on general cubic equations over $p$-adic fields
\jour        Filomat
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\paper         On a~Hall hypothesis
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\endref
%Тютянов~В.~Н.
%К гипотезе Холла

\by       Kondratev~A.S.
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%Кондратьев~А.~С.
%Подгруппы конечных групп Шевалле


\by             Radzhabov~N.R.
\paper          Integral representations and boundary value problems for
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\jour           Dokl. Akad. Nauk SSSR
\yr             1982
\vol            267
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%Раджабов~Н.~Р.
%Интегральные представления и граничные задачи для обобщенной системы Коши~--- Римана с сингулярной линией

\by          Radzhabov~N.R. and Rasulov~A.B.
\paper       Integral representations and boundary value problems for
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\jour        Differ. Uravn.
\yr          1989
\vol         25
\issue       7
\pages       1279--1981
\endref
%Раджабов~Н.~Р., Расулов~А.~Б.
%Интегральные представление и граничные задачи для одного класса систем
%дифференциальных уравнений эллиптического типа с сингулярным многообразием

\by               Begehr~H. and Dao-Qing~Dai
\paper            On continuous solutions of a generalized Cauchy--Riemann system with more than one singularity
\jour             J.~Differ. Equ.
\yr               2004
\vol              196
\pages            67--90
\endref

\by                Meziani~A.
\paper             Representation of solutions of a~singular CR equation in the plane
\jour              Complex Variables Elliptic Egu.
\yr                2008
\vol               53
\pages             1111--1130
\endref

\by               Soldatov~A.P. and Rasulov~A.B.
\paper            Boundary value problem for a~generalized Cauchy--Riemann equation with singular coefficients
\jour             Diff. Equ.
\yr               2016
\vol              52
\issue            5
\pages            616--629  %637--650
\endref
%Солдатов~А.~П., Расулов~А.~Б.
%Краевая задача для обобщенного уравнения Коши~--- Римана с сингулярными коэффициентами

\by                  Fedorov~Yu.S. and Rasulov~A.B.
\paper               Hilbert type problem for a~Cauchy-Riemann equation
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\jour                Diff. Equ.
\yr                  2021
\vol                 57
\issue               1
\pages               127--131  %140--144
\endref
%Федоров~Ю.~С., Расулов~А.~Б.
%Задачи типа Гильберта для уравнения Коши~--- Римана с сингулярными окружностью и
%точкой в младших коэффициентах

\by                 Rasulov~A.B.
\paper              The Riemann problem on a~semicircle
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\jour               Diff. Equ.
\yr                 2004
\vol                40
\issue              9
\pages              1364--1366  % 1990--1992
\endref
%Расулов~А.~Б.
%Задача Римана на полуокружности для обобщенной системы Коши~--- Римана с сингулярной
%линией

\by               Rasulov~A.B.
\paper            Integral representations and the linear conjugation problem
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\jour             Diff. Equ.
\yr               2000
\vol              36
\issue            2
\pages            306--312 %270--275
\endref
%Расулов~А.~Б.
%Интегральные представления и задача линейного сопряжения для
%обобщенной системы Коши~--- Римана с сингулярным многообразием

\by                  Ostrovskii~I.V.
\paper               A~homogeneous Riemann boundary-value problem with infinite index on curvilinear contour
\jour                Teor. Funkts., Funkts. Anal. Appl.
\yr                  1991
\vol                 56
\pages               95--105
\endref
%Островский~И.~В.
%Однородная краевая задача Римана с бесконечным индексом на криволинейном контуре

\by                Yurov~P.G.
\paper             The nonhomogeneous Riemann boundary-value problem with an infinite index of logarithmic order $\alpha\geq 1$
\inbook            Proceedings of the All-Union Conference on Boundary-Value Problems %Матер. Всесоюз. конф. по краевым задачам
\lang              Russian
\publaddr          Kazan
\publ              Kazan University
\yr                1970
\pages             279--284
\endref
%Юров~П.~Г.
%Неоднородная краевая задача Римана с бесконечным индексом логарифмического порядка $\alpha\geq 1$

\by          Alekna~P.Yu.
\paper       On a~homogeneous Riemann boundary-value problem with an infinite index of logarithmic order for a~halfplane
\jour        Lith. Math.~J. %Lith.Mat. Rink. XIV
\yr          1973
\vol         13
\issue       3
\pages       349--355 %5--14
\endref
% Алекна~П.~Ю.
%Неоднородная краевая задача Римана с бесконечным индексом логарифмического порядка для полуплоскости

\by             Mel'nik~I.M.
\paper          The Riemann boundary problem with discontinuous coefficients
\jour           Izv. Vyssh. Uchebn. Zaved. Matematika
\yr             1959
\vol            2
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\endref
%Мельник~И.~М.
%О краевой задаче Римана с разрывными коэффициентами

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% Латышев ~В.~Н.
%О конечной порожденности $T$-идеала с элементом $[x1, x2, x3, x4]$

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      \jour        J.~Algebra
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\by            Volichenko~I.B.
\preprint      $T$-Ideal Generated by the Element $[x_1, x_2, x_3, x_4]$ %\nofrills
\lang          Russian
\publ          Inst. Mat. AN BSSR
\publaddr      Minsk
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\issue         22
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%Воличенко~И.~Б.
%$T$-идеал, порожденный элементом $[x_1, x_2, x_3, x_4]$
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%С.~В.~Пчелинцев,
%Разрешимость и нильпотентность альтернативных алгебр и алгебр типа~$(-1,1)$
%Группы и другие алгебраические системы с условиями конечности.

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\by           Pchelintsev~S.V.
\paper        Identities of model algebras
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\inpress
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%Пчелинцев~С.~В.
%О тождествах модельных алгебр

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%Ильев~А.~В., Ремесленников~В.~Н.
%Исследование совместности систем уравнений над графами и нахождение  их общих решений

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%Ильев~А.~В., Ильев~В.~П.
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%Никитин~А.~Ю., Рыбалов~А.~Н.
%О сложности проблемы разрешимости систем уравнений над конечными  частичными порядками

\by             Stridsberg~E.
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\paper        On Waring's problem (elementary methods)
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\yr           2006
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%Нестеренко~Ю.~В.
%О проблеме Варинга (элементарные методы)

\by                Alpay~S., Emelyanov~E., and Gorokhova~S.
\paper             $o\tau$-Continuous, Lebesgue, $KB$, and Levi operators between vector lattices and topological vector spaces
\jour              Results in Mathematics
\yr                2022
\vol               77
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\pages             Article~117, 25~pp.
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\by                Jalili~S.A., Azar~K.H., and Moghimi~M.B.F.
\paper             Order-to-topology continuous operators
\jour              Positivity
\yr                2021
\vol               25
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\pages             1313--1322
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\by                Bahramnezhad~A. and Azar~K.H.
\paper             $KB$-Operators on Banach lattices and their relationships
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\jour               UPB Sci. Bull. Ser.~A: Appl. Math. Phys.
\yr                2018
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\by                Alt{\i}n~B. and Machrafi~N.
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\yr                2020
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\by                Turan~B. and Alt{\i}n~B.
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\jour              Turkish~J. Math.
\yr                2019
\vol               43
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\by                Emelyanov~E.
\preprint          Algebras of Lebesgue and $KB$ Regular Operators on Banach Lattices\nofrills
\yr                2022
\bookinfo  	       arXiv.org/abs/2203.08326v2
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\paper          On the structure of elementary nets over quadratic fields
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{О строении элементарных сетей над квадратичными полями


