Results 1 to 10 of about 4,149 (141)
On nilpotent Chernikov $p$-groups with elementary tops [PDF]
Archiv der Mathematik, 2014 The description of nilpotent Chernikov $p$-groups with elementary tops is reduced to the study of tuples of skew-symmetric bilinear forms over the residue field $\mathbb{F}_p$.
Drozd, Yuriy, Plakosh, Andriana
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Locally finite groups containing a 2 -element with Chernikov centralizer [PDF]
Monatshefte für Mathematik, 2014 Suppose that a locally finite group G has a 2-element g with Chernikov centralizer. It is proved that if the involution in ⟨g⟩ has nilpotent centralizer, then G has a soluble subgroup of finite ...
A Turull +19 more
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On Periodic Shunkov’s Groups with Almost Layer-finite Normalizers of Finite Subgroups
Известия Иркутского государственного университета: Серия "Математика", 2021 Layer-finite groups first appeared in the work by S.~N.~Chernikov (1945). Almost layer-finite groups are extensions of layer-finite groups by finite groups.
V.I. Senashov
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Properties of groups with points [PDF]
Iranian Journal of Numerical Analysis and Optimization, 2009 In this paper, we consider groups with points which were introduced by V.P. Shunkov in 1990. In Novikov-Adian's group, Adian's periodic products of finite groups without involutions and Olshansky's periodic monsters every non-unit element is a point ...
V.I. Senashov, E.N. Takovleva
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On Periodic Groups of Shunkov with the Chernikov Centralizers of Involutions
Известия Иркутского государственного университета: Серия "Математика", 2020 Layer-finite groups first appeared in the work by S.~N.~Chernikov (1945). Almost layer-finite groups are extensions of layer-finite groups by finite groups.
V.I. Senashov
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New classes of infinite groups [PDF]
Iranian Journal of Numerical Analysis and Optimization, 2008 In this article, we consider some new classes of groups, namely, Mp-groups, T0-groups,Ø-groups,Ø0-groups, groups with finitely embedded involution, which were appeared at the end of twenties century.
V.I. Senashov, V.P. Shunkov
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Қарағанды университетінің хабаршысы. Математика сериясы, 2020 We consider the problem of recognizing a group by its bottom layer. This problem is solved in the class of layer-finite groups. A group is layer-finite if it has a finite number of elements of every order. This concept was first introduced by S.
V.I. Senashov, I.A. Paraschuk
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Issues of the evolution of the image of Stalingrad-Volgograd in fine arts 1940–2020
Искусство Евразии, 2020 The article examines the features of artistic perception and representation of the geographical and cultural space of Stalingrad-Volgograd in evolutionary development in 1940–2020; interaction between architectural and artistic texts of the city, the ...
Malkova, O.P.
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Nonlinearity effects in the kicked oscillator [PDF]
, 2002 The quantum kicked oscillator is known to display a remarkable richness of dynamical behaviour, from ballistic spreading to dynamical localization. Here we investigate the effects of a Gross Pitaevskii nonlinearity on quantum motion, and provide evidence
A.A. Chernikov +29 more
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Exciton-exciton interaction in transition-metal dichalcogenide monolayers [PDF]
, 2017 We study theoretically the Coulomb interaction between excitons in transition metal dichalcogenide (TMD) monolayers. We calculate direct and exchange interaction for both ground and excited states of excitons.
Iorsh, I. +3 more
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