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Findings about the BMMPP for modeling dependent and simultaneous data in reliability and queueing systems

机译:关于BMMPP在可靠性和排队系统中对相关数据和同步数据进行建模的发现

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The batch Markov-modulated Poisson process (BMMPP) is a subclass of the versatile batch Markovian arrival process (BMAP), which has been widely used for the modeling of dependent and correlated simultaneous events (as arrivals, failures, or risk events). Both theoretical and applied aspects are examined in this paper. On one hand, the identifiability of the stationary BMMPPm(K ) is proven, where K is the maximum batch size and m is the number of states of the underlying Markov chain. This is a powerful result for inferential issues. On the other hand, some novelties related to the correlation and autocorrelation structures are provided.
机译:批量马尔可夫调制泊松过程 (BMMPP) 是通用批量马尔科夫到达过程 (BMAP) 的一个子类,该过程已广泛用于相关和相关同时事件(如到达、故障或风险事件)的建模。本文从理论和应用两个方面进行了研究。一方面,证明了稳态BMMPPm(K)的可识别性,其中K是最大批量大小,m是底层马尔可夫链的状态数。对于推理问题来说,这是一个强有力的结果。另一方面,提供了一些与相关和自相关结构相关的新颖性。

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