\by          Dryaeva~R.Yu., Koibaev~V.A., and Nuzhin~Ya.N.
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{Полные и элементарные сети над полем частных кольца главных идеалов

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\bib{Боревич~З.~И.}
{О подгруппах линейных групп, богатых трансвекциями

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\paper          Integral domains with quotient overrings
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\jour          Dokl. Akad. Nauk SSSR
\yr            1990
\vol           311
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\yr            1991
\vol           27
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\by          Askhabov~S.N.
\paper       Nonlinear convolution integro-differential equation with variable coefficient
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\pages            995--1007
\finalinfo        Corrigendum to our paper ``The Markov--Stieltjes transform on Hardy and Lebesgue spaces,''
                  Integral Transforms and Special Functions, 2017, vol.~28, no.~5, pp.~421--422
\endref


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\bib{Тихонов И.~В., Шерстюков В.~Б., Петросова М.~А.}
Полиномы Бернштейна: старое и новое


\by               Tikhonov~I.V. and Sherstyukov~V.B.
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\bib{Тихонов И.~В., Шерстюков В.~Б.}
{Приближение модуля полиномами Бернштейна


\by               Tikhonov~I.V. and Sherstyukov~V.B.
\paper            Approximation of the modulus function with Bernstein polynomials:
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\inbook           Modern Problems of the Theory of Functions and Their Applications:
                  Materials of the 20th International Saratov Winter School
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\pages            409--414
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\bib{Тихонов И.~В., Шерстюков В.~Б.}
{Приближение модуля полиномами Бернштейна:
новые продвижения и возможные обобщения~/\!/
Современные проблемы теории функций и их приложения:
материалы 20-й международной Саратовской зимней школы.---Саратов:
ООО Изд-во <<Научная книга>>, 2020.---С.~409--414.}


\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
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\publaddr         Voronezh
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\yr               2019
\pages            71--117
\finalinfo        Part 1, Progress in Science and Technology.
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\bib{Тихонов И.~В., Шерстюков В.~Б., Цветкович Д.~Г.}
{Обобщенные разложения Поповичу для полиномов Бернштейна от рационального модуля
Итоги науки и техники ВИНИТИ. Сер. Современная математика и ее прилож.


\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
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\bib{Тихонов И.~В., Шерстюков В.~Б., Цветкович Д.~Г.}
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Попов А.~Ю.
Двусторонние оценки центрального биномиального коэффициента


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Теляковский C.~А.
О приближении дифференцируемых функций многочленами Бернштейна и~многочленами Канторовича


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Канторович Л.~В
О сходимости последовательности полиномов С.~Н.~Бернштейна
за пределами основного интервала

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\bib{Тихонов И.~В., Цветкович Д.~Г.,  Шерстюков В.~Б.}
{Компьютерное исследование аттракторов нулей для классических полиномов Бернштейна



\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
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\bib{Тихонов И.~В., Шерстюков В.~Б., Цветкович Д.~Г.}
{Как выглядят аттракторы нулей для классических полиномов Бернштейна



\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
\paper            On some method for finding the convergence domain of Bernstein polynomials in the complex plane
\inbook           Some Actual Problems of Modern Mathematics and Mathematical Education. Herzen Readings--2018
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\bib{Тихонов И.~В., Шерстюков В.~Б., Цветкович Д.~Г.}
{Об одном методе для нахождения области сходимости
полиномов Бернштейна в~комплексной плоскости~/\!/
Некоторые актуальные проблемы совр. математики и~матем. образования. Герценовские чтения~---2018
Материалы науч. конф., 9--13~апреля 2018~г.---СПб.:



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%DOI:  10.1002/mma.6428.


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\yr            2021
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\bib{Ватульян А.~О., Нестеров С.~А.}
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Кубышкин В.~А., Постнов С.~C.
 Оптимальное по быстродействию граничное управление для систем, описываемых уравнением диффузии дробного порядка
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% Юрко~В.~А.
%О краевых задачах с условиями разрыва внутри интервала

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%Савчук~А.~М., Шкаликов~А.~А.
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\vol               150 %12
\issue             6 % 5
\pages             2488--2499 %49--64
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%Ишкин~Х.~К.
%О локализации спектра задачи с комплексным весом


\by                Ishkin~Kh.K.
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%Ишкин~Х.~К.
%Критерий локализации спектра оператора Штурма~--- Лиувилля на кривой


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%Ишкин~Х.~К., Резбаев~А.~В.
%К формуле Дэвиса о распределении собственных чисел несамосопряженного дифференциального оператора~//
%Современная математика и ее приложения. Тематические обзоры. Комплексный анализ.
%М.: ВИНИТИ РАН, 2018. Т.~153. С.~84--93. (Итоги науки и техники).


\by                Golubkov~A.A.
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\jour              Moscow University Math. Bull.
\yr                2019
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%Голубков~А.~А.
%Асимптотика передаточной матрицы уравнения Штурма~--- Лиувилля с кусочно-целым потенциалом на кривой


\by                Golubkov~A.A.
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%Голубков~А.~А.
%Краевая задача для уравнения Штурма~--- Лиувилля с кусочно-целым
%потенциалом на кривой и условиями разрыва решений


\by                 Golubkov~A.A.
\paper              Spectrum of the Sturm--Liouville operator on
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\inbook             Modern Methods  of the Theory  of Boundary Value Problems. Part~4
\bookinfo           Proceedings of the Voronezh Spring Mathematical School:
                    ``Pontryagin Readings-XXX'' (May 3--9, 2019)
\lang               Russian
\publaddr           Voronezh
\publ               Tsentr.-Chernozem. Knizh. Izdat. %\?
\yr                 2021
\pages              45--68
\finalinfo          Itogi Nauki i Tekhniki. Ser. Sovrem. Mat. Pril. Temat. Obz.; vol.~193
\endref
%  Голубков~А.~А.
%Спектр оператора Штурма~--- Лиувилля на кривой с параметром в краевых
%условиях и условиях разрывов решений
%Материалы Воронежской весенней математической школы.
%Современные методы теории краевых задач. Понтрягинские чтения-XXX. Воронеж,


\by              Ishkin~Kh.K.	
\paper           On a trivial monodromy criterion for the Sturm--Liouville equation
\jour            Math. Notes
\yr              2013
\vol             94
\issue           4
\pages           508--523  %552--568
\endref
%Ишкин~Х.~К.
%О критерии безмонодромности уравнения Штурма~--- Лиувилля


\by               Golubkov~A.A.
\paper            Inverse problem for Sturm--Liouville operators in the complex plane
\jour             Izv. Saratov University Math. Mech. Inform.
\yr               2018
\vol              18
\issue            2
\pages            144--156
\endref
%Голубков~А.~А.
%Обратная задача для операторов Штурма~--- Лиувилля в комплексной плоскости


\by               Golubkov~A.A. and  Kuryshova~Y.V.
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\yr               2019
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\by               Golubkov~A.A.
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\jour             Sib. Electron. Math. Rep.
\yr               2021
\vol              18
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%Голубков~А.~А.
%Обратная задача для уравнения Штурма~--- Лиувилля с кусочно-целым потенциалом и кусочно-постоянным весом на кривой


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\yr                2009
\vol               64
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%Голубков~А.~А., Макаров~В.~А.
%Определение профиля диэлектрической проницаемости пластинки, обладающей сильной частотной дисперсией

