\Refs

\ref\no 1
 \by            Lorentz~G.G.
\book           Bernstein Polynomials
\publaddr       Toronto
\publ           University of Toronto
\yr             1953
\endref

\ref\no 2
 \by            DeVore R.A. and Lorentz~G.G.
\book           Constructive Approximation
\publaddr       Berlin, Heidelberg, and New York
\publ           Springer
\yr             1993
\endref

\ref\no 3
\by             Videnskii~V.S.
      \book     Bernstein Polynomials
\bookinfo       Textbook for the Special Course
      \publ     Leningrad Ped. Inst.
      \publaddr  Leningrad
            \yr  1990
      \lamg      Russian
\endref
 %Виденский~В.~С.
%LSPI n.~a. A.~I.~Herzen

\ref\no 4
 \by             Bustamante~J.
 \book           Bernstein Operators and Their Properties
 \publ           Birkh\"auser
 \publaddr       Basel
 \yr             2017
\endref

\ref\no 5
\by               Tikhonov~I.V., Sherstyukov~V.B., and Petrosova~M.~A.
\paper            Bernstein polynomials: The old and the new
\inbook           Math. Forum. Vol.~8. Part~1. Studies on Mathematical Analysis
\lang             Russian
\publaddr         Vladikavkaz
\publ             SMI VSC RAS and RNO-A
\yr               2014
\pages            126--175
\finalinfo        Results of Science. The South of Russia  
\endref

\ref\no 6
\by               Tikhonov~I.V. and Sherstyukov~V.B. 
\paper            Approximation of the module function with Bernstein polynomials
\jour             Bulletin of Chelyabinsk State University. Mathematics. Mechanics. Informatics
\yr               2012
\vol              15
\issue            26
\pages            6--40
\endref

\ref\no 7
\by               Tikhonov~I.V. and Sherstyukov~V.B. 
\paper            Approximation of the module function with Bernstein polynomials:
                  New advances and possible generalizations
\inbook           Modern Problems of the Theory of Functions and Their Applications:
                  Materials of the 20th International Saratov Winter School
\lang             Russian
\publaddr         Saratov
\publ             Nauchnaya Kniga
\yr               2020
\pages            409--414
\endref

\ref\no 8
\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
\paper            Generalized Popoviciu expansions for Bernstein polynomials of a~rational module
\inbook           Proceedings of the Voronezh Winter Mathematical School ``Modern Methods
                  of Function Theory and Related Problems'' (January 28--February 2, 2019)
\lang             Russian
\publaddr         Voronezh
\publ             Voronezh University
\yr               2019
\pages            71--117 
\finalinfo        Part 1, Progress in Science and Technology.
                  Contemporary Mathematics and Its Applications. Thematic Surveys; vol.~170    
\endref

\ref\no 9
\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
\paper            Comparative analysis of two-sided estimates of the central binomial coefficient
\jour             Chelyabinsk Phys. Math.~J. 
\yr               2020
\vol              5
\issue            1   
\pages            70--95 
\endref

\ref\no 10
\by               Popov~A.Yu.
\paper            Two-sided estimates of the central binomial coefficient
\jour             Chelyabinsk Phys. Math.~J.
\yr               2020
\vol              5
\issue            1
\pages            56--69
\endref

\ref\no 11
\by               Popov~A.Yu.
\paper            The upper bound of the remainder of power series
                  with positive coefficients of a~special class
\jour             Chelyabinsk Phys. Math.~J.
\yr               2017
\vol              2
\issue            2
\pages            192--197
\endref

\ref\no 12
\by               Graham~R.L., Knuth~D.E., and Patashnik~O. 
      \book       Concrete Mathematics: A~Foundation for Computer Science  
      \publ       Addison-Wesley
      \publaddr   Reading
            \yr   1994
\endref

\ref\no 13
\by               Telyakovskii~S.A.
\paper            On the approximation of differentiable functions by Bernstein polynomials
                  and Kantorovich polynomials
\jour             Proc. Steklov Inst. Math.
\yr               2008
\vol              260
%\issue            1
\pages            289--296
\endref

\ref\no 14
\by               Kantorovi\^c~L.V.
\paper            Sur la Convergence de la Suite des Polyn\^omes
                  de S. Bernstein en Dehors de l'Intervalle Fondamental
\jour             Bulletin de l'Acad\'emie des Sciences de l'URSS.
                  Classe des sciences math\'ematiques et nat
\yr               2031
\vol              8
%\issue            1
\pages            1103--1115
\endref

\ref\no 15
\by               Gal~S.~G. 
\book             Approximation by Complex Bernstein and Convolution Type Operators  
\publ             World Sci.
\publaddr         New Jersey, London, and Singapore
\yr               2009
\endref

\ref\no 16
\by               Tikhonov~I.V., Tsvetkovich~D.G., and Sherstyukov~V.B.
\paper            Computer analysis of the attractors of zeros for classical Bernstein polynomials
\jour             Proc. Steklov Inst. Math.
\yr               2020
\vol              245
\issue            2
\pages            217--233
\endref

\ref\no 17
\by               Tikhonov~I.V., Sherstyukov~V.B., and Tsvetkovich~D.G.
\paper            How do attractors of zeros for classical Bernstein polynomials look like
\jour             Differential Equations and Control Processes
\yr               2017
\vol              2
%\issue            1
\pages            59--73
\endref

\ref\no 18
\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
\lang             Russian
\publaddr         St. Petersburg
\publ             RSPU n.a. A.I.~Herzen
\yr               2018
\pages            145--153
\endref

\ref\no 19
\by               Tsvetkovich~D.G.
\paper            Detailed atlas of attractors of zeros for the classical Bernstein polynomials
\jour             Chelyabinsk Phys. Math.~J.
\yr               2018
\vol              3
\issue            1
\pages            58--89
\endref
\endRefs