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p-groups and their endomorphism rings
Krylov, Petr Andreevich, Tuganbaev, Askar A., Tsarev, A. V.
Formal matrices and their determinants
Krylov, Petr Andreevich, Tuganbaev, Askar A.
In the present paper, we study formal matrix rings over a given ring and determinants
Modules over discrete valuation domains
Krylov, Petr Andreevich, Tuganbaev, Askar A.
Colocalizations and dualities for modules and Abelian groups
Krylov, Petr Andreevich, Tuganbaev, Askar A.
E-groups and E-rings
Krylov, Petr Andreevich, Tuganbaev, Askar A., Tsarev, A. V.
(R+) is an isomorphism. Additive groups of E-rings are called E-groups. In other words, an Abelian group A is an E
Around the Baer-Kaplansky theorem
Krylov, Petr Andreevich, Tuganbaev, Askar A., Tsarev, A. V.
Using examples of modules and a number of familiar Abelian groups, we demonstrate the Kaplansky
Modules over discrete valuation domains. III
Krylov, Petr Andreevich, Tuganbaev, Askar A.
This review paper is a continuation of two previous review papers devoted to properties of modules
Homomorphisms close to regular and their applications
Abyzov A., Tuganbaev A.
Rings over which all modules are I0-modules. II
Abyzov A., Tuganbaev A.
All right R-modules are I0-modules if and only if either R is a right SV-ring or R/I(2) (R
Homomorphisms close to regular and their applications
Abyzov A., Tuganbaev A.

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