Associate Professor
agata.atkarskaia@gtiit.edu.cn
Dr. Agata Atkarskaia obtained her PhD in Mathematics from Moscow State University in 2015. Afterward, until the end of 2016, she worked as a software development engineer at Yandex LLC in Moscow. In November 2016, she went to Israel to pursue postdoctoral research: first at Bar-Ilan University until March 2020, and then in April 2020, she moved to the Hebrew University of Jerusalem, where she continued until September 2025. Her research focuses on algebra, primarily on geometric group theory, combinatorial methods and algorithms for groups and rings, as well as groups and rings with special properties.
A. Atkarskaya*, A. Kanel-Belov, E. Plotkin, E. Rips. Group-like small cancellation theory for rings, In- ternational Journal of Algebra and Computation (Impact Factor 0.5), Vol. 33, No. 07, pp. 1269–1487 (2023)
A.Atkarskaya*, A.Kanel-Belov, E.Plotkin, E.Rips. Axiomatic definition of small cancellation rings, Dok- lady Mathematics (Impact Factor 0.6), volume 104, pages 234–239 (2021).
A. Atkarskaya*. Stable groups over associative rings with 1/2. Description of isomorphisms of the stable linear groups, Journal of Mathematical Sciences (Impact Factor 0.37), 201 (4) (2014) 407–420.
A. Atkarskaya*. Isomorphisms of stable linear groups over associative rings containing 1/2, Moscow University Mathematics Bulletin (Impact Factor 0.2), in Russian, 69 (4) (2013) 159–163.
A. Atkarskaya*. Stable groups over associative rings with 1/2. Description of isomorphisms of the stable unitary groups, in Russian, Fundamentalnaya i Prikladnaya Matematika (Impact Factor 0.2), 18 (4) (2013) 3–21.
A. Atkarskaya*. Automorphisms of stable linear groups over commutative local rings with 1/2, Journal of Mathematical Sciences (Impact Factor 0.37), 197 (4) (2013) 455–466.
Atkarskaya*, E. Bunina, A. Mikhalev. Isomorphisms of general linear groups over associative rings graded by a commutative group, Doklady Mathematics, 83 (2) (2011) 175–176.
A. Atkarskaya*, E. Bunina, A. Mikhalev. Isomorphisms of general linear groups over associative rings graded by an Abelian group, Journal of Mathematical Sciences, 177 (6) (2011) 774–800.
A.Atkarskaya Small cancellation rings are non-amenable, 2023, under review in Israel Journal of Mathe- matics, 15 pages
A.Atkarskaya, E.Rips, K.Tent The Burnside problem for odd exponents, 2023, under review in Selecta Mathematica, 58 pages
Address: 241 Daxue Road, Jinping District, Shantou, Guangdong Province, China
©Guangdong Technion-Israel Institute of Technology 2018
粤ICP备17036470号,版权所有©广东以色列理工学院