The proper geometric dimension of the mapping class group
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Publication:384650
DOI10.2140/agt.2014.14.217zbMath1354.20025arXiv1302.4238OpenAlexW1979395503MaRDI QIDQ384650
Javier Aramayona, Conchita Martínez-Pérez
Publication date: 28 November 2013
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1302.4238
Geometric group theory (20F65) Topological methods in group theory (57M07) Homological methods in group theory (20J05) Fundamental groups and their automorphisms (group-theoretic aspects) (20F34)
Related Items (8)
On the Gorenstein cohomological dimension of group extensions ⋮ Dimension invariants for groups admitting a cocompact model for proper actions ⋮ Bredon homology of Artin groups of dihedral type ⋮ Commensurators of abelian subgroups and the virtually abelian dimension of mapping class groups ⋮ Dimension rigidity of lattices in semisimple Lie groups ⋮ On the virtually cyclic dimension of mapping class groups of punctured spheres ⋮ Higher dimensional divergence for mapping class groups ⋮ ON THE DIMENSION OF GROUPS THAT SATISFY CERTAIN CONDITIONS ON THEIR FINITE SUBGROUPS
Cites Work
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- Realisation and dismantlability
- Well-rounded equivariant deformation retracts of Teichmüller spaces
- Random walks on the mapping class group
- The virtual cohomological dimension of the mapping class group of an orientable surface
- The decorated Teichmüller space of punctured surfaces
- Transformation groups and algebraic \(K\)-theory
- Some groups of type \(VF\)
- On isotopies of homeomorphisms of Riemann surfaces
- Subgroup posets, Bredon cohomology and equivariant Euler characteristics
- Classifying spaces for proper actions of mapping class groups
- ON ALGEBRAIC AND GEOMETRIC DIMENSIONS FOR GROUPS WITH TORSION
- A cofinite universal space for proper actions for mapping class groups
- The Nielsen realization problem
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