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Module Theory: An Approach to Linear Algebra

Editorial review

r undergraduate courses. One advanced topic now covered is a proof of the celebrated Wedderburn-Artin theorem which determines the structure of simple Artinian rings.

Reviewed by Skuli Gudmundsson, (Florida, USA)

Being an introduction to so many branches of mathematics and still self contained in the development of a specific theory, I think this book is a must for anyone who wants to get at least a glimpse of what lies beyond the curtains of real

The Algebraic Eigenvalue Problem (Monographs on Numerical Analysis)

Editorial review

Analysis on Symmetric Cones (Oxford Mathematical Monographs)

Editorial review

Gives self contained exposition of the geometry of symmetric cones, and develops analysis on these cones and on the complex tube domains associated with them.

Loop Groups (Oxford Mathematical Monographs)

Editorial review

Products of Groups (Oxford Mathematical Monographs)

Editorial review

Of particular interest to group theorists are groups that are the product of two subgroups. In what way is the structure of the product related to that of its subgroups? This monograph gives the first detailed account of the most importan

Banach and Locally Convex Algebras (Oxford Science Publications)

Editorial review

Text: English (translation) Original Language: Russian

Reviewed by a reader

Helemskii uses a very different approach from most other books I have seen on the topic of operator algebras. He states as many of his theorems as possible in a general sense, whereas many authors work in the easier cases of C*-algebras.

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finding LCM and GCF 
operations with complex numbers (simplifying, rationalizing complex denominators...) 
solving linear, quadratic and many other equations and inequalities (including basic logarithmic and exponential equations) 
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...) 
simplifying logarithms 
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