Algebra

Designed for senior undergraduate and graduate students in mathematics, this textbook offers a comprehensive exploration of measure theory and integration.

This book is designed as a text for a first-year graduate algebra course.

area and in applications to linguistics, formal epistemology, and the study of norms.

This 2004 introduction to noncommutative noetherian rings is intended to be accessible to anyone with a basic background in abstract algebra.

Your solution to MATH word PROBLEMS!

This book is devoted to Killing vector fields and the one-parameter isometry groups of Riemannian manifolds generated by them.

From the reviews: "e;Serre's notes on groups acting on trees have appeared in various forms (all in French) over the past ten years and they have had a profound influence on the development of many areas, for example, the theory of ends of discrete groups.

A Course on Finite Groups introduces the fundamentals of group theory to advanced undergraduate and beginning graduate students.

This book presents the first algebraic treatment of quasi-truth fuzzy logic and covers the algebraic foundations of many-valued logic.

Frobenius made many important contributions to mathematics in the latter part of the 19th century.

This book is a unified treatment of the most important core developments in the theory of completely regular semigroup theory as it stands today.

The quantization of physical systems moving on group and symmetric spaces has been an area of active research over the past three decades.

This work presents invited contributions from the second "e;International Conference on Mathematics and Statistics"e; jointly organized by the AUS (American University of Sharjah) and the AMS (American Mathematical Society).

Based in large part on the comprehensive "e;First Course in Ring Theory"e; by the same author, this book provides a comprehensive set of problems and solutions in ring theory that will serve not only as a teaching aid to instructors using that book, but also for students, who will see how ring theory theorems are applied to solving ring-theoretic problems and how good proofs are written.

With a software library included, this book provides an elementary introduction to polynomial elimination in practice.

The present book is based on the extensive lecture notes of the author and contains a concise course on Linear Algebra.

This book is devoted entirely to the theory of finite fields.

Handbook of Mathematical Formulas presents a compilation of formulas to provide the necessary educational aid.

This book is built around the material on multilinear algebra which in chapters VI to IX of the second edition of Linear Algebra was included but exc1uded from the third edition.

This book presents the main concepts of linear algebra from the viewpoint of applied scientists such as computer scientists and engineers, without compromising on mathematical rigor.

This self-contained text is an excellent introduction to Lie groups and their actions on manifolds.

This book is primarily concerned with the study of cohomology theories of general topological spaces with "e;general coefficient systems.

This book presents further developments and applications in the area of completely regular semigroup theory, beginning with applications of Polak's theorem to obtain detailed descriptions of various kernel classes including the K-class covers of the kernel class of all bands.

For the past ten years, alternative loop rings have intrigued mathematicians from a wide cross-section of modern algebra.

For many years, algebraic topology rests on three legs: "e;ordinary"e; cohomology, K-theory, and cobordism.

The book is a reproduction of a course of lectures delivered by the author in 1983-84 which appeared in the Brandeis Lecture Notes series.

Computer algebra systems have the potential to revolutionize the teaching of and learning of science.

This is the fifth and revised edition of a well-received textbook that aims at bridging the gap between the engineering course of tensor algebra on the one hand and the mathematical course of classical linear algebra on the other hand.

Introduction to Abelian Model Structures and Gorenstein Homological Dimensions provides a starting point to study the relationship between homological and homotopical algebra, a very active branch of mathematics.

Master linear programming with this comprehensive guide, covering fundamentals, advanced methods, and practical applications using Excel, MATLAB, and Lindo.

The present book is rare, even unique of its kind, at least among mathematics texts published in Russian.

Abstract Calculus: A Categorical Approach provides an abstract approach to calculus.

The book presents the state of the art and results and also includes articles pointing to future developments.

This textbook provides an accessible introduction to the rich and beautiful area of hyperplane arrangement theory, where discrete mathematics, in the form of combinatorics and arithmetic, meets continuous mathematics, in the form of the topology and Hodge theory of complex algebraic varieties.

This book provides a comprehensive overview of the development of fuzzy matrix theory from its inception to its current state.

With emphasis on computation, this book is a real breakthrough in the field of LP.

Designed for an advanced undergraduate- or graduate-level course, Abstract Algebra provides an example-oriented, less heavily symbolic approach to abstract algebra.

The first comprehensive introduction to the role of Property (T), with applications to an amazing number of fields within mathematics.

This monograph discusses modeling, adaptive discretisation techniques and the numerical solution of fluid structure interaction.

This book focuses on the modeling, processing and visualization of anisotropy, irrespective of the context in which it emerges, using state-of-the-art mathematical tools.

The author introduces the supersymmetric localization technique, a new approach for computing path integrals in quantum field theory on curved space (time) defined with interacting Lagrangian.

Auf breiter fachlicher Ebene werden in dem Lehrbuch einfache elementare zahlentheoretische Inhalte besprochen, aber auch Stoffkomplexe aus der analytischen und algebraischen Zahlentheorie dargestellt.