Pages that link to "Item:Q2389199"
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The following pages link to The Green correspondence and ordinary induction of blocks in finite group modular representation theory. (Q2389199):
Displaying 9 items.
- A block extension of categorical results in the Green correspondence context. (Q471855) (← links)
- On a theorem of Barker-Puig that refines Alperin's weight conjecture for blocks in \(p\)-solvable finite groups via Clifford theory. (Q606390) (← links)
- A note on the Green invariants in finite group modular representative theory. (Q927812) (← links)
- A block refinement of the Green-Puig parameterization of the isomorphism types of indecomposable modules (Q2002595) (← links)
- Morita equivalences and basic correspondences (Q2153265) (← links)
- Linear source invertible bimodules and Green correspondence (Q2207270) (← links)
- Module covers and the Green correspondence. (Q2345546) (← links)
- Ordinary induction of blocks and the Puig correspondence for indecomposable modules. (Q2911131) (← links)
- Injective Modules, Induction Maps and Endomorphism Rings (Q4287053) (← links)
