Results 41 to 50 of about 93 (59)

Hominin and animal activities in the microstratigraphic record from Denisova Cave (Altai Mountains, Russia)

, 2019
Denisova Cave in southern Siberia uniquely contains evidence of occupation by a recently discovered group of archaic hominins, the Denisovans, starting from the middle of the Middle Pleistocene.
Michael Morley (20119500), Vladimir A Uliyanov (20241369), Anatoly Derevianko (20210889), Zenobia Jacobs (19583683), Maxim Kozlikin (20241363), Michael Shunkov (20241366), Paul Goldberg (19587367), Richard Roberts (19583686)   +7 more
core  

On elements of prime order in a group

, 1997
V. P. Shunkov
core   +1 more source

Recent investigations in group theory at the Krasnoyarsk State University

, 1996
Vladimir P. Shunkov
core   +1 more source

About Shunkov groups, saturated with linear and unitary groups of dimension 3

Sibirskie Elektronnye Matematicheskie Izvestiya, 2016
openaire   +1 more source

On the periodic part of the Shunkov group saturated with linear groups of degree 2 over finite fields of even characteristic

Chebyshevskii sbornik, 2019
openaire   +2 more sources

Periodic Shunkov’s groups saturated by the direct products of an elementary Abelian 2-groups and a simple groups $L_2(2^m)$

Sibirskie Elektronnye Matematicheskie Izvestiya, 2013
openaire   +1 more source

Some of the next articles are maybe not open access.

Related searches:

Shunkov Groups Saturated with Almost Simple Groups

Algebra and Logic, 2023
A group \(G\) is a Shunkov group if whenever \(H\) is a finite subgroup of \(G\) any two conjugate elements of prime order in the group \(N_G(H)/H\) generate a finite subgroup. The class of such groups forms a generalization of the class of locally finite groups.
N V Maslova, A A Shlepkin, Maslova N V
exaly   +2 more sources

Characterizations of the Shunkov groups

Ukrainian Mathematical Journal, 2008
We study the structure of a family of finite groups of the form L g = 〈a, a g 〉 in a periodic Shunkov group. As a consequence of the obtained result, we get two characterizations of periodic Shunkov groups.
Сенашов, В.И.
core   +4 more sources

Periodic part in some Shunkov groups

Algebra and Logic, 1999
A group G is saturated with groups in a set X if every finite subgroup of G is embeddable in G into a subgroup L isomorphic to some group in X. We show that a Shunkov group has a periodic part if the saturating set for it coincides with one of the following: {L2(q)}, {Sz(q)}, {Re(q)}, or {U3(2n)}.
exaly   +2 more sources

The structure of an infinite Sylow subgroup in some periodic Shunkov groups

Discrete Mathematics and Applications, 2002
AbstractWe study periodic groups such that the normaliser of any finite non-trivial subgroup of such a group is almost layer-finite. The class of groups satisfying this condition is rather wide and includes the free Burnside groups of odd period which is greater than 665 and the groups constructed by A. Yu. Olshanskii.We consider the classical question:
exaly   +2 more sources