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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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BAUER, F. L., DEUTSCn, E., AND STOER, J.Abschatzungen fur die Eigenwerte Positaver Linearer Operatoren. Lm. Alg Appl. 2 (1969), 275-302.
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BERMAN, A., AND PLEMMONS, R. J.Nonnegative Matrices m the Mathematical Sciences. Academic Press, New York, 1979.
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CHUNG, K. L.Markov Chains wtth Stanonary Transmon Probabilities. Springer-Verlag, New York, 1967.
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COURIOIS, P.-j.Decomposability: Queueing and Computer System Application. Academic Press, New York, I977.
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COURTOIS, P.-J. Error analys~s in nearly-completely decomposable stochastic systems. Econometnca 43 (1975), 691-709.
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COURTOtS, P. J., AND SEMAL, P.On polyhedra of Perron-Frobenius eigenveetors. Res. Rep. M 72, Philips Research Laboratory, Brussels, Belgium, Dec. 1983.
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SIMON, H. A., AND ANDO, A.Aggregation of variables in dynamic systems. Econometrica 29 (1961), 111-138.
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VANTILBORGH, H.The error ofaggregatmn. A contributmn to the theory of decomposable systems and applications. Doctoral thesis, Univ. Catholique de Louvain, Louvain, Belgium, 1981.
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CITED BY 18
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Francesco Marinuzzi , Stefano Soliani, LISA: A new symbolic package for the definition, analysis and resolution of Markovian processes: symbolic and inductive techniques, Papers from the international symposium on Symbolic and algebraic computation, p.303-311, July 27-29, 1992, Berkeley, California, United States
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REVIEW
"Robert James Plemmons : Reviewer"
The authors use the theory of nonnegative matrices to obtain upper and lower
bounds on the Perron vector of irreducible nonnegative matrices, such as those
arising in the study of discrete ergodic Markov chains. The interest here is in
bounding
more...
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