Comparisons of spectral radii and the theorem of Stein-Rosenberg

Li W, Elsner L, Lu L (2002)
Linear Algebra and its Applications 348(1-3): 283-287.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Li, Wen; Elsner, LudwigUniBi; Lu, Linzhang
Abstract / Bemerkung
The theorem of Stein-Rosenberg is generalized to the case of two M-splittings A=M-1-N-1=M-2-N-2, where the M-i are M-matrices and N(1)greater than or equal toN(2)greater than or equal to0, N(1)not equalN(2), N(2)not equal0. (C) 2002 Elsevier Science Inc. All rights reserved.
Stichworte
M-splitting; spectral radius; comparison
Erscheinungsjahr
2002
Zeitschriftentitel
Linear Algebra and its Applications
Band
348
Ausgabe
1-3
Seite(n)
283-287
ISSN
0024-3795
Page URI
https://pub.uni-bielefeld.de/record/1614383

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Li W, Elsner L, Lu L. Comparisons of spectral radii and the theorem of Stein-Rosenberg. Linear Algebra and its Applications. 2002;348(1-3):283-287.
Li, W., Elsner, L., & Lu, L. (2002). Comparisons of spectral radii and the theorem of Stein-Rosenberg. Linear Algebra and its Applications, 348(1-3), 283-287. https://doi.org/10.1016/S0024-3795(01)00603-6
Li, Wen, Elsner, Ludwig, and Lu, Linzhang. 2002. “Comparisons of spectral radii and the theorem of Stein-Rosenberg”. Linear Algebra and its Applications 348 (1-3): 283-287.
Li, W., Elsner, L., and Lu, L. (2002). Comparisons of spectral radii and the theorem of Stein-Rosenberg. Linear Algebra and its Applications 348, 283-287.
Li, W., Elsner, L., & Lu, L., 2002. Comparisons of spectral radii and the theorem of Stein-Rosenberg. Linear Algebra and its Applications, 348(1-3), p 283-287.
W. Li, L. Elsner, and L. Lu, “Comparisons of spectral radii and the theorem of Stein-Rosenberg”, Linear Algebra and its Applications, vol. 348, 2002, pp. 283-287.
Li, W., Elsner, L., Lu, L.: Comparisons of spectral radii and the theorem of Stein-Rosenberg. Linear Algebra and its Applications. 348, 283-287 (2002).
Li, Wen, Elsner, Ludwig, and Lu, Linzhang. “Comparisons of spectral radii and the theorem of Stein-Rosenberg”. Linear Algebra and its Applications 348.1-3 (2002): 283-287.
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