0
\by                Golubkov~A.A. and Makarov V.A.
\paper             Determining the coordinate dependence of some components
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\yr                2010
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%Голубков~А.~А., Макаров~В.~А.
%Определение координатной зависимости некоторых компонент тензора
%кубической восприимчивости $ \widehat \chi^{(3)}(z, \omega, - \omega, \omega,
%\omega)$  одномерно неоднородной пластины с поглощением и произвольной частотной дисперсией


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\yr                1997
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\vol               26
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\endref

5
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\paper             On the inverse problem for differential operators on a~finite interval with complex weights
\jour              Math. Notes
\yr                2019
\vol               105
\issue             2
\pages             301--306  %313--320
\endref
%Юрко~В.~А.
%Об обратной задаче для дифференциальных операторов на конечном интервале с комплексными весами

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\yr          1992
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%Левчук~В.~М.
%Коммутаторная структура некоторых подгрупп групп Шевалле


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\yr               2009
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%Алексеевский~Д.~В., Медори~К., Томассини~А.
%Однородные пара-кэлеровы  многообразия Эйнштейна

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\by             Daurtseva~ N.A.  and Smolentsev~N.K.
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%Даурцева~Н.~А., Смоленцев~Н.~К.
%  О почти комплексных структурах на шестимерных произведениях сфер

\by            Smolentsev~N.K.
\paper         On almost (para)complex Cayley structures on spheres  $S^{2,4}$ and~$S^{3,3}$
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\yr            2018
\vol           53
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%Смоленцев~Н.~К.
%О почти (пара) комплексных структурах Кэли на сферах $S^{2,4}$ и $S^{3,3}$

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\vol            38 %55
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% Кацыло~П.~И.
%Бирациональная геометрия многообразий модулей векторных расслоений над $P2$



\by            Kraft~H.
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% Крекнин В. А.
% Разрешимость алгебр Ли с регулярными автоморфизмами конечного периода


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\paper          Finite groups with a~system of  minimal non-$\frak{F}$-subgroups
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%Семенчук~В.~Н.
%Конечные группы с системой минимальных не $\frak{F}$-подгрупп
%Подгрупповая структура конечных групп

\by            Al-Sharo~K. and Skiba~A.N.
\paper         On finite groups with $\sigma$-subnormal Schmidt subgroups
\jour          Comm. Algebra
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\paper         On finite groups with generalized $\sigma$-subnormal Schmidt subgroups
\jour          Comm. Algebra
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\by            Yi~X. and Kamornikov~S.F.
\paper         Finite groups with $\sigma$-subnormal Schmidt subgroups
\jour          J.~Algebra
\yr            2020
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\paper          Finite groups in which all 2-maximal subgroups are $\pi$-decomposable
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%Trudy Instituta Matematiki i Mekhaniki UrO RAN
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\issue          1 %2
\pages          26--41 %29--43
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%Белоногов~В.~А.
%Конечные группы, все $2$-максимальные подгруппы которых $\pi$-разложимы

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%Каргаполов~М.~И, Тимошенко~Е.~И.
%К вопросу о финитной аппроксимируемости относительно сопряженности метабелевых групп

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\yr              1969
\vol             3 %33
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%Романовский~Н.~С.
%О финитной аппроксимируемости свободных произведений относительно вхождения
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\paper          Some model theory of free groups and free algebras
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%VN finitely - a~finitely

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% Шмелькин~А.~Л.
%Свободные полинильпотентные группы


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%А. А.~Шкаликов,
% Краевые задачи для обыкновенных дифференциальных уравнений со
%спектральным параметром в граничных условиях


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	\pages          175201
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	\by               Abdikalikova~G. and Mironov~A.E.
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	\yr               2019
	\vol              16
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%Абдикаликова Г., Миронов А.~Е.	
%О точных решениях системы квазилинейных уравнений, описывающей
%интегрируемые геодезические потоки на поверхности
	
	
	\by                 Ferapontov E.V.
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	\jour               Phys. Lett.~A
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	%\issue
	\pages              112--118
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\by                     Tsarev~S.P.
\paper                  The geometry of Hamiltonian systems of hydrodynamic type.
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\jour                   Math. USSR-Izv.
\yr                     1991 %1990
\vol                    37 %54
\issue                  2 %5
\pages                  397--419 %1048--1068
\endref
%Царев~С.~П.
%Геометрия гамильтоновых систем гидродинамического типа. Обобщенный метод годографа
	

	\by        Rozhdestvenskii~B.L. and Sidorenko~A.D.
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	\jour      Comput. Math. Math. Phys.
	\yr        1967
	\vol       7
	\issue     5
	\pages     282--287 %  1176--1179
	\endref
%Рождественский Б.~Л., Сидоренко ~А.~Д.	
%О невозможности <<градиентной катастрофы>> для слабонелинейных систем
	
	
	\by               Pavlov~M.V.
	\paper            Hamiltonian formalism of weakly nonlinear hydrodynamic systems
	\jour             Theor. Math. Phys.
	\yr               1987
	\vol              73
	\issue            2
	\pages            1242--1245 %316--320
	\endref	
%Павлов М.~В.
%Гамильтонов формализм слабонелинейных систем гидродинамики
	
		\by                 Ferapontov E.V.
	\paper              Integration of weekly nonlinear semi-hamiltonian systems of
                        hydrodynamic type by methods of the theory of webs
	\jour               Sb. Math.
	\yr                 1992 %1990
	\vol                71 %181
	\issue              1 %9
	\pages              65--79 %1220--1235
	\endref
%Ферапонтов Е.В.
%Интегрирование слабо нелинейных полугамильтоновых систем гидродинамического типа методами теории тканей

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 \by          Boulabier K. and Buskes~G.
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  \by          Kusraeva~Z.A.
 \paper       On extension of regular homogeneous orthogonally additive polynomials
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 \yr          2011
 \vol         13
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%Кусраева~З.~А.
%Об одновременном продолжении регулярных однородных  ортогонально аддитивных полиномов

\by            Kusraev~A.G.
\preprint      On a~Property  of the Base of $K$-Space of Regular
               Operators and Some of Their Applications
\lang          Russian
\publ          Inst. Mat. (Novosibirsk)
\publaddr      Novosibirsk
\yr            1977
\endref
% Кусраев~А.~Г.
% Об одном свойстве базы $K$-пространства регулярных операторов и некоторых его приложениях.

