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Classical Algebra

. Classical Algebra provides a complete and contemporary perspective on classical polynomial algebra through the exploration of how it was developed;

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A History of Abstract Algebra

is to show how abstract algebra has arisen in attempting to solve some of these classical problems, providing a context from which the reader;

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Numerical Polynomial Algebra

-life phenomena; yet most of classical computer algebra assumes exact rational data. This book is the first comprehensive treatment of numerical;

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Invariant Algebras And Geometric Reasoning

algebra and Geometric Algebra and their applications in automated reasoning of classical geometries. It includes two of the three advanced;

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Tensor Algebra and Tensor Analysis for Engineers

algebra on the one hand and the mathematical course of classical linear algebra on the other hand.;

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Model Theory

Assumes only a familiarity with algebra at the beginning graduate level; Stresses applications to algebra; Illustrates several of the ways;

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Model Theory

Assumes only a familiarity with algebra at the beginning graduate level; Stresses applications to algebra; Illustrates several of the ways;

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Introduction to Modern Algebra and Its Applications

The book provides an introduction to modern abstract algebra and its applications. It covers all major topics of classical theory;

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Gorenstein Homological Algebra

category theory, representation theory, and algebraic geometry. While in classical homological algebra the existence of the projective, injective;

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Classical Mechanics with Maxima

This book guides undergraduate students in the use of Maxima-a computer algebra system-in solving problems in classical mechanics. It;

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Commutation Relations, Normal Ordering, and Stirling Numbers

in the Weyl algebra and some of its close relatives. The Weyl algebra is the algebra generated by two letters U and V subject to the commutation;

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Gröbner-shirshov Bases

method has many applications both for classical algebraic structures (associative, Lie algebra, groups, semigroups) and new structures (dialgebra;

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Algebra II

applications in field theory. The al gebra of quaternions has become one of the classical mathematical objects; it is used, for instance, in algebra;

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Commutative Algebra and Its Applications

This volume contains selected refereed papers based on lectures presented at the Fifth International Fez Conference on Commutative Algebra;

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Algebra for Symbolic Computation

This book deals with several topics in algebra useful for computer science applications and the symbolic treatment of algebraic problems;

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Making, Breaking Codes

explain fundamental ideas of classical and modern cryptography, and provide the essential background in number theory, abstract algebra, and;

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Introduction to Classical Geometries

approach introduces in turn all the classical geometries: Euclidean, affine, elliptic, projective and hyperbolic. The main focus is on the;

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Mathematical Topics Between Classical and Quantum Mechanics

theory of classical mechanics. These are combined in a unified treatment of the theory of Poisson algebras of observables and pure state spaces;

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Building Bridges Between Algebra and Topology

This volume presents an elaborated version of lecture notes for two advanced courses: (Re)Emerging methods in Commutative Algebra and;

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Human Body Dynamics: Classical Mechanics and Human Movement

A quantitative approach to studying human biomechanics, presenting principles of classical mechanics using case studies involving human;

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Geometries and Transformations

Euclidean and other geometries are distinguished by the transformations that preserve their essential properties. Using linear algebra and;

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The Algebra of Revolution

The Algebra of Revolution is the first book to study Marxist method as it has been developed by the main representatives of the classical;

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Commutative Algebra Volume 1

A precise, fundamental study of commutative algebra, this largely self-contained treatment is the first in a two-volume set. Intended for;

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Introductory Course In Commutative Algebra

This book aims to be a concise introduction to topics in commutative algebra, with an emphasis on worked examples and applications. It;

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Lectures On Sl_2(c)-modules

of Lie algebras. The book treats the case of the smallest simple Lie algebra, namely, the Lie algebra sl_2. It contains classical contents;

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Polynomials and the mod 2 Steenrod Algebra

This is the first book to link the mod 2 Steenrod algebra, a classical object of study in algebraic topology, with modular representations;

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Polynomials and the mod 2 Steenrod Algebra

This is the first book to link the mod 2 Steenrod algebra, a classical object of study in algebraic topology, with modular representations;

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