Topology of order complexes of intervals in subgroup lattices.
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Publication:1415357
DOI10.1016/S0021-8693(03)00274-6zbMath1036.20023OpenAlexW2072617225MaRDI QIDQ1415357
Publication date: 3 December 2003
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0021-8693(03)00274-6
Related Items (5)
Overgroup lattices in finite groups of Lie type containing a parabolic. ⋮ Homotopy types of group lattices ⋮ The subgroup structure of finite groups ⋮ Signalizer lattices in finite groups. ⋮ Restrictions on the structure of subgroup lattices of finite alternating and symmetric groups.
Cites Work
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- \(M_ 7\) as an interval in a subgroup lattice
- Type d'homotopie des treillis et treillis des sous-groupes d'un groupe fini. (Homotopy type of lattices and lattices of subgroups of a finite groups)
- Congruence lattices of finite algebras and intervals in subgroup lattices of finite groups
- Homotopy properties of the poset of nontrivial p-subgroups of a group
- On representing finite lattices as intervals in subgroup lattices of finite groups
- A homotopy complementation formula for partially ordered sets
- The homology of ``\(k\)-equal manifolds and related partition lattices
- On the shellability of the order complex of the subgroup lattice of a finite group
- Intervals in subgroup lattices of finite groups
- Shellable nonpure complexes and posets. II
- Shellable Nonpure Complexes and Posets. I
- A new approach to the finite lattice representation problem
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