  \by           Buskes~G. and  Kusraev~A.G.
 \paper        Representation and extension of orthoregular bilinear operators
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 \yr           2007
 \vol          9
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  \by           Zalduendo~I.
 \paper        Extending polynomials on Banach spaces---A~survey
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 \paper        Tensor product of Archimedean vector lattices
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  \yr          1972
 \vol          94
 \pages        777--798
\endref

    \by       Gutman~A.E., Emel'yanov~E.Yu., and Matyukhin~A.V.
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    \yr       2015
    \vol      17
    \issue    3
    \pages    36--43
    \lang     Russian
  % \doi      10.23671/VNC.2017.3.7262
  \endref
    \by       Гутман~А.~Е., Емельянов~Э.~Ю., Матюхин~А.~В.
    \paper    Незамкнутые архимедовы конусы в~локально выпуклых пространствах

    \by       Storozhuk~K.V.
    \paper    Subtle hyperplanes
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  % \doi      10.33048/semi.2018.15.128
  \endref
    \by       Сторожук~К.~В.
    \paper    Тонкие гиперплоскости

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  % \doi      10.1007/BF01581072
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    \paper    Extension of linear forms with strict domination on locally compact cones
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    \yr       1980
    \vol      47
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  % \doi      10.7146/math.scand.a-11888
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\by             Demidenko G.
\paper          The Cauchy problem for pseudohyperbolic equations
\jour           Sel\v cuk J. Appl. Math.
\yr             2001
\vol            1
\issue          1
\pages          47--62
\endref

\by              Galpern~S.A.
\paper           The Cauchy problem for general systems of linear partial differential equations
\jour            Uspekhi Mat. Nauk %per net
\yr              1963
\vol             18
\issue           2
\pages           239--249
\endref
%Гальперн~С.~А.
%Задача Коши для общих систем линейных уравнений с частными производными
%(автореферат докторской диссертации)

\by         Fedotov~I. and Volevich~L.R.
\paper      The Cauchy problem for hyperbolic equations not resolved with respect to the highest time derivative
\jour       Russian~J. Math. Phys.
\yr         2006
\vol        13
\issue      3
\pages      278--292
\endref

\by             Demidenko~G.V.
\paper          The Cauchy problem for generalized S.L.~Sobolev equations
\inbook         Functional Analysis and Mathematical Physics
\bookinfo       Russian
\publaddr       Novosibirsk
\publ           Inst. Mat.
\yr             1985
\pages          88--105
\endref
%Демиденко~Г.~В.
%Задача Коши для обобщенных уравнений С.~Л.~Соболева

\by      Uspenskii~S.V.
\paper   The representation of functions defined by a~certain class of hypoelliptic operators
\jour    Proc. Steklov Inst. Math. %Trudy Mat. Inst. Steklov.  	
\yr      1972
\vol     117
\pages   343--352	 %292--299
\endref
%Успенский~С.~В.
%О представлении функций, определяемых одним классом гипоэллиптических операторов %pr

\by              Dubinskii~Yu.A.
\paper           Nonlinear elliptic and parabolic equations
\jour            J.~Soviet Math.
\vol             12
\issue           5
\yr              1979
\pages           475--554	
\endref
%Дубинский~Ю.~А.
%Нелинейные эллиптические и параболические уравнения

\by              Dubinskii~Yu.A.
\paper           Quasilinear elliptic and parabolic equations of arbitrary order
\jour            Russian Math. Surveys 	
\vol             23
\issue           1
\yr              1968
\pages           45--91 %45--90
\endref
%Дубинский~Ю.~А.
%Квазилинейные эллиптические и параболические уравнения любого порядка

\by         Skubachevskii~A.L.
\paper      The first boundary value problem for strongly elliptic differential-difference equations
\jour       J.~Diff. Equ.
\yr         1986
\vol        63
\issue      3
\pages      332--361
\endref

\by          Skubachevskii~A.L.
\paper       Boundary-value problems for elliptic functional-differential equations and their applications
\jour        Russian Math. Surveys
\yr          2016
\vol         71
\issue       5
\pages       801--906 %3--112
\endref

\by          Rossovskii~L.E.
\paper       Elliptic functional-differential equations with contraction and expansion of the arguments of an unknown function
\jour        Sovrem. Mat. Fundam. Napravl.
\yr          2014
\vol         54
%\issue
\pages       3--138
\endref

\by              Skubachevskii~A.L.
\paper           Bifurcation of periodic solutions for nonlinear parabolic functional
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\jour            Nonlinear Anal.
\yr              1998
\vol             32
\pages           261--278
\endref


\by          Selitskii~A.M. and Skubachevskii~A.L.
\paper       Second boundary-value problem for parabolic differential-difference equations
\jour        Russian Math. Surveys
\yr          2007
\vol         62
\issue       1
\pages       191--192   % 207-208
\endref
%Скубачевский~А.~Л., Селицкий~А.~М.
%Вторая краевая задача для параболического дифференциально-разностного  уравнения


\by           Muravnik~A.B.
\paper        Functional differential parabolic equations: integral transformations
              and qualitative properties of solutions of the Cauchy problem
\jour         J.~Math. Sci. 	
\yr           2016 % 2014
\vol          216 %52
\issue        3
\pages        345--496 % 3--143
\endref
%Муравник~А.~Б.
%Функционально-дифференциальные параболические уравнения: интегральные
%представления и качественные свойства задачи Коши


\by                Solonukha~O.V.
\paper             The first boundary value problem for quasilinear parabolic
                   differential-difference equations
\jour              Lobachevskii~J. Math.
\yr                2021
\vol               42
\issue             5
\pages             1067--1077
\endref


\by                Solonukha~O.V.
\paper             On the solvability of nonlinear parabolic functional-differential equations
                   with shifts in the spatial variables
\jour              Math. Notes
\yr                2023
\vol               113
\issue             5
\pages             708--722 %757--773
\endref
%Солонуха~O.~В.
%О разрешимости нелинейных параболических функционально-дифференциальных
%уравнений со сдвигами по пространственным переменным


\by                Solonukha~O.V.
\paper             Existence of solutions of parabolic variational inequalities with one-sided restrictions
\jour              Math. Notes
\yr                2005
\vol               77
\issue             3
\pages             424--439  %460--476
\endref
% Солонуха~O.~В.
%О существовании решений нелинейных параболических вариационных неравенств с односторонними ограничениями

\by                Solonukha~O.V.
\paper             On nonlinear nonlocal parabolic problem
\jour              Russian J. Math. Physics
\yr                2022
\vol               29
\issue             1
\pages             121--140
\endref


\by                Solonukha~O.V.
\paper             On a class of essentially nonlinear elliptic differential-difference equations
\jour              Proc. Steklov Inst. Math.
\yr                2013
\vol               283
\pages             226--244 %233--251
\endref
% Солонуха~O.~В.
%Об одном классе существенно нелинейных эллиптических дифференциально-разностных уравнений


\by                Solonukha~O.V.
\paper             On nonlinear and quasilinear elliptic functional-differential equations
\jour              Discrete Contin. Dyn. Syst. Ser.~S
\yr                2016
\vol               9
\issue             3
\pages             847--868
\endref

\by                      Gluck~H.
        \paper           Almost all simply connected closed surfaces are rigid
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                         Geometric Topology. Proceedings
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        \publaddr        Berlin
        \publ            Springer
        \yr              1975
        \pages           225--240
\finalinfo               Lect. Notes Math.; vol.~438
\endref
%Почти все односвязные замкнутые поверхности неизгибаемы
%Исследования по метрической теории поверхностей.
%Новое в зарубежной науке


\by                      Yau Shing-Tung
\paper                   Problem section of the seminar in differential geometry at Tokyo
\jour                    Semin. Diff. Geom. Ann. Math. Stud.
\yr                      1982
\vol                     102
\pages                   669--706
\endref
 \by                     Sabitov~I.Kh.
 \paper                  Local theory on bendings of surfaces
 \inbook                 Geometry III. Theory of Surfaces. Encycl. Math. Sci., \bf{48}
\publaddr                Berlin
\publ                    Springer
 \yr                     1992 %1989
 \pages                  179--250 %196--270
\endref
%  Сабитов И.~Х.
%Локальная теория изгибаний поверхностей
%Современные проблемы математики. Фундаментальные направления. Т.~48. Геометрия-3

