8 citations · 40 across the 14 of their papers we have counts for
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math.GR2019
The stable category and invertible modules for infinite groups
Nadia Mazza, Peter Symonds
We construct a well-behaved stable category of modules for a large class of infinite groups. We then consider its Picard group, which is the group of invertible (or endotrivial) mo…
math.GR2019★ 8 cited
The non-projective part of the tensor powers of a module
Dave Benson, Peter Symonds
Let be a finite dimensional modular representation of a finite group . We consider the generating function for the non-projective part of the tensor powers of , and we wr…
math.GR2019
Rank, coclass and cohomology
Peter Symonds
We prove that for any prime the finite -groups of fixed coclass have only finitely many different mod- cohomology rings between them. This was conjectured by Carlson; we…