Further linear algebra /

Most of the introductory courses on linear algebra develop the basic theory of finite­ dimensional vector spaces, and in so doing relate the notion of a linear mapping to that of a matrix. Generally speaking, such courses culminate in the diagonalisation of certain matrices and the application of th...

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Bibliographic Details
Main Author: Blyth, T. S (Thomas Scott)
Other Authors: Robertson, E. F
Format: Book
Language:English
Published: London : Springer, c2002
London ; New York : Springer-Verlag, Ltd., [2002], ©2002
London ; New York : c2002
London ; New York : ©2002
London ; New York : c2002
Series:Springer undergraduate mathematics series
Springer undergraduate mathematics series,
Springer undergraduate mathematics series
Springer undergraduate mathematics series
Subjects:
Table of Contents:
  • Inner product spaces
  • Direct sums of subspaces
  • Primary decomposition
  • Reduction to triangular form
  • Reduction to Jordan form
  • Rational and classical forms
  • Dual spaces
  • Orthogonal direct sums
  • Bilinear and quadratic forms
  • Real normality
  • Computer assistance
  • ... but who were they?
  • Solutions to exercises
  • Inner product spaces
  • Direct sums of subspaces
  • Primary decomposition
  • Reduction to triangular form
  • Reduction to Jordan form
  • Rational and classical forms
  • Dual spaces
  • Orthogonal direct sums
  • Bilinear and quadratic forms
  • Real normality
  • Computer assistance
  • ...but who were they?
  • Solutions to exercises
  • 1 Inner Product Spaces
  • 2. Direct Sums of Subspaces
  • 3. Primary Decomposition
  • 4. Reduction to Triangular Form
  • 5. Reduction to Jordan Form
  • 6. Rational and Classical Forms
  • 7. Dual Spaces
  • 8. Orthogonal Direct Sums
  • 9. Bilinear and Quadratic Forms
  • 10. Real Normality
  • 11. Computer Assistance
  • 12. ... but who were they?
  • 13. Solutions to the Exercises.