\by              Sabitov~I.Kh.
\paper           Quasiconformal mappings of a~surface generated by its isometric transformation, and bendings of the surface onto itself
\jour            Fundam. Prikl. Mat.
\yr              1995
\vol             1
\issue           1
\pages           281--288
\endref
%Сабитов И.~Х.
%Квазиконформные отображения поверхности, порожденные ее изометрическими преобразованиями,  и изгибания поверхности на себя


\by             Alexandrov~V.
\paper          New manifestations of the Darboux's rotation and
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\yr             2010
\vol            40
\pages          59--65
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\paper               Qualitative problems of the theory of deformation of surfaces %(in Russian)
\jour                Uspekhi Mat. Nauk
\yr                  1948
\vol                 3
\issue               2
\pages               47--157
\endref
%Ефимов~Н.~В.
%Качественные вопросы теории деформаций поверхностей


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\paper                   Two-dimensional manifolds with metrics of revolution
\jour                    Sb. Math.
\yr                      2000
\vol                     191
\issue                   10
\pages                   1507--1525 %87--104
\endref
%Сабитов И.~Х.
%Двумерные многообразия с метриками вращения

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\paper      Foundations for the theory of quasiconformal mappings on the Heisenberg group
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\yr         1995
\vol        111
\pages      1--87
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\paper      Sobolev spaces and hypoelliptic equations.~I, II
\jour       Siberian Adv. Math.
\yr         1996
\vol        6
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\issue      3, 4
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\pages      27--67, 64--96
\else
\pages      27--67
\fi
\endref
%Водопьянов С. К., Черников В. М.
%Пространства  Соболева и  гипоэллиптические уравнения
%(Перевод на англ.:  Chernikov~V.M., Vodopyanov~S.K.


     \by            Dairbekov N.S.
      \paper        Mappings with bounded distortion of two-step Carnot groups
      \inbook       Proceedings on Geometry and Analysis
      \bookinfo     Russian
      \publ         Sobolev Institute
      \publaddr     Novosibirsk
      \yr           2000
      \pages        122--155
\endref

\by              Bondarev~S.A.
\paper           Lebesgue points for functions from the generalized Sobolev classes $M^p_\alpha(X)$ in the critical case
\jour            J.~Belorussian State University. Math. Inform. %Журн. Белорус. гос. ун-та. Математика. Информатика
\yr              2018
\vol             3
\pages           4--11
\endref
%Бондарев~С.~А.
%Точки Лебега для функций из обобщенных классов Соболева $M^p_\alpha(X)$ в критическом случае
%VN лебега   - Лебега
%VN соболева - Соболева


\by       Vodopyanov~S.K.
\book     Function-Theoretic Approach to Some Problems of the Theory of Space Quasiconformal Mappings
\bookinfo Extended Abstract of Cand. Sci. (Phys.--Math.) Dissertation
\publ     Sobolev Institute of Mathematics
\publaddr Novosibirsk
\yr       1975
\lang     Russian
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\paper          Convexity conditions and existence theorems in nonlinear elasticity
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\yr             1977
\vol            63
\pages          337--403
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      \yr       2020
      \vol      59
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\finalinfo      Article no.~17
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\paper           Polynomial identities and hauptmoduln
\jour            Quart. J. Math. Oxford
\yr              1981
\vol             32
\issue           3
\pages           349--370
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\by          Makar-Limanov~L.G.
\paper       On the hypersurface $x+x^2 y+z^2 +t^3=0$ in ${\Bbb K}^4$ or a
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\jour        Israel J. Math.
\yr          1996
\vol         96
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\by          Finston~D. and Maubach~S.
\paper       The automorphism group of certain factorial threefolds and a~cancellation problem
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\yr          2008
\vol         163
\pages       369--381
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\by          Chitayat~M. and Daigle~D.
\paper       On the rigidity of certain Pham--Brieskorn rings
\jour        J.~Algebra
\yr          2020
\vol         550
\pages       290--308
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\by          Crachiola~A.J. and Maubach~S.
\paper       Rigid rings and Makar-Limanov techniques
\jour        Comm. Algebra
\yr          2013
\vol         41
\issue       11
\pages       4248--4266
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\by          Finston~D. and Maubach~S.
\paper       Constructing (almost) rigid rings and a UFD having infinitely
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\jour        Canad. Math. Bull.
\yr          2010
\vol         53
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\by          Arzhantsev~I.V.
\paper       Polynomial curves on trinomial hypersurfaces
\jour        Acta Arith.
\yr          2018
\vol         186
\issue       1
\pages       87--99
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\paper       The strength of Cartan's version of Nevanlinna theory
\jour        Bull. Lond. Math. Soc.
\yr          2004
\vol         36
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\paper       Old and new conjectured Diophantine inequalities
\jour        Bull. Amer. Math. Soc.
\yr          1990
\vol         23
\pages       37--75
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\by          Hausen~J. and Herppich~E.
\paper       Factorially graded rings of complexity one
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\publaddr    Cambridge
\publ        Cambridge University
\yr          2013
\vol         405
\pages       414--428
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\by          Arzhantsev~I.V.
\paper       On rigidity of factorial trinomial hypersurfaces
\jour        Int. J. Algebra Comput.
\yr          2016
\vol         26
\issue       5
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\preprint      On Rigidity of Trinomial Hypersurfaces and Factorial Trinomial Varieties
\yr            2019
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\by            Dubouloz~A.
\paper         Rigid affine surfaces with isomorphic ${\Bbb A}^2$-cylinders
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\yr            2019
\vol           59
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\paper         The regularity of order bounded operators into $C(K)$.~II
\jour          Quart. J. Math. Oxford Ser.~2
\yr            1993
\vol           44
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 \paper        Tensor products of Banach lattices
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\vol           211
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\vol           28
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\by               Koolen~J.H. and Park~J.
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\jour             European J. Combinatorics
\yr               2010
\vol              31
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\endref           2064--2073

\by               Belousov~I.N. and Makhnev~A.A.
\paper            Shilla graphs with $b = 5$ and $b = 6$
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\yr               2021
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\by               Coolsaet~K. and Jurishich~A.
\paper            Using equality in the Krein conditions to prove nonexistence of certain distance-regular graphs
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\yr               2008
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\jour             Combinatorica
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\paper             The space of weighted Bessel potentials
\jour              Proc. Steklov Inst. Math.
\yr                2005
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%\issue
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 \paper               Inversion of Riesz $B$-potentials
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 \yr                  1992 %1991
\vol                  44 %                321
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\endref
	

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\paper             On a class of hypersingular integrals
\jour              Soviet Math. Dokl. %Doklady Mathematics
\yr                1991
\vol               42
\issue             3
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\paper            Functional spaces and functional completion
\jour             Ann. Inst. Fourier (Grenoble)
\yr               1956
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\by               Aronszajn~N. and Smith~K.T.
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\yr               1957
\vol              79
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\by               Aronszajn~N. and Smith~K.T.
\paper            Theory of Bessel potentials
\jour             Ann. Inst. Fourier (Grenoble)
\yr               1961
\vol              11
%\issue
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%операторами с однородными ядрами и операторами мультипликативного сдвига

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\mref{\bf 5.}
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%О предельности наибольшего элемента полурешетки Роджерса


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%Овсянников~Л.~В.
%  Программа <<Подмодели>>. Газовая динамика

\by            Golovin~S.V.
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%Головин С.~В.
%Оптимальная система подалгебр для алгебры Ли операторов,
%допускаемых уравнениями газовой динамики в случае политропного газа.

