Algebra

Kelley Wingate's Pre-Algebra helps students in grades 5-8 master the pre-algebra skills necessary to succeed.

Kelley Wingate's Algebra helps students in grades 5 and up master the skills necessary to succeed in algebra.

The first of its kind, this book presents a widely accessible exposition of topos theory, aimed at the philosopher-logician as well as the mathematician.

Radicals arose originally from structural investigations in rings, but later on they infiltrated into various branches of algebra, as well as into topology and relational structures.

Since the publication of Random Matrices (Academic Press, 1967) so many new results have emerged both in theory and in applications, that this edition is almost completely revised to reflect the developments.

In this pioneering work, the author develops a fundamental formulation of logic in terms of theory of matrices and vector spaces.

This second volume deals with projective representations and the Schur multiplier.

Recent devopments, particularly in high-energy physics, have projected group theory and symmetry consideration into a central position in theoretical physics.

College Algebra, Second Edition is a comprehensive presentation of the fundamental concepts and techniques of algebra.

College Algebra and Trigonometry, Second Edition provides a comprehensive approach to the fundamental concepts and techniques of college algebra and trigonometry.

Abelian Groups deals with the theory of abelian or commutative groups, with special emphasis on results concerning structure problems.

Introduction to Higher Algebra is an 11-chapter text that covers some mathematical investigations concerning higher algebra.

Popular Lectures in Mathematics, Volume 12: Mathematical Problems and Puzzles: From the Polish Mathematical Olympiads contains sample problems from various fields of mathematics, including arithmetic, algebra, geometry, and trigonometry.

Test Bank for College Algebra, Second Edition is a supplementary material for the text, College Algebra, Second Edition.

Algebra of Proofs deals with algebraic properties of the proof theory of intuitionist first-order logic in a categorical setting.

Matrix Calculus, Second Revised and Enlarged Edition focuses on systematic calculation with the building blocks of a matrix and rows and columns, shunning the use of individual elements.

Ring Theory provides information pertinent to the fundamental aspects of ring theory.

Iterative Solution of Large Linear Systems describes the systematic development of a substantial portion of the theory of iterative methods for solving large linear systems, with emphasis on practical techniques.

Nonlinear Systems and Applications: An International Conference contains the proceedings of an International Conference on Nonlinear Systems and Applications held at the University of Texas at Arlington, on July 19-23, 1976.

Algebra for College Students, Revised and Expanded Edition is a complete and self-contained presentation of the fundamentals of algebra which has been designed for use by the student.

Algebra and Trigonometry presents the essentials of algebra and trigonometry with some applications.

Sparse Matrix Technology presents the methods, concepts, ideas, and applications of sparse matrix technology.

First Course in Algebra and Number Theory presents the basic concepts, tools, and techniques of modern algebra and number theory.

Representations of Finite Groups provides an account of the fundamentals of ordinary and modular representations.

Symplectic Geometry focuses on the processes, methodologies, and numerical approaches involved in symplectic geometry.

Numerical Solution of Systems of Nonlinear Algebraic Equations contains invited lectures of the NSF-CBMS Regional Conference on the Numerical Solution of Nonlinear Algebraic Systems with Applications to Problems in Physics, Engineering and Economics, held on July 10-14, 1972.

Contributions to Algebra: A Collection of Papers Dedicated to Ellis Kolchin provides information pertinent to commutative algebra, linear algebraic group theory, and differential algebra.

Computers in Nonassociative Rings and Algebras provides information pertinent to the computational aspects of nonassociative rings and algebras.

Quadratic Forms and Matrices: An Introductory Approach focuses on the principles, processes, methodologies, and approaches involved in the study of quadratic forms and matrices.

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

Semigroups is a collection of papers dealing with models of classical statistics, sequential computing machine, inverse semi-groups.

Complex Numbers in Geometry focuses on the principles, interrelations, and applications of geometry and algebra.

Test Bank for Precalculus: Functions & Graphs is a supplementary material for the text, Precalculus: Functions & Graphs.

Linear Algebra is intended to be used as a text for a one-semester course in linear algebra at the undergraduate level.

Elementary Linear Algebra reviews the elementary foundations of linear algebra in a student-oriented, highly readable way.

Computer Science and Applied Mathematics: A Series of Monographs and Textbooks: Software for Roundoff Analysis of Matrix Algorithms focuses on the presentation of techniques and software tools for analyzing the propagation of rounding error in matrix algorithms.

Algebra presents the essentials of algebra with some applications.

Precalculus: Functions & Graphs provides a complete and self-contained presentation of the basic mathematical techniques and ideas required for the successful completion of a calculus course.

Algebraic Geometry and Commutative Algebra in Honor of Masayoshi Nagata presents a collection of papers on algebraic geometry and commutative algebra in honor of Masayoshi Nagata for his significant contributions to commutative algebra.

A First Course in Linear Algebra provides an introduction to the algebra and geometry of vectors, matrices, and linear transformations.

Essentials of Psychology introduces contemporary psychological research and caters to the varied needs of students and instructors.

Group Theory and Its Applications focuses on the applications of group theory in physics and chemistry.

Introduction to Algebra and Trigonometry provides a complete and self-contained presentation of the fundamentals of algebra and trigonometry.

Group Theory and its Applications, Volume II covers the two broad areas of applications of group theory, namely, all atomic and molecular phenomena, as well as all aspects of nuclear structure and elementary particle theory.

Group Theory and its Applications, Volume III covers the two broad areas of applications of group theory, namely, all atomic and molecular phenomena, as well as all aspects of nuclear structure and elementary particle theory.

Sparse Matrix Computations is a collection of papers presented at the 1975 Symposium by the same title, held at Argonne National Laboratory.

Resolution of Equations in Algebraic Structures: Volume 2, Rewriting Techniques is a collection of papers dealing with the construction of canonical rewrite systems, constraint handling in logic programming, and completion algorithms for conditional rewriting systems.

Bibliotheca Mathematica: A Series of Monographs on Pure and Applied Mathematics, Volume VIII: Geometry of Numbers focuses on bodies and lattices in the n-dimensional euclidean space.

Geometric Transformations, Volume 2: Projective Transformations focuses on collinearity-preserving transformations of the projective plane.

Proceedings of the Conference on Finite Groups provides information pertinent to the fundamental aspects of finite group theory.