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Introduction to matrix theory : with applications to business and economics /

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Bibliographic Details
Main Author: Szidarovszky, Ferenc (Author)
Other Authors: Molnár, Sándor, Dr
Format: Book
Language:English
Published: River Edge, N.J. : World Scientific, [2002]
Series:Series on concrete and applicable mathematics ; v. 3.
Subjects:
Matrices.
Matrices
Matrizentheorie
Online Access:Table of contents
Table of contents

MARC

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245 1 0 |a Introduction to matrix theory :  |b with applications to business and economics /  |c Ferenc Szidarovszky, Sándor Molnár. 
264 1 |a River Edge, N.J. :  |b World Scientific,  |c [2002] 
264 4 |c ©2002 
300 |a ix, 501 pages :  |b illustrations ;  |c 24 cm. 
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490 1 |a Series on concrete and applicable mathematics ;  |v v. 3 
504 |a Includes bibliographical references (pages 495-496) and index. 
505 0 0 |t Vectors and Matrices --  |t Comparison of Matrices --  |t Elementary Matrix Algebra --  |t Inverse of a Matrix --  |t Vector Spaces and Inner-Product Spaces --  |t Subspaces --  |t Linear Independence, Basis --  |t Inner-Product Spaces --  |t Direct Sums and Orthogonal Complementary Subspaces --  |t Applications --  |t Systems of Linear Equations and Inverses of Matrices --  |t Existence and Uniqueness of a Solution --  |t Systems of Homogeneous Linear Equations --  |t Systems of Inhomogeneous Linear Equations --  |t Rank of Matrices --  |t Matrix Equations and Inverses of Matrices --  |t The Elimination Method --  |t Applications --  |t Determinants --  |t Properties of Determinants --  |t Cofactors and Expansion by Cofactors --  |t Determinants and Systems of Linear Equations --  |t Further Examples and Applications --  |t Linear Mappings and Matrices --  |t Vector Coordinates --  |t Linear Mappings --  |t The Vector Space of Linear Mappings --  |t Multiplication of Linear Mappings, and Inverses --  |t Matrix Representations of Linear Mappings --  |t Coordinates and Matrix Representation in a New Basis --  |t Applications --  |t Eigenvalues, Invariant Subspaces, Canonical Forms --  |t Matrix Polynomials --  |t The Construction of Invariant Subspaces --  |t Diagonal and Triangular Forms --  |t The Jordan Canonical Form --  |t Complexification --  |t Special Matrices --  |t Diagonal, Tridiagonal, and Triangular Matrices --  |t Idempotent and Nilpotent Matrices --  |t Matrices in Inner Product Spaces --  |t Definite Matrices --  |t Nonnegative Matrices --  |t Elements of Matrix Analysis --  |t Vector Norms --  |t Matrix Norms. 
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