\by            Cherevko~A.A.
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\lang          Russian
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% Черевко А.~А.
% Оптимальная система подалгебр для алгебры операторов,
%допускаемых уравнениями газовой динамики в случае уравнения состояния $p=f(S)\rho^{5/3}$

\by            Khabirov~S.V.
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%            Хабиров~С.~В.
% Оптимальные системы подалгебр, допускаемых уравнениями газовой динамики

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%Макаревич Е.~В.
%Оптимальная система подалгебр, допускаемых уравнениями газовой динамики в случае уравнения состояния с разделенной плотностью

\by                Khabirov~S.V.
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\endref
%Хабиров С.~В.
%Неизоморфные алгебры Ли, допускаемые моделями газодинамического типа

\by                Khabirov~S.V.
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% Хабиров С.~В.
%Оптимальные системы суммы двух идеалов, допускаемых уравнениями гидродинамического типа

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%Мукминов~Т.~Ф., Хабиров~С.~В.
%Граф вложенных подалгебр 11-мерной алгебры симметрий сплошной среды

\by               Golovin~S.V.
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%Головин С.~В.
%Об одном инвариантном решении уравнений газовой динамики

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%Хабиров С.~В.
% Стационарная плоская вихревая подмодель идеального газа

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      \issue      1 %2
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\endref
%      Регулярные и нерегулярные частично инвариантные решения
%Овсянников~Л.~В.

\by               Ovsyannikov~L.V. and Chupakhin~A.P.
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%Овсянников~Л.~В., Чупахин~А.~П.
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\by                Khabirov~S.V.
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%Хабиров~С.~В.
%Дифференциально-инвариантные решения осесимметричных течений газа

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%Хабиров~С.~В.
%Простые волны семимерной подалгебры всех переносов в газовой динамике

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%Мальцев~А.~И.
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%Касымов~Н.~Х.
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\ref \no 2
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General Nonlinear and Degenerate Evolutionary Integro-Differential Equations
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%https://doi.org/10.48550/arXiv.2008.10919.


\ref \no 7
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%Орловский~Д.~Г.
%Определение параметра дифференциального уравнения дробного порядка с
%производной Римана~--- Лиувилля в гильбертовом пространстве

\ref \no 8
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\ref \no 9
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\ref \no 11
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\ref \no 12
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\jour                Inverse Problems
\yr                  2018
\vol                 34
\issue               2
\finalinfo           Article no.~025007
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%DOI 10.1088/1361-6420/aaa0f0

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%VN controled - controlled
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%Гайсин А.~М.
%Оценки роста и убывания целой функции бесконечного порядка на кривых

\by             Gaisin~A.M. and Gaisin~R.A. 	
\paper          Incomplete system of exponentials on arcs and nonquasianalytic Carleman classes. II
\jour           St. Petersburg Math.~J.
\yr             2016 %2015
\vol            27
\issue          1
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\endref
%Гайсин А.~М.,	Гайсин Р.~А.
%Неполные системы экспонент на дугах и неквазианалитические классы Карлемана.  II

\by             Gaisin~R.A.
\paper          Interpolation sequences and nonspanning systems of exponentials on curves
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\yr             2021
\vol            212
\issue          5
\pages          655--675 %58--79
\endref
%Гайсин Р.~А.
%Интерполяционные последовательности и неполные системы экспонент на кривых

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\endref
%Гайсин~А.~М.
%Поведение логарифма модуля суммы ряда Дирихле, сходящегося в полуплоскости

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      \issue   1 %4
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%VN   \vol     58 - 53
%Скаскив~О.~Б.
%К теореме Вимана о минимуме модуля аналитических в единичном круге функций

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%Красичков-Терновский И. Ф.
%Одна геометрическая лемма, полезная в теории целых функций, и теоремы типа Левинсона

\by                Gaisin~A.M.
\paper             Behavior of the sum of a Dirichlet series having a prescribed growth
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\yr                1991
\vol               50
\issue             4
\pages             1018--1024 %47--56
\endref
%Гайсин ~А.~М.
%Поведение cуммы ряда Дирихле заданного роста

 	
\by                Gaisin~A.M. and Belous~T.I.						
\paper             Maximal term of Dirichlet series converging in half-plane: stability theorem
\jour              Ufa Math.~J.
\yr                2022
\vol               14
\issue             3
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\endref
%Гайсин А.М., Белоус Т.~И.	
%Максимальный член ряда Дирихле, сходящегося в полуплоскости: теорема об устойчивости

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%Водолазов~А.~М., Лукомский~С.~Ф.
%Ортогональные системы сдвигов в поле p-адических чисел

\by              Lukomskii~S.F.
\paper           Haar system on the product of groups of $p$-adic integers
\jour            Math. Notes
\yr              2011
\vol             90
\issue           4
\pages           517--532  %517--532
\endref
%Лукомский~С.~Ф.
%О системе Хаара на произведении групп целых $p$-адических чисел

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\paper          Dyadic wavelets and refinable functions on a~half-line
\jour           Sb. Math.
\yr             2006
\vol            197 %190
\issue          10
\pages          1529--1558 %129--160
\endref
%VN \vol            190 - 197
%Протасов~В.~Ю., Фарков~Ю.~А.
%Диадические вейвлеты и масштабирующие функции на полупрямой

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\jour          Intern. J. Math. and Math. Sci.
\yr            1998
\vol           21
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\paper                  Spaces of dyadic distributions
\jour                   Funct. Anal. Appl.
\yr                     2020
\vol                    54
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\vol                    198
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\endref
%Голубов Б. И.
%Двоичные обобщенные функции


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%On the smoothness properties of Bernoulli  convolutions
\jour                   Amer. J. Math.
\yr                     1940
\vol                    62
\issue                  1
\pages                  180--186
\endref
%VN название такое On the smoothness properties of a family of Bernoulli convolutions
%VN Bernuolli - Bernoulli

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\paper                  On a~family of symmetric Bernoulli  convolutions
\jour                   Amer. J. Math.
\yr                     1939
\vol                    61
\issue                  4
\pages                  974--975
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\paper                  Arithmetic properties of Bernoulli convolutions
\jour                   Trans. Amer. Math. Soc.
\yr                     1962
\vol                    101
\issue                  1
\pages                  409--432
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\paper                  Absolute continuity of Bernoulli convolution, a~simple proof
\jour                   Math. Res. Lett.
\yr                     1996
\vol                    3
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\paper                  On the random series $ \sum \pm \lambda^j $ (an Erd\"os problem)
\jour                   Ann. Math.
\yr                     1995
\vol                    142
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\by                     Derfel~G.
\paper                  A~criterion for the existence of bounded solutions of
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\jour                   Funct. Differ. Equ. %\?Functional-differential equations and their applications
\yr                     1985
\vol                    2
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\paper             On classes of limit distributions in some scheme of summation
\jour              Teor. Verojatnost. i Mat. Statist.
\yr                1975
\vol               12
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\by                Zakusilo~O.K.
\paper             Some properties of the class~$L_c$ of limit distributions
\jour              Teor. Verojatnost. i Mat. Statist.
\yr                1976
\vol               15
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\yr                2000
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\jour              J.~Approx. Theory
\yr                1995
\vol               80
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\paper             Spatially chaotic configurations and functional equations with rescaling
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\yr                1995
\vol               15
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\by                Kapica~R. and Morawiec~J.
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\by                Morawiec~J.
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\by                 Karapetyants~M.A.
\paper             	Subdivision schemes on the dyadic half-line
\jour               Izv. Math.
\yr                 2020
\vol                84
\issue              5
\pages              910--929 %98--118
\endref
%Карапетянц~М.~А.
%Уточняющие алгоритмы на диадической полупрямой

