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Titlebook: Continuous-Time Markov Chains and Applications; A Singular Perturbat G. George Yin,Qing Zhang Book 19981st edition Springer Science+Busines

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0172-4568 reveals interrelations of stochastic processes and singular perturbations. In recent years, Markovian formulations have been used routinely for nu­ merous real-world systems under uncertainties. Quite often, the underlying Markov chain is subject to rather frequent fluctuations and the correspond­
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Verwaltungswissenschaft(en) in Deutschland,ing risk theory, control and optimization of large-scale dynamical systems, and related fields. The underlying models in which some components change very rapidly whereas others vary relatively slowly, are more complex than those of Chapter 4.
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Markovian Modelsf applications. Markov chains with stationary transition probabilities have been studied extensively; they are contained in many classical books, for example, Chung [22], Taylor and Karlin [171] among others. However, the homogeneity or stationarity is often violated, and the generator .(.) of the u
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