Titlebook: Applied Probability and Stochastic Processes; J. G. Shanthikumar,Ushio Sumita Book 1999 Springer Science+Business Media New York 1999 Anal

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Random Matrices and the Number of {0,1} Matrices with given Row and Column Sums,mn sums. We obtain these bounds and approximations by introducing appropriate probability measures on the set of {0,1} . × . matrices, i.e., by constructing a family of random matrices. The technique used here has much wider applicability.

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Optimal Routing Control in Retrial Queues,research over the last decade, as evidenced by the survey papers by Yang and Templeton [.], Falin [.], and Kulkarni and Liang [.]. However, as far as the authors are aware, there are no results on the control of retrial queues. In this chapter, we try to fill this gap.

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Waiting Times when Service Times are Stable Laws: Tamed and Wild,em to possess nearly Pareto tails: . as . →∞, where α is small enough so that no moments, .[..], . ≥ 1, are finite. In this chapter, we examine certain aspects of such problems for M/G/1 systems, focusing on service times that are describable by .. In view of Theorem 1 of Feller ([6], p. 448), it is

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Analysis of Multiple Queues with Passing Servers,ual queues according to independent Poisson processes. Servers arrive at the first queue with deterministic time intervals and move toward the final queue with constant speed, picking up only one customer whenever they are vacant along the route. Applications of such queueing systems can be found in

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