Algebra

A first-year graduate text or reference for advanced undergraduates on noncommutative aspects of rings and modules.

Survey articles in the area of semigroup theory and its applications.

Homotopy of 4-manifolds for researchers and graduate students.

This a comprehensive modern account of the theory of Lie groupoids and Lie algebroids, and their importance in differential geometry.

An excellent introduction to the theory of Lie groups and Lie algebras.

In this book, which is based on a graduate course taught at the University of Paris, the authors aim to treat the basic theory of representations of finite groups of Lie type.

This second of two volumes gives a modern exposition of the theory of Banach algebras.

This is the first volume of a two volume set that provides a modern account of basic Banach algebra theory including all known results on general Banach *-algebras.

This book, first published in 1991, is devoted to the exposition of combinatorial matrix theory.

This 1985 book is an introduction to certain central ideas in group theory and geometry.

The main result of this monograph is to prove the existence of the toroidal compactification over Z(1/2).

This book provides a fairly elementary and self-contained introduction to local fields.

This book is a self-contained account of the theory of classgroups of group rings.

This work includes all known theorems on the subject of noncommutative FPF rings.

Originally published in 1983, the principal object of this book is to discuss in detail the structure of finite group rings.

This 1981 book is concerned with the research conducted in the late 1970s and early 1980s in the theory of commutative Neotherian rings.

Eminent mathematicians have presented papers on homological and combinatorial techniques in group theory.

In 1977 a symposium was held in Oxford to introduce Lie groups and their representations to non-specialists.

This introduction to commutative algebra gives an account of some general properties of rings and modules, with their applications to number theory and geometry.

There is no other book with such a wide scope of both areas of algebraic graph theory.

An introduction to algebraic K-theory with no prerequisite beyond a first semester of algebra.

The present monograph develops a unified theory of Steinberg groups, independent of matrix representations, based on the theory of Jordan pairs and the theory of 3-graded locally finite root systems.

In recent times, group theory has found wider applications in various fields of algebra and mathematics in general.

This text develops a new theory extending the classical theory of connected graded Hopf algebras to reflection arrangements.

Provides exceptional coverage of effective solutions for Diophantine equations over finitely generated domains.

These nine articles provide up-to-date surveys of topics of contemporary interest in combinatorics.

Leading experts explore the relation between periods and transcendental numbers, using a modern approach derived from the theory of motives.

A concise and well-motivated introduction to algebraic number theory, following the evolution of unique prime factorization through history.

Fill in any gaps in your knowledge with this overview of key topics in undergraduate mathematics, now with four new chapters.

Fill in any gaps in your knowledge with this overview of key topics in undergraduate mathematics, now with four new chapters.

In recent times, group theory has found wider applications in various fields of algebra and mathematics in general.

Algebraic Structures in Natural Language addresses a central problem in cognitive science concerning the learning procedures through which humans acquire and represent natural language.

Algebraic Structures in Natural Language addresses a central problem in cognitive science concerning the learning procedures through which humans acquire and represent natural language.

The subjects described in this book are BCC-algebras and an even wider class of weak BCC-algebras.

The subjects described in this book are BCC-algebras and an even wider class of weak BCC-algebras.

Every physicist, engineer, and certainly a mathematician, would undoubtedly agree that vector algebra is a part of basic mathematical instruments packed in their toolbox.

Every physicist, engineer, and certainly a mathematician, would undoubtedly agree that vector algebra is a part of basic mathematical instruments packed in their toolbox.

Introduction to Traveling Waves is an invitation to research focused on traveling waves for undergraduate and masters level students.

Introduction to Traveling Waves is an invitation to research focused on traveling waves for undergraduate and masters level students.

Lattice Point Identities and Shannon-Type Sampling demonstrates that significant roots of many recent facets of Shannon's sampling theorem for multivariate signals rest on basic number-theoretic results.

Lattice Point Identities and Shannon-Type Sampling demonstrates that significant roots of many recent facets of Shannon's sampling theorem for multivariate signals rest on basic number-theoretic results.

Starting with the most basic notions, Universal Algebra: Fundamentals and Selected Topics introduces all the key elements needed to read and understand current research in this field.

Leibniz Algebras: Structure and Classification is designed to introduce the reader to the theory of Leibniz algebras.

Leibniz Algebras: Structure and Classification is designed to introduce the reader to the theory of Leibniz algebras.

Glider Representations offer several applications across different fields within Mathematics, thereby motivating the introduction of this new glider theory and opening numerous doors for future research, particularly with respect to more complex filtration chains.

Glider Representations offer several applications across different fields within Mathematics, thereby motivating the introduction of this new glider theory and opening numerous doors for future research, particularly with respect to more complex filtration chains.

The concept of formal Lie group was derived in a natural way from classical Lie theory by S.

The concept of formal Lie group was derived in a natural way from classical Lie theory by S.