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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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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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Characters And Blocks Of Finite Groups

This is a clear, accessible and up-to-date exposition of modular representation theory of finite groups from a character-theoretic;

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P-adic Aspects Of Modular Forms

The aim of this book is to give a systematic exposition of results in some important cases where p-adic families and p-adic L-functions are;

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Cambridge Studies in Advanced Mathematics

advantage of the theory developed in Part I, it is possible to define these, and derive all the main results of p-adic Lie theory, without having to;

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The Langlands Classification and Irreducible Characters for Real Reductive Groups

and geometry on the space of p-adic representation theory and geometry on the space of p-adic Langlands parameters. This book provides and;

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Modular Representations of Finite Groups of Lie Type

Finite groups of Lie type encompass most of the finite simple groups. Their representations and characters have been studied intensively;

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Representations of Elementary Abelian P -groups and Vector Bundles

reader to understand vector bundles and their Chern classes from an algebraic point of view, and to apply this to modular representation theory;

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Representations Of Algebras

papers on the representation type of local rings of singularities, and on recent results in the modular representation theory of finite groups;

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London Mathematical Society Lecture Note Series

authors then proceed to discuss the role of fusion systems in local finite group theory, homotopy theory and modular representation theory. This;

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Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms

This book, now in its 2nd edition, is devoted to the arithmetical theory of Siegel modular forms and their L-functions. The central object;

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Modular Forms and Special Cycles on Shimura Curves. (AM-161)

intersection theory, the arithmetic adjunction formula, representation densities of quadratic forms, deformation theory of p-divisible groups, p-adic;

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London Mathematical Society Lecture Note Series

such as induction theory and p-adic logarithms. The author has included a lengthy introduction to set the scene for non-specialists who want an;

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The Block Theory of Finite Group Algebras: Volume 2

This is a comprehensive introduction to the modular representation theory of finite groups, with an emphasis on block theory. The two;

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The Block Theory of Finite Group Algebras

This is a comprehensive introduction to the modular representation theory of finite groups, with an emphasis on block theory. The two;

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The Block Theory of Finite Group Algebras: Volume 1

This is a comprehensive introduction to the modular representation theory of finite groups, with an emphasis on block theory. The two;

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The Block Theory of Finite Group Algebras

This is a comprehensive introduction to the modular representation theory of finite groups, with an emphasis on block theory. The two;

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The Atlas of Finite Groups - Ten Years On

aspects of finite groups, modular representation theory, presentations, and applications to the study of surfaces.;

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Representations of Groups

algebra systems. This is the first book to provide an introduction to the ordinary and modular representation theory of finite groups with special;

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London Mathematical Society Student Texts

This is a comprehensive introduction to the modular representation theory of finite groups, with an emphasis on block theory. The two;

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London Mathematical Society Lecture Note Series

Block theory is a part of the theory of modular representation of finite groups and deals with the algebraic structure of blocks. In this;

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Polynomial Invariants of Finite Groups

- Invariant Theory and Algebraic Topology - The Steenrod Algebra and Modular Invariant Theory;

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Polynomial Invariants of Finite Groups

- Invariant Theory and Algebraic Topology - The Steenrod Algebra and Modular Invariant Theory;

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Representations and Cohomology

and associative algebras. The subject is viewed from the perspective of homological algebra and the theory of representations of finite;

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Jacobi Forms Finite Quadratic Modules and Weil Representations over Number Fiel

arithmetic theory of Hilbert modular forms, its L-series, and into elliptic curves over number fields. This work is inspired by the classical theory;

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Representations and Cohomology

and associative algebras. The subject is viewed from the perspective of homological algebra and the theory of representations of finite;

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Lectures On Profinite Topics In Group Theory

chapter illustrates connections between infinite group theory, number theory and Lie theory. The first introduces the theory of compact p-adic Lie;

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