Taylor's Library

Normal view MARC view ISBD view

Linear algebra [electronic resource] : concepts and methods / Martin Anthony and Michele Harvey, Department of Mathematics, The London School of Economics and Political Science.

By: Anthony, Martin.
Contributor(s): Harvey, Michele.
Publisher: Cambridge, UK : Cambridge University Press, 2012Description: 1 online resource (xiv, 516 p.).ISBN: 9781139379298 (ebk.); 1139379291 (ebk.); 9781139375009; 1139375008.Subject(s): Algebras, Linear | Electronic booksGenre/Form: Electronic books. | Electronic books.Additional physical formats: Print version:: Linear algebra.DDC classification: 512/.5 Other classification: MAT002000 Online resources: An electronic book accessible through the World Wide Web; click to view
Contents:
Machine generated contents note: Preface; Preliminaries: before we begin; 1. Matrices and vectors; 2. Systems of linear equations; 3. Matrix inversion and determinants; 4. Rank, range and linear equations; 5. Vector spaces; 6. Linear independence, bases and dimension; 7. Linear transformations and change of basis; 8. Diagonalisation; 9. Applications of diagonalisation; 10. Inner products and orthogonality; 11. Orthogonal diagonalisation and its applications; 12. Direct sums and projections; 13. Complex matrices and vector spaces; 14. Comments on exercises; Index.
Item type Current location Call number Status Notes Date due Barcode
Main Collection Taylor's Library - Perpetual(TU)
512/.5 (Browse shelf) e-book SLASx,05000,03,CL,PPT

Includes index.

Machine generated contents note: Preface; Preliminaries: before we begin; 1. Matrices and vectors; 2. Systems of linear equations; 3. Matrix inversion and determinants; 4. Rank, range and linear equations; 5. Vector spaces; 6. Linear independence, bases and dimension; 7. Linear transformations and change of basis; 8. Diagonalisation; 9. Applications of diagonalisation; 10. Inner products and orthogonality; 11. Orthogonal diagonalisation and its applications; 12. Direct sums and projections; 13. Complex matrices and vector spaces; 14. Comments on exercises; Index.

Description based on print version record.