\by         Ado~I.D.
\paper      On subgroups of the countable symmetric group
\jour       C.~R. (Doklady) Acad. Sci. URSS %Докл. АН СССР
\yr         1945
\vol        50
\issue      3
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\endref
%Адо И. Д.
%О подгруппах счетных симметрических групп

\by              Suchkov~N.M. and Suchkova~N.G.
\paper           On groups of limited permutations
\jour            J.~Siberian Federal University Math. Phys.
\yr              2010
\vol             3
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\pages           262--266
\endref
%Сучков~Н.~М., Сучкова~Н.~Г.
%О группах ограниченных подстановок

\by            Sozutov~A.I., Suchkov~N.M., and Suchkova~N.G.
\paper         On subgroups of group $\operatorname{Lim}(N)$
\jour          Sib. Electr. Math. Reports
\yr            2020
\vol           17
\pages         208--217
\endref
% Созутов~А.~И., Сучков~Н.~М., Сучкова~Н.~Г.
% О подгруппах группы Lim(N)

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\paper         Some constructions for locally finite groups
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\yr            1959
\vol           34
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\paper            Generating triples of involutions of alternating groups
\jour             Math. Notes
\yr               1992
\vol              51
\issue            4
\pages            389--392  %91--95
\endref
%VN \yr               1990 - \yr               1992
%Нужин~Я.~Н.
%Порождающие тройки инволюций знакопеременных групп

\by                Timofeenko~A.V.
\paper             On generating triples of involutions of large sporadic groups
\jour              Discrete Math. Appl.
\yr                2003
\vol               13 %15
\issue             3 %2
\pages             291--300 %103--112
\endref
%Тимофеенко~А.~В.
%О порождающих тройках инволюций больших спорадических групп

      \by         Ward J.M.
\book             Generation of Simple Groups by Conjugate Involutions
\bookinfo         Thesis of Doctor of Philosophy
\publaddr         London
\publ             Queen Mary College
\yr               2009
%\finalinfo
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\by                 Scott~L.L.
\paper              Matrices and cohomology
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\yr                 1977
\vol                5
\pages              473--492
\endref

 \by              Nuzhin~Ya.N.
\paper            Tensor representations and generating sets of involutions of some matrix groups
\jour             Trudy Instituta Matematiki i Mekhaniki UrO RAN
\yr               2020
\vol              26
\issue            3
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\endref
%Нужин~Я.~Н.
%Тензорные представления и порождающие множества инволюций некоторых матричных групп

\by                 Malle~G., Saxl~J., and Weigel~T.
\paper              Generation of classical groups
\jour               Geom. Dedicata
\yr                 1994
\vol                49
\pages              85--116
\endref

\by                 Dubinkina~T.V.
\paper              On one property of the groups $SL_3(2^n)$ and $SU_3(2^{2n})$
\jour               Vestn.  Krasnoyarsk. Gos. Tekhn. University
\yr                 1999
\vol                16
\pages              19--34
\endref
%Дубинкина~Т.~В.
%Об одном свойстве групп $SL_3(2^n)$, $SU_3(2^{2n})$

\by                 Hartley~R.W.
\paper              Determination of the ternary collineation groups whose coefficients lie in the $GF(2^n)$
\jour               Ann. Math.
\yr                 1925
\vol                27
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\by                Mitchell~H.H.
\paper             Determination of the ordinary and modular linear groups
\jour              Trans. Amer. Math. Soc.
\yr                1911
\vol               12
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      \yr           1971
      \vol          156
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      \paper           On the theory of finitely approximable groups
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      \yr              1963
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%Смирнов~Д.~М.
%К теории финитно аппроксимируемых групп

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      \paper             Automorphism groups of residually finite groups
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\by          Maltsev~A.I.
\paper       On homomorphisms onto finite groups
\jour        Ivanovo Gos. Ped. Inst. Uchen. Zap. %Уч. зап. Ивановск. пед. ин-та.
\yr          1958
\vol         18
\issue       5
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\endref
%Мальцев~А.~И.
%О гомоморфизмах на конечные группы

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      \paper          On the residual nilpotence of free products of free groups with cyclic amalgamation
      \jour           Math. Notes
      \yr             1998
      \vol            64
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      \pages          3--7 % 3--8	
\endref
%Азаров~Д.~Н.
%О нильпотентной аппроксимируемости свободных произведений свободных групп с циклическим объединением

\by              Baumslag~G.
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\by             Baumslag~B. and Tretkoff~M.
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      \jour     Comm. Algebra
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\by            Martio~O.,  Rickman~S., and V\"ais\"al\"a~J.
\paper         Definitions for quasiregular mappings
\jour          Ann. Acad. Sci. Fenn. Ser. AI
\yr            1960
\vol           448
\issue         12
\pages         1--40
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   \vol         465
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   \paper       Topological and metric properties of quasiregular mappings
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\paper          Finite-to-one open mappings on manifolds
\jour           Mat. Sb.
\yr             1964
\vol            65
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%А.~В.~Чернавский,
%Конечнократные открытые отображения многообразий


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%Чернавский~А.~В.
%Дополнение к статье [[О конечнократных открытых отображениях многообразий]]


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       \by    Aseev~V.V.
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   \by        Aseev~V.V. and Kuzin~D.G.
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\by            Karmanova~M.B.
\paper         Sub-Riemannian properties of the level sets of noncontact mappings of Heisenberg groups
\jour          Siberian Adv. Math.
\yr            2023 %2022
\vol           33 %25
\issue         2
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%Карманова~М.~Б.
%Субримановы свойства множеств уровня неконтактных отображений групп Гейзенберга

\by               Franchi~B., Serapioni~R., and Serra Cassano~F.
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\vol             13
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%pr
%Басалаев С. Г.
%Одномерные поверхности уровня $hc$-дифференцируемых отображений пространств Карно~--- Каратеодори

\by              Franchi~B. and Serapioni~R.
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  \finalinfo Contemporary Mathematics; vol.~424
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%\issue
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\by             Li~Jinkai, Yin~Jingxue, and Ke~Yuanyuan
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\by             Zou~H.H.
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\by             Leonori~T., Porretta~A., and Riey~G.
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\by             Razani~A.
\paper          Game-theoretic $p$-Laplace operator involving the gradient
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\paper         Influence of Gradient Terms on the Existence of Solutions to the Dirichlet Problem for p-Laplacian
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\vol           228 %1
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%Терсенов~А.~С.
%О влиянии градиентных членов на существование решения задачи Дирихле для уравнения $p$-лапласиана

\by           Tersenov~Ar.S.
\paper        Radially symmetric solutions of the p-Laplace equation with gradient terms
\jour         J.~Appl. Industr. Math.
\yr           2018
\vol          12 %21
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%Терсенов~А.~С.
%Радиально-симметричные решения уравнения p-лапласиана при наличии градиентного члена

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%\issue
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\paper            On solutions of linear homogeneous differential equations of the second order of periodic type with a~retarded argument
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%Мышкис~А.~Д.
% О решениях линейных однородных дифференциальных уравнений первого порядка устойчивого типа с запаздывающим аргументом

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%Малыгина~В.~В.
%Об устойчивости решений некоторых линейных дифференциальных уравнений с последействием

