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Formalisms for modelling the discrete manufacturing systems

机译:离散制造系统建模的形式主义

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Considering that in a discrete manufacturing system the production rates of machines are stochastic and not equal, we focus on transient analysis of Markov models. The system is decomposed resulting in reduced computation burden into several base-elements, which determine the event occurrence such as: a machine fails, a machine is repaired, a buffer fills up, a buffer empties. The global properties of machines are determined with the computation of distribution of time to absorption in Markov models of manufacturing systems with deadlocks of failures. It is shown that a discrete-event system formulation and state partition into basic cells and fast and slow varying section, lead to a reduced computation cost.
机译:考虑到在离散制造系统中,机器的生产率是随机的且不相等,因此我们将重点放在马尔可夫模型的瞬态分析上。系统被分解,从而将减少的计算负担分解为几个基本元素,这些基本元素确定事件的发生,例如:一台机器发生故障,一台机器被修理,缓冲区被填满,缓冲区被清空。在故障死锁的制造系统的马尔可夫模型中,通过计算吸收时间的分布来确定机器的全局属性。结果表明,离散事件系统的表述和状态划分为基本单元以及快速变化部分和缓慢变化部分,导致降低了计算成本。

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