activity
20172019
most citedRings which are Essential over their Centers, II

2 citations · 3 across the 4 of their papers we have counts for

collaborators

6 papers

math.RA2019

Distributive Noetherian Centrally Essential Rings

Victor Markov, Askar Tuganbaev

It is proved that a ring is a right or left Noetherian, right distributive centrally essential ring if and only if , where each of the rings

math.RA20191 cited

Rings with Polynomial Identity and Centrally Essential Rings

Victor Markov, Askar Tuganbaev

It is proved that for any prime integer and each field of characteristic , there exists a centrally essential -algebra which is not a PI-ring and is not algebraic ove…

math.RA2019

Cayley-Dickson Process and Centrally Essential Rings

Victor Markov, Askar Tuganbaev

We describe associative center and the center of the ring obtained by applying the generalized Cayley-Dickson construction and we find conditions under which the…

math.RA2018

Centrally Essential Group Algebras

Victor Markov, Askar Tuganbaev

A ring with center is said to be \textit{centrally essential} if the module is an essential extension of the module . In the paper, we study groups whose group a…

math.RA20182 cited

Rings which are Essential over their Centers, II

Victor Markov, Askar Tuganbaev

A ring with center is said to be\textit{centrally essential} if the module is an essential extension of the module . We describe centrally essential exterior alg…

math.RA2017

Rings Which Are Essential over Their Centers

Victor Markov, Askar Tuganbaev

A centrally essential ring is a ring which is an essential extension of its center (we consider the ring as a module over its center). We give several examples of noncommutative ce…