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The Theory of Nilpotent Groups

This monograph presents both classical and recent results in the theory of nilpotent groups and provides a self-contained, comprehensive;

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Quantization on Nilpotent Lie Groups

This book presents a consistent development of the Kohn-Nirenberg type global quantization theory in the setting of graded nilpotent Lie;

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Quantization on Nilpotent Lie Groups

This book presents a consistent development of the Kohn-Nirenberg type global quantization theory in the setting of graded nilpotent Lie;

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A Course in the Theory of Groups

An excellent up-to-date introduction to the theory of groups. It is general yet comprehensive, covering various branches of group theory;

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Nilpotent Orbits in Semisimple Lie Algebras

Dynkin-Kostant and Bala-Carter classifications of complex nilpotent orbits and derives the Lusztig-Spaltenstein theory of induction of nilpotent;

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Differential Operators on Manifolds

Lectures: M.F. Atiyah: Classical groups and classical differential operators on manifolds.- R. Bott: Some aspects of invariant theory;

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Complex Semisimple Lie Algebras

These short notes, already well-known in their original French edition, present the basic theory of semisimple Lie algebras over the;

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Groups

throughout the text. Infinite groups are also considered, with particular attention to logical and decision problems. Abelian, nilpotent and solvable;

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Complementation of Normal Subgroups

subgroups in finite groups. The contents cover a wide range of material from reduction theorems and subgroups in the derived and lower nilpotent;

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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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Commutator Calculus and Groups of Homotopy Classes

extends results of rational homotopy theory to a subring of the rationale. The methods of proof employ classical commutator calculus of nilpotent;

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Representation Theory of Solvable Lie Groups and Related Topics

The purpose of the book is to discuss the latest advances in the theory of unitary representations and harmonic analysis for solvable Lie;

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Algebraic Theory of Locally Nilpotent Derivations

This book explores the theory and application of locally nilpotent derivations, a subject motivated by questions in affine algebraic;

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Exotic Algebraic and Geometric Structures in Theoretical Physics

generalization of supermanifolds and category theory, coalgebras, the Yang-Baxter equation and Hopf algebras, to nontrivial aspects of nilpotent;

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Representations Of Nilpotent Lie Groups And Their Applications

, the first of two projected volumes, the authors remedy the situation by surveying all the basic theory developed since the pioneering work;

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Harmonic Analysis on Commutative Spaces

$ of nilpotent or reductive type, and the recent structure and classification theory depends on those cases. Parts 1 and 2 are accessible to first-year;

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Character Theory of Finite Groups

and solvable and nilpotent groups. Also useful would be some familiarity with rings and Galois theory. In short, the contents of a first-year;

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Maximal nilpotent subalgebras I

Maximal Nilpotent Subalgebras I: Nilradi is een boek van Sven Bodo Wirsing;

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Geometry Of Crystallographic Groups

is divided into two parts. In the first part, the basic theory of crystallographic groups is developed from the very beginning, while in the second;

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Symplectic Geometry and Fourier Analysis

. Subsequent chapters address Fourier analysis, the metaplectic representation, and quantization. A final chapter on the Kirillov theory applies the;

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Introduction to Approximate Groups

introduction. The author presents a number of recent developments in the field, including an exposition of his recent result classifying nilpotent;

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Introduction to Approximate Groups

introduction. The author presents a number of recent developments in the field, including an exposition of his recent result classifying nilpotent;

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Synthetic Differential Geometry

of sufficiently many nilpotent elements on the number line, in particular numbers d such that d2=0. The use of nilpotent elements allows one to replace;

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Number Theory And Its Applications

on the functional equation. The proofs rest on finite fields, representation theory of nilpotent groups, reciprocity law for the Dedekind;

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Maximal Nilpotent Subalgebras II

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More Concise Algebraic Topology

completion of topological spaces, model categories, and Hopf algebras. The first half of the book sets out the basic theory of localization and;

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An Introduction to Group Rings

. Catalogue record for this book is available from the Library of Congress. ISBN 978-1-4020-0239-7 ISBN 978-94-010-0405-3 (eBook) DOI 10.1007/978-94;

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