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Centralisers of finite subgroups in soluble groups of type FPn
(Walter De Gruyter & CoBerlinAlemanha, 2011)
Projective representations in algebras and cohomology
(2011)
We give some conditions under which no two non-conjugate projective representations, in an algebra, of a given group can become conjugate over a separable extension of the base field. In particular, we show this is always ...
COHOMOLOGICAL FINITENESS PROPERTIES OF THE BRIN-THOMPSON-HIGMAN GROUPS 2V AND 3V
(Cambridge Univ PressNew YorkEUA, 2013)
Sobre certas teorias de cohomologia de grupos e aplicaçõesAbout some theories of cohomology groups and applications
(Universidade Estadual Paulista (Unesp), 2016)
Sobre certas teorias de cohomologia de grupos e aplicações
(Universidade Estadual Paulista (Unesp), 2016-03-02)
Este trabalho apresenta um estudo das teorias de cohomologia ordinária de grupos, da cohomologia de Tate e de Farrel, e algumas aplicações no contexto da Topologia Algébrica. Dentro desse contexto foram desenvolvidos, ...
Sobre certas teorias de cohomologia de grupos e aplicações
(Universidade Estadual Paulista (UNESP), 2016)
Profinite and pro-p completions of poincare duality groups of dimension 3
(Amer Mathematical SocProvidenceEUA, 2008)
Cohomological finiteness conditions in Bredon cohomology
(Oxford Univ PressOxfordInglaterra, 2011)
On certain homological invariant and its relation with poincaré duality pairs
(2018-01-01)
Let G be a group, S = {Si, i ∈ I} a non empty family of (not necessarily distinct) subgroups of infinite index in G and M a ℤ2 G-module. In [4] the authors defined a homological invariant E∗ (G, S, M), which is “dual” to ...
On certain homological invariant and its relation with Poincare duality pairs
(Luhansk Taras Shevchenko Natl Univ, 2018-01-01)
Let G be a group, S = {S-i, i is an element of I} a non empty family of (not necessarily distinct) subgroups of infinite index in G and M a Z(2)G-module. In [4] the authors defined a homological invariant E,(G,S,M), which ...