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A survey of matrix theory and matrix inequalities

By:

Marcus, Marvin

Contributor(s):

Ming Henryk

Material type: Text

TextLanguage: English Publication details: Boston Allyn & Bacon 1964Description: xvi, 180 pSubject(s):

Other classification:

B245 K4/SC

Summary: Written for advanced undergraduate students, this highly regarded book presents an enormous amount of information in a concise and accessible format. Beginning with the assumption that the reader has never seen a matrix before, the authors go on to provide a survey of a substantial part of the field, including many areas of modern research interest. Part One of the book covers not only the standard ideas of matrix theory, but ones, as the authors state, "that reflect our own prejudices," among them Kronecker products, compound and induced matrices, quadratic relations, permanents, incidence matrices and generalizations of commutativity.

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Holdings
Item type	Current library	Home library	Call number	Status	Barcode
Reference	Ratan Tata Library	Ratan Tata Library	B245 K4/SC (Browse shelf(Opens below))	Not for loan	RT1413748

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Previous	B245 K0/SC Introduction to matrix analysis	B245 K1/SC Introduction to theory of canonical matrices	B245 K1/SC Introduction to matrics and vectors	B245 K4/SC A survey of matrix theory and matrix inequalities	B245 K6/SC Introduction to matrices and linear transformations	B245 K9/SC Matrix algebra: A programmed introduction	B245 L7/SC Elements of matrix theory	Next

Written for advanced undergraduate students, this highly regarded book presents an enormous amount of information in a concise and accessible format. Beginning with the assumption that the reader has never seen a matrix before, the authors go on to provide a survey of a substantial part of the field, including many areas of modern research interest. Part One of the book covers not only the standard ideas of matrix theory, but ones, as the authors state, "that reflect our own prejudices," among them Kronecker products, compound and induced matrices, quadratic relations, permanents, incidence matrices and generalizations of commutativity.

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