Elementary Matrix Algebra

Franz E. Hohn

522 pages, parution le 15/05/2003

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Résumé

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, starting with the most basic laws of matrix algebra and progressing to the sweepout 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.

Contents

Introduction to Matrix Algebra
Linear Equations
Vector Geometry in E³
Vector Geometry in n-Dimensional Space
Vector Spaces
The Rank of a Matrix
Determinants
Linear Transformations
The Characteristic Value Problem
Quadratic, Bilinear, and Hermitian Forms

Appendices

Caractéristiques techniques

	PAPIER
Éditeur(s)	Dover
Auteur(s)	Franz E. Hohn
Parution	15/05/2003
Nb. de pages	522
Format	13,5 x 21,5
Couverture	Broché
Poids	570g
Intérieur	Noir et Blanc
EAN13	9780486425344
ISBN13	978-0-486-42534-4