The theory of matrices / F R Gantmakher

By:

Gantmacher, F. R [author]

Material type: Text

TextPublication details: New York ; Haryana ; AMS Chelsea Publishing, 2013.Edition: Indian editionDescription: x, 374 pages ; 24 cmISBN:

9781470409166

Subject(s):

Matrices

DDC classification:

23 512.896 G158T

Contents:

Volume 1: -- I. Matrices and operations on matrices -- II. The algorithm of Gauss and some of its applications -- III. Linear operators in an n-dimensional vector space -- IV. The characteristic polynomial and the minimal polynomial of a matrix -- V. Functions of matrices -- VI. Equivalent transformations of polynomial matrices: Analytic theory of elementary divisors -- VII. The structure of a linear operator in an n-dimensional space -- VIII. Matrix equations -- IX. Linear operators in a unitary space -- X. Quadratic and Hermitian forms -- Volume 2: -- XI. Complex symmetric, skew-symmetric, and orthogonal matrices -- XII. Singular pencils of matrices -- XIII. Matrices with non-negative elements -- XIV. Applications of the theory of matrices to the investigation of systems of linear differential equations -- XV. The problem of Routh-Hurwitz and related questions.

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Holdings
Item type	Current library	Call number	Vol info	Status	Date due	Barcode
Gift Books	Library and Documentation Division PGRRL	512.896 G158T (Browse shelf(Opens below))	V.1	Available		G016902

Gifted by NBHM

Volume 1: --
I. Matrices and operations on matrices --
II. The algorithm of Gauss and some of its applications --
III. Linear operators in an n-dimensional vector space --
IV. The characteristic polynomial and the minimal polynomial of a matrix --
V. Functions of matrices --
VI. Equivalent transformations of polynomial matrices: Analytic theory of elementary divisors --
VII. The structure of a linear operator in an n-dimensional space --
VIII. Matrix equations --
IX. Linear operators in a unitary space --
X. Quadratic and Hermitian forms --
Volume 2: --
XI. Complex symmetric, skew-symmetric, and orthogonal matrices --
XII. Singular pencils of matrices --
XIII. Matrices with non-negative elements --
XIV. Applications of the theory of matrices to the investigation of systems of linear differential equations --
XV. The problem of Routh-Hurwitz and related questions.

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