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Background results;
1. Bruhat decomposition;
2. Reduced subgroups of maximal rank, centralisers and semisimple elements;
3. Rationality, Frobenius maps, Lang's theorem;
4. Generalized induction associated with a bimodule;
5. Mackey's theorem;
6. Harish-Chandra theory; Complements on RGL;
7. Duality of characters;
8. Steinberg characters; l-adic cohomology;
9. Deligne-Lusztig induction;
10. Character formulae and their complements in Deligne-Lusztig induction;
11. Geometric conjugation, Lusztig series.
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Jeff Caudron
reviewed Representations of Finite Groups of Lie Type, Vol. 21 on October 10, 2017
Representations of Finite Groups of Lie Type
If you read this book as first time in order to understand Computational Complexity, then you're probably not going to like it. You need to read Sipser's textbook before you read this book and make sure that you have a strong background in discrete mathematics (if not, then see Rosen's textbook in Discrete Mathematics). This book is recommended by best people in complexity and algorithms such as Scott Aaronson, Sipser, etc. You need to solve as many exercises as you go.
The book has five parts:
Part I: Algorithms
Part II: Logic
Part III: P and NP
Part IV: Inside P
Part V: Beyond NP
The most important parts are in Part I, III.
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