Titlebook: Introduction to Queueing Systems with Telecommunication Applications; László Lakatos,László Szeidl,Miklós Telek Textbook 2019Latest editio

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Markov Chains with Special Structuresthe analysis of the models is more complex than the analysis of Markov models. In this chapter we introduce a methodology to extend the set of models which can be analyzed by Markov models while the distributions can be different from exponential.

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Introduction to Queueing Systems the telephone traffic in the early twentieth century. To this today the terminology of queueing theory is closely related to telecommunications (e.g., channel, call, idle/busy, queue length, and utilization).

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Markovian Queueing Systemssystems. The analysis of these systems is based on the essential results available for the analysis of CTMCs. As a consequence, several interesting properties of these queueing systems can be described by simple closed-form analytical expressions both in transient (as a function of time and initial

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László Lakatos,László Szeidl,Miklós TelekExamples from modern communication system.Accurately established mathematical background (part 1), with intuitive explanations for queueing applications (part 2) Guidelines for application of queueing

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Markov ChainsIn the early twentieth century, Markov (1856–1922) introduced in Markov (Izvestiya Fiziko-matematicheskogo Obschestva pri Kazanskom Universitete 15:135–156, 1906) a new class of models called Markov chains, applying sequences of dependent random variables that enable one to capture dependencies over time.

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