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Quantum Symmetries on Operator Algebras (Oxford Mathematical Monographs)

Reviewed by a reader

Classical Harmonic Analysis and Locally Compact Groups: Hans Reiter, Jan D. Stegeman (London Mathematical Soci

Editorial review

When Reiter (1921-92) was writing the 1968 edition, Stegeman (Utrecht U.) was his assistant and student, and contributed somewhat to its final form. He has added some new material, mostly in two appendices; and more recent references, th

Applications of Combinatorial Mathematics (Institute of Mathematics and Its Applications Conference Series, Ne

Editorial review

In the last thirty years, combinatorial mathematics has found itself at the heart of many technological applications. The aims of the conference on which this book is based were to stimulate combinatorial mathematicians to pursue new line

Applications of Finite Fields: Based on the Proceedings of a Conference Organized by the Institute of Mathem

Editorial review

This book discusses practical and theoretical work on the applications of finite fields, particularly coding theory and cryptography. It addresses issues related to the construction of polynomials and of bases of finite fields with specif

Homotopy Type and Homology (Oxford Mathematical Monographs)

Editorial review

The author, a leading figure in algebraic topology, provides a modern treatment of a long established set of questions in this important research area. The book's principal objective--and main result--is the classification theorem on k-va

The Greate Invention of Algebra: Thomas Harriot's Treatise on Equations (Mathematics)

Editorial review

English scientist Thomas Harriot (c.1560-1621) left his scientific and mathematical findings in a jumble of manuscript sheets that have not been previously published in a form relevant to his method of investigation. Stedall (history of

Introduction to Modern Analysis (Oxford Graduate Texts in Mathematics, 8)

Editorial review

A graduate textbook covering the usual topics of measure theory and functional analysis, with applications to probability theory and the theory of linear partial differential equations.Copyright © 2004 Book News, Inc., Portland, OR

Maximal Orders (London Mathematical Society Monographs, 28)

Editorial review

This textbook for a second-year graduate course presents most of the basic algebraic techniques needed for the study of maximal orders. It is expected that the reader is already familiar with the basics of module theory and algebraic num

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solving a system of two and three linear equations (including Cramer's rule) 
graphing curves (lines, parabolas, hyperbolas, circles, ellipses, equation and inequality solutions) 
graphing general functions 
operations with functions (composition, inverse, range, domain...) 
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