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Titlebook: Information Technologies and Mathematical Modelling - Queueing Theory and Applications; 14th International S Alexander Dudin,Anatoly Nazaro

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楼主: 果园
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Alexander Dudin,Anatoly Nazarov,Rafael YakupovIncludes supplementary material:
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Communications in Computer and Information Sciencehttp://image.papertrans.cn/i/image/465621.jpg
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Stationary Distribution of the Queueing Networks with Batch Negative Customer Arrivals,he isolated node is established. Stationary product-form distribution of network states is found. Given network model is generalization of classic G-network model on the case of several types of negative customers.
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Sojourn Time Analysis of Finite Source Markov Retrial Queuing System with Collision,ver and . sources. Analysis of the sojourn time in the system is presented. The analysis is performed under an asymptotic condition of infinitely increasing number of sources. The approximation of the distribution of the total sojourn time in the system is derived.
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Study of the Queuing Systems ,,ber of customers in the system. We obtain the formula of the probability of immediate service and the characteristic function of a positive waiting time. The optimal number of servers can be determined by the obtained characteristics.
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Queueing System , with , Types of Customers,is proposed. Expressions for the characteristic function of the number of busy servers for different types of customers in the system under the asymptotic condition that service time infinitely grows equivalently to each type of customers are derived.
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A Multi-server Queueing Model with Markovian Arrivals and Phase Type Cooperative Services - Simulat the context of a single server. Under the assumption of versatile Markovian point process for the arrivals, exponential services, and with a limit of no more than two groups of cooperative customers be present in the system, the model was analyzed in steady-state and some interesting numerical exam
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Mean-Field Analysis for Heterogeneous Work Stealing Models,h of which consists of . same servers and operates under two types of work stealing schemes: One within a cluster, and another between any two clusters. We first set up an infinite-dimensional system of mean-field equations, which is related to the . clusters. Then we use the martingale limit theory
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