Ebook Free Elementary Matrix Algebra (Dover Books on Mathematics), by Franz E. Hohn
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Elementary Matrix Algebra (Dover Books on Mathematics), by Franz E. Hohn
Ebook Free Elementary Matrix Algebra (Dover Books on Mathematics), by Franz E. Hohn
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This complete and coherent exposition, complemented by numerous illustrative examples, offers readers a text that can teach by itself. Fully rigorous in its treatment, it offers a mathematically sound sequencing of topics. The work starts with the most basic laws of matrix algebra and progresses to the sweep-out process for obtaining the complete solution of any given system of linear equations — homogeneous or nonhomogeneous — and the role of matrix algebra in the presentation of useful geometric ideas, techniques, and terminology.
Other subjects include the complete treatment of the structure of the solution space of a system of linear equations, the most commonly used properties of determinants, and linear operators and linear transformations of coordinates. Considerably more material than can be offered in a one-semester course appears here; this comprehensive volume by Franz E. Hohn, Professor of Mathematics at the University of Illinois for many years, provides instructors with a wide range of choices in order to meet differing interests and to accommodate students with varying backgrounds.
- Sales Rank: #1776054 in eBooks
- Published on: 2013-02-19
- Released on: 2013-02-19
- Format: Kindle eBook
Most helpful customer reviews
26 of 28 people found the following review helpful.
clear and careful exposition
By science-buff
The definitions and derivations are clear and carefully explained. The text starts with the basics, and moves at a brisk and comfortable pace to quite advanced matrix operations and properties. Quite a lot of numerical examples are given throughout the text as examples/counter-examples to clarify misconceptions and surprising properties of a matrix (such as the presence of divisors of zero). There are a large number of exercises included, and the later ones in a section are usually quite challenging and enlightening; many of them extend the main text substantially without increasing the length of the exposition. Some of the matrix and vector space notations used are dated (circa 1973). But otherwise this is a great text to get up to speed with and to lay a solid foundation for more advanced matrix texts like Gantmacher and Horn/Johnson.
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