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- W3122373305 abstract "The signed permutation modules are a simultaneous generalization of the ordinary permutation modules and the twisted permutation modules of the symmetric group. In a recent paper Dave Benson and Peter Symonds defined a new invariant $gamma_G(M)$ for a finite dimensional module $M$ of a finite group $G$ which attempts to quantify how close a module is to being projective. In this paper, we determine this invariant for all the signed permutation modules of the symmetric group using tools from representation theory and combinatorics." @default.
- W3122373305 created "2021-02-01" @default.
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- W3122373305 date "2021-01-26" @default.
- W3122373305 modified "2023-09-27" @default.
- W3122373305 title "The Benson -- Symonds Invariant for Ordinary and Signed Permutation Modules" @default.
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