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A (terse) introduction to linear algebra / Yitzhak Katznelson

By: Contributor(s): Material type: TextTextPublication details: Providence, R.I. : American Mathematical Society, ©2008.Description: x, 215 pages ; 22 cmISBN:
  • 9781470454807
Subject(s): DDC classification:
  • 512.5 KAT
Contents:
Vector spaces; Linear operators and matrices; Duality of vector spaces; Determinants; Invariant subspaces; Operators on inner-product spaces; Structure theorems; Additional topics; Appendix; Index; Symbols.
Summary: A (Terse) Introduction to Linear Algebra is a concise presentation of the core material of the subject - those elements of linear algebra that every mathematician, and everyone who uses mathematics, should know. It goes from the notion of a finite-dimensional vector space to the canonical forms of linear operators and their matrices, and covers along the way such key topics as: systems of linear equations, linear operators and matrices, determinants, duality, and the spectral theory of operators on inner-product spaces." "The last chapter offers a selection of additional topics indicating directions in which the core material can be applied. The Appendix provides all the relevant background material. Written for students with some mathematical maturity and an interest in abstraction and formal reasoning, the book is self-contained and is appropriate for an advanced undergraduate course in linear algebra."--Jacket.
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Item type Current library Call number Status Barcode
Mathematics Departmental Library Mathematics Departmental Library SNU LIBRARY 512.5 KAT (Browse shelf(Opens below)) Available M027
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Vector spaces; Linear operators and matrices; Duality of vector spaces; Determinants; Invariant subspaces; Operators on inner-product spaces; Structure theorems; Additional topics; Appendix; Index; Symbols.

A (Terse) Introduction to Linear Algebra is a concise presentation of the core material of the subject - those elements of linear algebra that every mathematician, and everyone who uses mathematics, should know. It goes from the notion of a finite-dimensional vector space to the canonical forms of linear operators and their matrices, and covers along the way such key topics as: systems of linear equations, linear operators and matrices, determinants, duality, and the spectral theory of operators on inner-product spaces." "The last chapter offers a selection of additional topics indicating directions in which the core material can be applied. The Appendix provides all the relevant background material. Written for students with some mathematical maturity and an interest in abstraction and formal reasoning, the book is self-contained and is appropriate for an advanced undergraduate course in linear algebra."--Jacket.

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