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Broué's conjecture for non-principal 3-blocks of finite groups

✍ Scribed by Shigeo Koshitani; Naoko Kunugi; Katsushi Waki

Publisher
Elsevier Science
Year
2002
Tongue
English
Weight
299 KB
Volume
173
Category
Article
ISSN
0022-4049

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📜 SIMILAR VOLUMES

Broué's Conjecture Holds for Principal 3
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In representation theory of finite groups, there is a well-known and important conjecture due to M. Broué. He conjectures that, for any prime p, if a finite group G has an abelian Sylow p-subgroup P, then the derived categories of the principal p-blocks of G and of the normalizer N G P of P in G are

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In representation theory of finite groups, there is a well-known and important conjecture due to M. Broue. He has conjectured that, for any prime p, if a finite ǵroup G has an abelian Sylow p-subgroup P, then the principal p-blocks of G and Ž . the normalizer N P of P in G are derived equivalent. Le