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Taking up the works of Harish-Chandra, Langlands, Borel, Casselman, Bernstein and Zelevinsky, among others, on the complex representation theory of a p -adic reductive group G , the author explores the representations of G over an algebraic closure Fl of a finite field Fl with l1 p elements, which are called 'modular representations'. The main feature of the book is to develop the theory of types over Fl , and to use this theory to prove fundamental results in the theory of modular representations.
"The present book is of evident importance to everyone interested in the representation theory of p-adic groups....The monograph starts on an elementary level laying proper foundations for the things to come and then proceeds directly to results of recent research."
—Zentralblatt
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Jesse Villarruel
reviewed Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl(N), Vol. 137 on April 19, 2010
Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl
"A wild dream, a fantasy. The magical maze is not like the Minotaur's labyrinth. It cannot be explored in an afternoon, a month, or a millennium. Some parts are for ever inaccessible. But even those parts that ARE accessible are already of infinite extent..."
Ian Stewart's journey through the mathematical is incredibly well written and engaging. Even if you're not interested in maths, there's plenty here to give you new insights into things that you've probably always wondered, "how does this work?"
There is plenty of history to get stuck into too, and lots of real world examples; how do pacemakers work? Or how do we send compressed image, audio or video data? How can probability be like water? How are tiling designs made?
My favourite is probably the example of Christiaan Huygens, the man who invented the pendulum clock. In 1665, ill and confined to his room, he stared at two of his clocks sharing a shelf. They were ticking in synchrony! The implications this would have for the world concerning coupled oscillators were astonishing.
If you have an interest in puzzles, maths, general knowledge or are just plain curious, then this is a book for you!
Rav.
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Add Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl(N), Vol. 137, Taking up the works of Harish-Chandra, Langlands, Borel, Casselman, Bernstein and Zelevinsky, among others, on the complex representation theory of a p -adic reductive group G , the author explores the representations of G over an algebraic closure Fl of , Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl(N), Vol. 137 to the inventory that you are selling on WonderClubX
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Add Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl(N), Vol. 137, Taking up the works of Harish-Chandra, Langlands, Borel, Casselman, Bernstein and Zelevinsky, among others, on the complex representation theory of a p -adic reductive group G , the author explores the representations of G over an algebraic closure Fl of , Representations Modulaires Des Groupes Reductifs P-Adiques. Representations Cuspidales De Gl(N), Vol. 137 to your collection on WonderClub |