Thorough and self-contained, this penetrating study of the theory of canonical matrices presents a detailed consideration of all the theory’s principal features. Topics include elementary transformations and bilinear and quadratic forms; canonical reduction of equivalent matrices; subgroups of the group of equivalent transformations; and rational and classical canonical forms. The final chapters explore several methods of canonical reduction, including those of unitary and orthogonal transformations. 1952 edition. Index. Appendix. Historical notes. Bibliographies. 275 problems.
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25
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- The Quantum Theory of Fields (Volume 1) by Steven Weinberg on page 106
- Equivalence, Invariants and Symmetry (London Mathematical Society Le) by Peter J. Olver in Back Matter
- Classical Invariant Theory (London Mathematical Society Student Texts) by Peter J. Olver in Back Matter
- Topics in Matrix Analysis by Roger A. Horn in Back Matter
- Linear Dependence: Theory and Computation by Sydney N. Afriat in Back Matter
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