Titlebook: StudiVZ; Diffusion, Nutzung u Christoph Neuberger (Professor),Volker Gehrau (Pro Book 2011 VS Verlag für Sozialwissenschaften | Springer Fa

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Jessica Kreutzmann M.A.inite groups..At the end of the text, a succinct overview (without proof) of Deligne-Lusztig theory is given, as well as links to examples demonstrated in the text. With the provision of both a gentle introduct978-1-4471-2599-0978-0-85729-157-8Series ISSN 1572-5553 Series E-ISSN 2192-2950

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Volker Gehrauonical structures which arise in this manner, and explain the relationships between their resulting canonical bases. Some of these canonical bases are equivalent in a trivial fashion to Lusztig and Vogan’s construction, while others appear to be unrelated. Along the way, we also clarify the differen

SUGAR

Hanna Jo vom Hofe M.A.,Simone Nebelsieck M.A.,Stella Paschen M.A.,Nicole Stecha M.A.ed equivalence. If .=2, the situation is more complicated: when ., then the principal block of . is Rickard equivalent to its Brauer correspondent; when ., the derived category of the principal block is equivalent to the derived category of an ..-algebra. These two final results are due to Gonard ..

雕镂

Meike Flöck M.A.,Ilona Schäfer M.A.,Tobias Steinkamp M.A.n equivalence of derived categories between the .-blocks of . and their Brauer correspondent. This result was shown by Okuyama (.), (.), but the proof is too difficult to be included in this book. To finish off, if .=. then . is cyclic and we determine the Brauer trees of the two blocks with defect

细微的差异

Birte Blömers M.A.,Stefanie Letschert M.A.n equivalence of derived categories between the .-blocks of . and their Brauer correspondent. This result was shown by Okuyama (.), (.), but the proof is too difficult to be included in this book. To finish off, if .=. then . is cyclic and we determine the Brauer trees of the two blocks with defect

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