A canonical form for a pair of real symmetric matrices that generate a nonsingular pencil

Linear Algebra and Its Applications

Volumn 14, Issue 3, 1976, Pages 189-209

  Uhlig, Frank ^a  

^a UNIVERSITY OF WÜRZBURG   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037575462     PISSN: 00243795     EISSN: None     Source Type: Journal    
DOI: 10.1016/0024-3795(76)90066-5     Document Type: Article

References (29)

1. Über vertauschbare Matrizen
2. The equivalence of pairs of hermitian matrices
3. Lineare Algebra
4. Über relle Äquivalenz von Scharen reeller quadratischer Formen
5. Über Produkte hermitescher Matrizen und Büschel hermitescher Formen
6. Lineare Algebra
7. Über Scharen von bilinearen und quadratischen Formen
8. On the canonical form of a nonsingular pencil of hermitean matrices
9. On the equivalence of pencils of hermitean forms
10. A study of the canonical pair form for a pair of real symmetric matrices and applications to pencils and to pairs of quadratic forms
11. Simultaneous block diagonalisation of two real symmetric matrices
12. Simultaneous block diagonalisation of two real symmetric matrices
13. Simultaneous block diagonalisation of two real symmetric matrices
14. Definite and semidefinite matrices in a real symmetric matrix pencil
15. Definite and semidefinite matrices in a real symmetric matrix pencil
16. On the maximal number of linearly independent real vectors annihilated simultaneously by two real quadratic forms
17. On the maximal number of linearly independent real vectors annihilated simultaneously by two real quadratic forms
18. The number of vectors jointly annihilated by two real quadratic forms determines the inertia in the associated pencil
19. The number of vectors jointly annihilated by two real quadratic forms determines the inertia in the associated pencil
20. On the nonsingular symmetric factors of a real matrix
21. On the nonsingular symmetric factors of a real matrix
22. Zur Theorie der bilinearen und quadratischen Formen
23. An effective criterion for congruence of real symmetric matrix pairs
24. Lorentz transformations and equivalent networks