S. Bouc

activity

20062025

most citedA sectional characterization of the Dade group

9 citations · 44 across the 34 of their papers we have counts for

collaborators

Showing math.GRShow all

29 papers · 1 filter

math.GR2023

Stable functorial equivalence of blocks

Serge Bouc, Deniz Yılmaz

Let $k$ be an algebraically closed field of characteristic $p > 0$ , let $R$ be a commutative ring and let $F$ be an algebraically closed field of characteristic $0$ . We int…

math.GR2022

Diagonal $p$ -permutation functors, semisimplicity, and functorial equivalence of blocks

Serge Bouc, Deniz Yılmaz

Let $k$ be an algebraically closed field of characteristic $p > 0$ , let $R$ be a commutative ring, and let $F$ be an algebraically closed field of characteristic 0. We consi…

math.GR2021

Some simple biset functors

Serge Bouc

Let $p$ be a prime number, let $H$ be a finite $p$ -group, and let $F$ be a field of characteristic 0, considered as a trivial $F Out (H)$ -module. The main…

math.GR2020

A functorial presentation of units of Burnside rings

Serge Bouc

Let $B^{\times}$ be the biset functor over $F_{2}$ sending a finite group~ $G$ to the group $B^{\times} (G)$ of units of its Burnside ring $B (G)$ , and let $B^{\times}$ be…

math.GR2020★ 1 cited

Shifted functors of linear representations are semisimple

Serge Bouc, Nadia Romero

We prove that, for any fields $k$ and $F$ of characteristic $0$ and any finite group $T$ , the category of modules over the shifted Green biset functor $(kR_{\mathbb{F}})_T…

math.GR2019

Diagonal $p$ -permutation functors

Serge Bouc, Deniz Yılmaz

Let $k$ be an algebraically closed field of positive characteristic $p$ , and $F$ be an algebraically closed field of characteristic 0. We consider the $F$ -linear…

Stable functorial equivalence of blocks

Diagonal p-permutation functors, semisimplicity, and functorial equivalence of blocks

Some simple biset functors

A functorial presentation of units of Burnside rings

Shifted functors of linear representations are semisimple

Diagonal p-permutation functors

Diagonal $p$ -permutation functors, semisimplicity, and functorial equivalence of blocks

Diagonal $p$ -permutation functors