Pages that link to "Item:Q1111695"
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The following pages link to Pointed groups and construction of modules (Q1111695):
Displaying 50 items.
- Broué's abelian defect group conjecture and 3-decomposition numbers of the sporadic simple Conway group \(Co_1\). (Q401021) (← links)
- Broué's Abelian defect group conjecture for the sporadic simple Janko group \(J_4\) revisited. (Q401745) (← links)
- Induction formulae for Mackey functors with applications to representations of the twisted quantum double of a finite group (Q403107) (← links)
- On the \(p\)-extensions of inertial blocks. (Q479763) (← links)
- A conjecture on the hyperfocal subalgebras and normal hyperfocal subgroups (Q517057) (← links)
- On the reduction of Alperin's conjecture to the quasi-simple groups. (Q536186) (← links)
- On blocks with trivial source simple modules. (Q626104) (← links)
- Nilpotent extensions of blocks. (Q641868) (← links)
- Hyperfocal subalgebras of source algebras of blocks over small-ground fields. (Q706012) (← links)
- Corestriction and p-subgroups (Q761536) (← links)
- Explicit and canonical Dress induction. (Q813320) (← links)
- Extensions of Rickard equivalences. (Q903949) (← links)
- Affirmative answer to a question of Feit. (Q912969) (← links)
- On stable equivalences and blocks with one simple module. (Q961018) (← links)
- Natural Morita equivalences of degree \(n\). (Q964007) (← links)
- Trivial source modules in blocks with cyclic defect groups. (Q966452) (← links)
- Broué's Abelian defect group conjecture holds for the Harada-Norton sporadic simple group \(HN\). (Q986523) (← links)
- Extensions of nilpotent blocks over arbitrary fields. (Q1006373) (← links)
- Block source algebras in \(p\)-solvable groups. (Q1024885) (← links)
- Bilinear forms on G-algebras (Q1088775) (← links)
- Nilpotent blocks and their source algebras (Q1103716) (← links)
- Duality in G-algebras (Q1117315) (← links)
- Primordial subgroups for \(\text{mod}(kG)\) (Q1174633) (← links)
- Defect theory for maximal ideals and simple functors (Q1175759) (← links)
- Projectives in Burnside rings, projectives in Green rings, and generalized Steinberg modules. (Q1176672) (← links)
- Note on the axioms of Bouc (Q1184189) (← links)
- Defects of irreducible characters of \(p\)-soluble groups (Q1265531) (← links)
- A general theory of canonical induction formulae (Q1270409) (← links)
- Lifting induction theorems (Q1271021) (← links)
- Varieties in block theory (Q1295929) (← links)
- The parametrization of interior algebras (Q1319323) (← links)
- On Thévenaz' parametrization of interior \(G\)-algebras (Q1323404) (← links)
- Perfect isometries for principal blocks with Abelian defect groups and elementary Abelian \(2\)-inertial quotients (Q1372649) (← links)
- On Brauer's second main theorem and characters in blocks with nilpotent coefficient extensions (Q1403890) (← links)
- Broué's conjecture for non-principal 3-blocks of finite groups (Q1612165) (← links)
- On blocks with Frobenius inertial quotient. (Q1614631) (← links)
- Refinements of the orthogonality relations for blocks (Q1678456) (← links)
- Fusions and Clifford extensions (Q1755300) (← links)
- Extensions of nilpotent blocks (Q1813296) (← links)
- Source algebras of \(p\)-central group extensions (Q1840620) (← links)
- Fusion category algebras. (Q1879642) (← links)
- Broué's Abelian defect group conjecture for the Held group and the sporadic Suzuki group. (Q1880687) (← links)
- \(G\)-algebras, Clifford theory, and the Green correspondence (Q1891493) (← links)
- Donovan's conjecture and extensions by the centralizer of a defect group (Q2029246) (← links)
- On Picard groups of blocks of finite groups (Q2182337) (← links)
- Some examples of Picard groups of blocks (Q2182349) (← links)
- Blocks with abelian defect groups of rank 2 and one simple module (Q2186039) (← links)
- Linear source invertible bimodules and Green correspondence (Q2207270) (← links)
- Brauer-friendly modules and slash functors. (Q2249256) (← links)
- Blocks with nonabelian defect groups which have cyclic subgroups of index \(p\). (Q2267736) (← links)
