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A bibliographical guide to the analysis of retrial queues through matrix analytic techniques

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2006
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Springer
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This paper provides a bibliographical guide to researchers who are interested in the analysis of retrial queues through matrix analytic methods. It includes an author index and a subject index of research papers written in English and published in journals or collective publications, as well as some papers accepted for a forthcoming publication.
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Dudin, A.N. andV.I. Klimenok (1999). “Multi-Dimensional Quasitoeplitz Markov Chains.” Journal of Applied Mathematics and Stochastic Analysis 12, 393–415. Dudin, A.N. and V.I. Klimenok (2004). “Multi-Dimensional Asymptotically Quasi-Toeplitz Markov Chains.”In A. Andronov, P.P. Bocharov, and V. Korolev (eds.),Transactions of the XXIV International Seminar on Stability Problems for Stochastic Models, Jurmala, pp. 111–118. Gail, H.R., S.L. Hantler, and B.A. Taylor (2000). “Use of Characteristic Roots for Solving Infinite State Markov Chains.” In W.K. Grassmann (ed.), Computational Probability, Kluwer, Boston, pp. 205–254. Grassmann, W.K. and D.A. Stanford (2000). “Matrix Analytic Methods.” In W.K. Grassmann (ed.), Computational Probability, Kluwer, Boston, pp. 153–202. Kemeny, J.G., J. Snell, and A.W. Knapp (1966). Denumerable Markov Chains, Van Nostrand, Princeton. Latouche, G. and V. Ramaswami (1999). Introduction to Matrix Analytic Methods in Stochastic Modeling,ASA-SIAM, Philadelphia. Neuts, M.F. (1989). Structured Stochastic Matrices of M/G/1 Type and Their Applications, Marcel Dekker,Inc., New York. Neuts, M.F. (1994). Matrix-Geometric Solutions in Stochastic Models. An Algorithmic Approach, 2nd Edition, Dover Publications, Inc., New York.
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