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\paper               Gradient effects at the Macro, Micro and Nano scales
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\yr                  1994
\vol                 5
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\paper               Elastic materials with couple stresses
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\yr                  1962
\vol                 11
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\pages               385--414
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\ref\no3
\by                  Mindlin~R.D.
\paper               Micro-structure in linear elasticity
\jour                Arch. Ration. Mech. Anal.
\yr                  1964
\vol                 16
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\ref\no4
\by                  Ru~C.Q. and Aifantis~E.C.
\paper               A simple approach to solve boundary value problems in gradient elasticity
\jour                Acta Mech.
\yr                  1993
\vol                 101
%\issue
\pages               59--68
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\ref\no5
\by                  Papargyri-Beskou~S. and Tsinopoulos~S.
\paper               Lame's strain potential method for plane gradient elasticity problems
\jour                Arch. Appl. Mech.
\yr                  2015
\vol                 85
\iftex
\issue               9--10
\else
\issue               9
\fi
\pages               1399--1419
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\ref\no6
\by                  Charalambopoulos~A., Tsinopoulos~S.V., and Polyzos~D.
\paper               Plane strain gradient elastic rectangle in bending
\jour                Arch. Appl. Mech.
\yr                  2020
\vol                 90
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\pages               967--986
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\ref\no7
\by                  Solyaev~Y.O. and Lurie~S.A.
\paper               Trefftz collocation method for two-dimensional strain gradient elasticity
\jour                Int.~J Numer. Methods Eng.
\yr                  2020
\vol                 90
%\issue
\pages               967--986
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\ref\no8
\by                  Li~A., Zhou~S., and Wang~B.
\paper               A size-dependent bilayered microbeam model based on strain gradient elasticity theory
\jour                Compos. Struct.
\yr                  2014
\vol                 108
%\issue
\pages               259--266
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\ref\no9
\by                  Guangyang~F.,  Shenjuie~Z., and Lu~Q.
\paper               The size-dependent static bending of a~partially covered laminated microbeam
\jour                Int.~J. Mech. Sci.
\yr                  2019
\vol                 152
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\pages               411--419
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\ref\no10
\by                  Lurie~S.A., Solyaev~Yu.O., Rabinsky~L.N., Kondratova~Yu.N., and Volov~M.I.
\paper               Simulation of the stress-strain state of thin composite coating based on solutions
                     of the plane problem of strain-gradient elasticity for layer
\jour                Vestnik PNIPU. Mekhanika %\?PNRPU Mech. Bull.
\yr                  2013
\vol                 1
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\pages               161--181
\endref

\ref\no11
 \by                 Vatulyan~A.O. and Nesterov~S.A.
\paper               On the deformation of a~composite rod in the framework of gradient thermoelasticity
\jour                Mater. Phys. Mech.
\yr                  2020
\vol                 46
%\issue
\pages               27--41
\endref

\ref\no12
 \by                 Vatulyan~A.O., and Nesterov~S.A., and  Yurov~V.O.
\paper               Solution of the gradient thermoelasticity problem for a~cylinder with a~heat-protected coating
\jour                Comput. Contin. Mech.
\yr                  2021
\vol                 14
\issue               3
\pages               253--264
\endref
%Ватульян А.~О., Нестеров С.~А., Юров В.~О.
% Решение задачи градиентной термоупругости для цилиндра с термозашитным покрытием

\ref\no13
 \by                 Vatulyan~A.O., and Nesterov~S.A., and  Yurov~V.O.
\paper               Investigation of the stress-strain state of a~hollow cylinder 
                     with a~coating based on the gradient model of thermoelasticity
\jour                PNRPU Mech. Bull.
\yr                  2021
\vol                 4
%\issue               3
\pages               60--70
\endref
%Ватульян А.~О., Нестеров С.~А., Юров В.~О. 
%Исследование напряженно-деформированного состояния полого цилиндра с покрытием 
%на основе градиентной модели термоупругости

\ref\no14
 \by                 Vatulyan~A.O. and Nesterov~S.A.
\paper               Solution of the problem of gradient thermoelasticity for a~coated strip
\jour                Uch. Zap. Kazan. Univ. Ser. Fiz.-Mat. Nauk
\yr                  2021
\vol                 163
\issue               2 
\pages               181--196
\endref
%Ватульян А.~О., Нестеров С.~А. 
%Решение задачи градиентной термоупругости для полосы с покрытием

 \endRefs