Finite-Dimensional Linear Algebra
eBook - PDF

Finite-Dimensional Linear Algebra

Mark S. Gockenbach

  1. 672 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Finite-Dimensional Linear Algebra

Mark S. Gockenbach

Book details
Table of contents
Citations

About This Book

Linear algebra forms the basis for much of modern mathematics-theoretical, applied, and computational. Finite-Dimensional Linear Algebra provides a solid foundation for the study of advanced mathematics and discusses applications of linear algebra to such diverse areas as combinatorics, differential equations, optimization, and approximation.The au

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Information

Publisher
CRC Press
Year
2010
ISBN
9781439882870
Edition
1

Table of contents

  1. Contents
  2. Preface
  3. About the author
  4. 1. Some problems posed on vector spaces
  5. 2. Fields and vector spaces
  6. 3. Linear operators
  7. 4. Determinants and eigenvalues
  8. 5. The Jordan canonical form
  9. 6. Orthogonality and best approximation
  10. 7. The spectral theory of symmetric matrices
  11. 8. The singular value decomposition
  12. 9. Matrix factorizations and numerical linear algebra
  13. 10. Analysis in vector spaces
  14. A. The Euclidean algorithm
  15. B. Permutations
  16. C. Polynomials
  17. D. Summary of analysis in R
  18. Bibliography
Citation styles for Finite-Dimensional Linear Algebra

APA 6 Citation

Gockenbach, M. (2010). Finite-Dimensional Linear Algebra (1st ed.). CRC Press. Retrieved from https://www.perlego.com/book/1602659/finitedimensional-linear-algebra-pdf (Original work published 2010)

Chicago Citation

Gockenbach, Mark. (2010) 2010. Finite-Dimensional Linear Algebra. 1st ed. CRC Press. https://www.perlego.com/book/1602659/finitedimensional-linear-algebra-pdf.

Harvard Citation

Gockenbach, M. (2010) Finite-Dimensional Linear Algebra. 1st edn. CRC Press. Available at: https://www.perlego.com/book/1602659/finitedimensional-linear-algebra-pdf (Accessed: 14 October 2022).

MLA 7 Citation

Gockenbach, Mark. Finite-Dimensional Linear Algebra. 1st ed. CRC Press, 2010. Web. 14 Oct. 2022.