\by        Malygina~V.V. and Chudinov~K.M.
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%Малыгина~В.~В., Чудинов~К.~М.
%Устойчивость решений дифференциальных уравнений с несколькими переменными запаздываниями. III

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%Простейшие линейные системы с запаздыванием

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%Гусаренко~С.~А.
%Признаки разрешимости задач о накоплении возмущений для функционально-дифференциальных уравнений

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%Акрамов~T.~А.
%Количественный и численный анализ модели реактора с противотоком

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%      \issue       2
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\endref

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\yr                       2018
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% Тихонов~И.~В., Nguen  Ву Нгуен Шон Тунг
%Разрешимость линейной обратной задачи для эволюционного уравнения с суперустойчивой полугруппой

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%Елтышева~Н.~А.
%О качественных свойствах решений некоторых гиперболических систем на плоскости

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%Аболиня~В.~Э., Мышкис~А.~Д.
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\yr               2022
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%Вольперт~А.~И.
%Пространства $BV$ и квазилинейные уравнения



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%Водопьянов~С.~К.
%Функционально-теоретический подход к некоторым задачам теории пространственных квазиконформных отображений:

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\paper          $\Cal P$-Differentiability on Carnot groups in various topologies and related topics
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 \yr            2000
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\by             Dairbekov~N.S.
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% Александров~А.~Д.
%Некоторые оценки, касающиеся задачи Дирихле

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%Крылов~Н.~В.
%О принципе максимума для нелинейных параболических и эллиптических уравнений

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%Назаров~А.~И.
%Принцип максимума А.~Д. ~Александрова

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%Апушкинская~Д.~Е.      Назаров~А.~И.
%Лемма о нормальной производной и вокруг нее

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% Ощепкова С. Н., Пенкин О. М.
% Теорема о среднем для эллиптического оператора на стратифицированном множестве

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\by                   Apushkinskaya~D.E.
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%Апушкинская~Д.~Е.
% Оценка максимума решений параболических уравнений с граничными условиями Вентцеля

\by                      Apushkinskaya~D.E. and Nazarov~A.I.
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%Мироненко~Ф.~Д.      Назаров~А.~И.
%Локальная оценка максимума типа Александрова~--- Бакельмана для
%решений эллиптических уравнений на стратифицированном множестве вида книжка

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%Назаров~А.~И.      Уральцева~Н.~Н.
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% Левчук В.~М.
%Параболические подгруппы некоторых АВА-групп

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%Койбаев~В.~А.
%Элементарные сети в линейных группах

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% Куклина  С. К., Лихачева А. О., Нужин Я. Н.
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\by                Koibaev~V.A., Kuklina~S.K., Likhacheva~A.O., and  Nuzhin~Ya.N.
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%Койбаев В. А., Куклина С. К.,  Лихачева А. О., Нужин Я. Н.
%Подгруппы групп Шевалле над локально конечным полем, определяемые набором аддитивных подгрупп

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%Семенов~Е.~М., Сукочев~Ф.~А., Усачев~А.~С.
%Геометрия банаховых пределов и их приложения

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\yr          2019
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%Авдеев~Н.~Н.
%О пространстве почти сходящихся последовательностей

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\publ            MAA
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\by             Durdiev~D.K.
      \paper    An inverse problem for the three-dimensional wave equation in a~medium  with memory
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% Дурдиев~Д.~K.
% Обратная задача для трехмерного волнового уравнения  в среде с памятью
% Математический анализ и дискретная математика

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      \yr          1992
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%      \issue       12
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\by           Durdiev~D.K. and Safarov~Zh.Sh.
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\jour         Vestnik Samarsk. Gos. University Ser. Fiz.-Mat. Nauki
\yr           2012
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%Дурдиев~Д.~К.,~Cафаров~Ж.~Ш.
%Локальная разрешимость задачи определения пространственной части многомерного ядра в
%интегродифференциальном уравнении гиперболического типа

 \by             Durdiev~D.K. and   Safarov~Zh.Sh.
 \paper          Inverse problem of determining the one-dimensional kernel
                 of the viscoelasticity equation in a~bounded domain
 \jour           Math. Notes % Mat. Zametki
 \yr             2015
\vol             97
 \issue          6
 \pages          867--877	 %855--867
\endref
%pr
%Дурдиев Д.~К., Сафаров Ж.~Ш.
%Обратная задача об определении одномерного ядра уравнения вязкоупругости в ограниченной области

 \by          Durdiev~D.K. and Totieva~Zh.D.
 \paper       The problem of determining the multidimensional kernel
              of the viscoelasticity equation
 \jour        Vladikavkaz. Mat.  Zh.
 \yr          2015
\vol          17
 \issue       4
 \pages       18--43
\endref
% Дурдиев~Д.~К., Тотиева~Ж.~Д.
%Задача об определении многомерного ядра уравнения вязкоупругости

\by            Durdiev~D.K. and Rahmonov~A.A.
\paper         Inverse problem for a system of integro-differential equations
               for sh waves in a~visco-elastic porous medium: Global solvability
\jour          Theor. Math. Phys. %TMF
\yr            2018
\vol           195
\issue         3
\pages         923--937 %491--506
\endref
%Дурдиев~Д.~К., Рахмонов~А.~А.
%Обратная задача для системы интегродифференциальных уравнений SH-волн в вязкоупругой пористой среде: глобальная разрешимость

\by        Durdiev~D.K.
\paper     A problem of identification of a special 2D memory kernel
           in an integro-differential hyperbolic equation
\jour      Eurasian~J. Math. Comp. Appl.
\yr        2019
\vol       7
\issue     2
\pages     4--19
\endref

\by            Durdiev~D.K. and Totieva~Zh.~D.
\paper         A problem of determining a special spatial part of 3D memory kernel
               in an integro-differential hyperbolic equation
\jour          Math. Methods Appl. Sci.
\yr            2019
\vol           42
\issue         18
\pages         7440--7451
\endref

\by            Kumar~P., Kinra~R., and Mohan~M.
\paper         A local in time existence and uniqueness result of an inverse problem for
               the Kelvin--Voigt fluids
\jour          Inverse Probl.
\yr            2021
\vol           37
\issue         8
\pages         085005
\endref

\by            Blagoveshchenskii~D.A. and Fedorenko~A.S.
\paper         The inverse problem for the acoustic equation
               in a~weakly horizontally inhomogeneous medium
\jour          J.~Math. Sci.
\yr            2008
\vol           155
\issue         3
\pages         379--389
\endref
%Благовещенский~А.~С., Федоренко~Д.~А.
%Обратная задача для уравнения акустики  в слабо горизонтально-неоднородной среде

\by            Durdiev~D.K. and  Bozorov~Z.R.
\paper         A problem of determining the kernel of integrodifferential wave equation with weak horizontal properties
\jour          Dal'nevost. Mat. Zh.
\yr            2013
\vol           13
\issue         2
\pages         209--221
\endref
%Дурдиев~Д.~К., Бозоров~З.~Р.
%Задача определения ядра интегро-дифференциального волнового уравнения со слабо горизонтальной однородностью

 \by           Durdiev~D.K.
 \paper        An inverse problem for determining two coefficients
               in an integrodifferential wave equation
 \jour         Sib. Zh. Ind. Mat.  %J.~Appl. Ind. Math.
 \yr           2009
\vol           12
 \issue        3
 \pages        28--49
\endref
%Дурдиев~Д.~К.
%Обратная задача определения двух коэффициентов в одном интегро-дифференциальном волновом уравнении