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.

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Zeitschriftenaufsatz | Veröffentlicht | Englisch
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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.
Erscheinungsjahr
Zeitschriftentitel
Linear Algebra and its Applications
Band
348
Ausgabe
1-3
Seite(n)
283-287
ISSN
PUB-ID

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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. doi:10.1016/S0024-3795(01)00603-6
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.