Self-equivalent flows associated with the singular value decomposition
Watkins DS, Elsner L (1989)
SIAM Journal on matrix analysis and applications 10(2): 244-258.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Watkins, David S.;
Elsner, LudwigUniBi
forms.journal_article.field.corporate_editor_solo.label
Society for Industrial and Applied Mathematics
Einrichtung
Stichworte
Singular value decomposition;
QR algorithm;
Flow;
Unitary equivalence
Erscheinungsjahr
1989
Zeitschriftentitel
SIAM Journal on matrix analysis and applications
Band
10
Ausgabe
2
Seite(n)
244-258
ISBN
0196-5212; 0895-4798
ISSN
0895-4798
eISSN
1095-7162
Page URI
https://pub.uni-bielefeld.de/record/1776212
Zitieren
Watkins DS, Elsner L. Self-equivalent flows associated with the singular value decomposition. SIAM Journal on matrix analysis and applications. 1989;10(2):244-258.
Watkins, D. S., & Elsner, L. (1989). Self-equivalent flows associated with the singular value decomposition. SIAM Journal on matrix analysis and applications, 10(2), 244-258. https://doi.org/10.1137/0610019
Watkins, David S., and Elsner, Ludwig. 1989. “Self-equivalent flows associated with the singular value decomposition”. SIAM Journal on matrix analysis and applications 10 (2): 244-258.
Watkins, D. S., and Elsner, L. (1989). Self-equivalent flows associated with the singular value decomposition. SIAM Journal on matrix analysis and applications 10, 244-258.
Watkins, D.S., & Elsner, L., 1989. Self-equivalent flows associated with the singular value decomposition. SIAM Journal on matrix analysis and applications, 10(2), p 244-258.
D.S. Watkins and L. Elsner, “Self-equivalent flows associated with the singular value decomposition”, SIAM Journal on matrix analysis and applications, vol. 10, 1989, pp. 244-258.
Watkins, D.S., Elsner, L.: Self-equivalent flows associated with the singular value decomposition. SIAM Journal on matrix analysis and applications. 10, 244-258 (1989).
Watkins, David S., and Elsner, Ludwig. “Self-equivalent flows associated with the singular value decomposition”. SIAM Journal on matrix analysis and applications 10.2 (1989): 244-258.
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