We describe the role of the Schur multiplier in the structure of the p-torsion of discrete groups. More concretely, we show how the knowledge of H2G allows us to approximate many groups by colimits of copies of p-groups. Our examples include interesting families of noncommutative infinite groups, including Burnside groups, certain solvable groups and branch groups. We also provide a counterexample for a conjecture of Emmanuel Farjoun.Fondo Europeo de Desarrollo RegionalMinisterio de Ciencia e InnovaciónConsejería de Economía, Innovación y Ciencia (Junta de Andalucía
Cette thèse porte sur des propriétés d'approximation généralisant la moyennabilité pour les groupes ...
Numerical data concerning the growth of torsion in the first homology of congruence subgroups of non...
We investigate a novel geometric Iwasawa theory for $\mathbf{Z}_p$-extensions of function fields ove...
AbstractThis paper provides a comprehensive investigation of the cellular approximation functor cell...
AbstractThis paper provides a comprehensive investigation of the cellular approximation functor cell...
Armed with the explicit computation of Schur multipliers, we offer a classification of SU(n) orbifol...
Armed with the explicit computation of Schur multipliers, we offer a classification of SU(n) orbifol...
Without recourse to the sophisticated machinery of twisted group algebras, projective character tabl...
AbstractIn this paper we discuss the concept of cellular cover for groups, especially nilpotent and ...
This thesis focusses on some approximation properties which generalise amenability for locally compa...
This thesis focusses on some approximation properties which generalise amenability for locally compa...
This thesis contains three projects revolving around the L2-torsion polytope. First we show that the...
Without recourse to the sophisticated machinery of twisted group algebras, projective character tabl...
The Schur multiplier of a group G is the kernel of a homomorphism κ′ from the exterior square of the...
We study semi-projective representations, i.e., homomorphisms of finite groups to the group of semi-...
Cette thèse porte sur des propriétés d'approximation généralisant la moyennabilité pour les groupes ...
Numerical data concerning the growth of torsion in the first homology of congruence subgroups of non...
We investigate a novel geometric Iwasawa theory for $\mathbf{Z}_p$-extensions of function fields ove...
AbstractThis paper provides a comprehensive investigation of the cellular approximation functor cell...
AbstractThis paper provides a comprehensive investigation of the cellular approximation functor cell...
Armed with the explicit computation of Schur multipliers, we offer a classification of SU(n) orbifol...
Armed with the explicit computation of Schur multipliers, we offer a classification of SU(n) orbifol...
Without recourse to the sophisticated machinery of twisted group algebras, projective character tabl...
AbstractIn this paper we discuss the concept of cellular cover for groups, especially nilpotent and ...
This thesis focusses on some approximation properties which generalise amenability for locally compa...
This thesis focusses on some approximation properties which generalise amenability for locally compa...
This thesis contains three projects revolving around the L2-torsion polytope. First we show that the...
Without recourse to the sophisticated machinery of twisted group algebras, projective character tabl...
The Schur multiplier of a group G is the kernel of a homomorphism κ′ from the exterior square of the...
We study semi-projective representations, i.e., homomorphisms of finite groups to the group of semi-...
Cette thèse porte sur des propriétés d'approximation généralisant la moyennabilité pour les groupes ...
Numerical data concerning the growth of torsion in the first homology of congruence subgroups of non...
We investigate a novel geometric Iwasawa theory for $\mathbf{Z}_p$-extensions of function fields ove...