Itogi Nauki i Tekhniki. Sovremennaya Matematika i ee Prilozheniya. Tematicheskie Obzory
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Itogi Nauki i Tekhniki. Sovremennaya Matematika i ee Prilozheniya. Tematicheskie Obzory, 2022, Volume 216, Pages 153–171
DOI: https://doi.org/10.36535/0233-6723-2022-216-153-171 (Mi into1090) 		 
Polynomial automorphisms, quantization, and Jacobian conjecture related problems. IV. Approximations by polynomial symplectomorphisms

A. M. Elisheva, A. Ya. Belova, F. Razaviniaa, Yu Jie-Taib, Wenchao Zhangc

a Moscow Institute of Physics and Technology (National Research University), Dolgoprudny, Moscow Region
b Shenzhen University
c Huizhou University
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DOI: https://doi.org/10.36535/0233-6723-2022-216-153-171
Abstract: This paper is the fourth part of a review of results concerning the quantization approach to the some classical aspects of noncommutative algebras. The first part is: Itogi Nauki Tekhn. Sovr. Mat. Prilozh. Temat. Obzory, 213 (2022), pp. 110–144. The second part is: Itogi Nauki Tekhn. Sovr. Mat. Prilozh. Temat. Obzory, 214 (2022), pp. 107–126. The third part is: Itogi Nauki Tekhn. Sovr. Mat. Prilozh. Temat. Obzory, 215 (2022), pp. 95–128. The final part of the survey will be published in the next issue.
Keywords: automorphism, quantization, Jacobian conjecture.
Funding agency Grant number
Russian Science Foundation 22-11-00177
This work was supported by the Russian Science Foundation (project No. 22-11-00177).
Document Type: Article
UDC: 512.7
MSC: 14R10, 18G85
Language: Russian
Citation: A. M. Elishev, A. Ya. Belov, F. Razavinia, Yu Jie-Tai, Wenchao Zhang, “Polynomial automorphisms, quantization, and Jacobian conjecture related problems. IV. Approximations by polynomial symplectomorphisms”, Algebra, geometry, differential equations, Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 216, VINITI, Moscow, 2022, 153–171
Citation in format AMSBIB
\Bibitem{EliBelRaz22}
\by A.~M.~Elishev, A.~Ya.~Belov, F.~Razavinia, Yu~Jie-Tai, Wenchao~Zhang
\paper Polynomial automorphisms, quantization, and Jacobian conjecture related problems. IV. Approximations by polynomial symplectomorphisms
\inbook Algebra, geometry, differential equations
\serial Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz.
\yr 2022
\vol 216
\pages 153--171
\publ VINITI
\publaddr Moscow
\mathnet{http://mi.mathnet.ru/into1090}
\crossref{https://doi.org/10.36535/0233-6723-2022-216-153-171}
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