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Harish-Chandra Homomorphisms for P-adic Groups

method for the explicit construction and analysis of representations of $p$-adic groups, a powerful method clearly capable of extensive further;

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Introduction to Harmonic Analysis on Reductive P-adic Groups. (MN-23): Based on lectures by Harish-Chandra at The Institute for Advanced Study

Based on a series of lectures given by Harish-Chandra at the Institute for Advanced Study in 1971-1973, this book provides an introduction;

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Introduction to Harmonic Analysis on Reductive P-adic Groups. (MN-23): Based on lectures by Harish-Chandra at The Institute for Advanced Study

Based on a series of lectures given by Harish-Chandra at the Institute for Advanced Study in 1971-1973, this book provides an introduction;

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Representations Of Real And P-adic Groups

principles for locally compact abelian groups, fundamentals of representations of p-adic groups, the Harish-Chandra-Howe local character expansion;

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Collected Papers V (Posthumous): Harmonic Analysis in Real Semisimple Groups

which Harish-Chandra had announced without proofs. An attempt has been made by the volume editors to bring out this material in a more;

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P-adic Aspects Of Modular Forms

look at applications of this theory to modularity lifting problems. We finally consider p-adic L-functions for GL(2), the p-adic adjoint L;

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Cambridge Studies in Advanced Mathematics

flow and structure. The author begins with an account of compact groups and discusses the Harish-Chandra modules of SL(2,R) and SL(2,C;

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Cambridge Studies in Advanced Mathematics

The first edition of this book was the indispensable reference for researchers in the theory of pro-p groups. In this second edition the;

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Period Spaces for p-divisible Groups (AM-141), Volume 141

relation of p-adic period domains to moduli space of p-divisible groups is investigated. In addition, non-archimedean uniformization theorems for;

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Modular Representation Theory of Finite and p-ADIC Groups

This volume is an outgrowth of the program Modular Representation Theory of Finite and p-Adic Groups held at the Institute for Mathematical;

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Introduction to p-adic Analytic Number Theory

and readable account of $p$-adic methods, as they apply to the classical theory of cyclotomic fields...heartily recommended as the basis for;

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The Langlands Classification and Irreducible Characters for Real Reductive Groups

representations of a reductive algebraic group over a local field in terms of the complex dual group and the Weil-Deligne group. For p-adic fields, this;

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Berkeley Lectures on p-adic Geometry

of using the cohomology of such spaces to attack the Langlands conjectures for a reductive group over a p-adic field. This book follows the;

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P-Adic Analysis

The International Conference on p-adic Analysis is usually held every 3-4 years with the purpose of exchanging information at research;

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Value Distribution in P-Adic Analysis

exponentials. Lazard's problem for analytic functions inside a disk is explained. P-adic meromorphics are studied. Sets of range uniqueness in a p-adic;

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Berkeley Lectures on padic Geometry (AMS207)

of using the cohomology of such spaces to attack the Langlands conjectures for a reductive group over a p-adic field. This book follows the;

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Representations of Reductive Groups

algebras, reflection groups, abelian and derived categories, the Deligne-Lusztig representation theory of finite reductive groups, Harish-Chandra;

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p-adic Numbers

. From the reviews: It is perhaps the most suitable text for beginners, and I shall definitely recommend it to anyone who asks me what a p-adic;

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p-adic Numbers

the reviews: It is perhaps the most suitable text for beginners, and I shall definitely recommend it to anyone who asks me what a p-adic;

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P-adic Analytic Functions

field, with a new proof. The order and type of growth for analytic functions are studied, in the whole field and inside an open disk. P-adic;

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Complex Semisimple Quantum Groups and Representation Theory

dimensional representation theory, the Poincare-Birkhoff-Witt Theorem, the locally finite part, and the Harish-Chandra homomorphism, - the;

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Harmonic, Wavelet And P-adic Analysis

them being discovered. In particular, important connections between harmonic analysis, wavelet analysis and p-adic analysis have been found;

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London Mathematical Society Lecture Note Series

complex analytic case are stressed. Then a formula for Gauss sums in terms of the p-adic gamma function is proved using the cohomology of Fermat;

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Number Theory and Applications

Harish - Chandra Research Institute. It contains papers in various areas of number theory, such as combinatorial, algebraic, analytic and;

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A Course in P-Adic Analysis

Discovered at the turn of the 20th century, p-adic numbers are frequently used by mathematicians and physicists. This text is a self;

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p-adic Numbers, p-adic Analysis, and Zeta-Functions

The first edition of this work has become the standard introduction to the theory of p-adic numbers at both the advanced undergraduate and;

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London Mathematical Society Lecture Note Series

is essential reading for researchers and graduate students who want a first introduction to arithmetic differential operators over the p-adic integers.;

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