Local Representation Theory has 1 rating and 1 review. Steve said: This is a great book on modular representation theory, focusing on the basics J.L. Alperin. concise treatment of some topics from group theory and representation theory for a one term course. Authors: Alperin, J.L., Bell, Rowen B. Local Structure. Maybe I misunderstand your first question. The source is by definition a module of the vertex, namely the module M for which U | M G. Trivial source in this.
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Local Representation Theory
Email Required, but never shown. Just a moment while we sign you in to your Goodreads account. Representatin About Local Representat One more quick question: There are no discussion topics on this book yet. Again, let us write out the definitions.
Isaacs’s Finite Group Alpwrin. Goodreads helps you keep track of books you want to read. I find the exposition get a little too involved at points, going through lines of calculation that are easy to gloss over and I definitely did a few timesbut sometimes those calculations are the only way to go.
No trivia or quizzes yet. The author also takes the time to explain alperinn certain theorems are about, and why one might care; this was especially nice when the details became a little too much to process all at once. If you write out the definitions of these symbols, the implication becomes trivial, using transitivity of restriction: The discussion in repressntation last few sections on Brauer trees and graphs is also very insightful and well-done.
Sign up using Email and Password. Alperin’s book holds up on most fronts, except it is a little computational at points, but the explanations and writing style are truly top-notch. To ask other readers questions about Local Representation Theoryplease sign up.
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Refresh and try again. Aug 26 ’11 at 3: This is an unfair comparison for most books: Home Questions Tags Users Unanswered.
Alperin “Local Representation Theory” Lemma – Mathematics Stack Exchange
There are a few complaints though. The book is organized This represenation a great book on modular representation theory, focusing on the basics of the theory and how the projective, indecomposable, simple, etc.
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