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A Novel Modeling Method for Both Steady-State and Transient Analyses of Serial Bernoulli Production Systems

机译:连续伯努利生产系统稳态和瞬态分析的新型建模方法

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Conventionally, production system modeling (PSM) has been conducted for the purpose of steady-state analysis, which only facilitates characterizing the long-term performance of production systems. More recently, there has been a rising concern regarding analyzing production system transients, which depict the system behavior before reaching the steady state. Transients are generally undesirable because the performance measures can be quite different from those of the steady state, and such differences will cause substantial production loss. Compared to the rich knowledge on steady-state analysis of production systems, PSM for transient performance analysis is much less studied. In this paper, a novel analytical method has been established to model the production system for both steady-state and transient analyses. This research has overcome the restrictions of existing methods on the number of machines and the capacity of buffers. That is, it has greatly advanced PSM for both steady-state and transient analyses by directly dealing with general serial production systems with multiple unreliable Bernoulli machines and finite buffer capacities. The proposed PSM is a method derived based on probability theory and fixed-point theory. The solvability of the method is proved theoretically. The transient performance metrics, such as second largest eigenvalue modulus, duration of the transients (), settling time of work-in-process () and production rate (), and percent loss of production () have been investigated numerically based on the proposed PSM method. This research can serve as an atomic model for more complex optimization pro- lems in production system design and operation.
机译:常规上,出于稳态分析的目的而进行了生产系统建模(PSM),这仅有助于表征生产系统的长期性能。最近,人们越来越关注分析生产系统瞬态现象,该瞬态现象描述了达到稳态之前的系统行为。瞬态通常是不可取的,因为性能指标可能与稳态的指标完全不同,并且这种差异将导致大量的生产损失。与生产系统稳态分析的丰富知识相比,用于瞬态性能分析的PSM的研究少得多。在本文中,已经建立了一种新颖的分析方法来对生产系统进行稳态和瞬态分析建模。这项研究克服了现有方法对机器数量和缓冲区容量的限制。也就是说,通过直接处理具有多个不可靠的伯努利机器和有限缓冲能力的通用串行生产系统,它在稳态分析和瞬态分析方面都大大提高了PSM。提出的PSM是一种基于概率论和定点理论的方法。从理论上证明了该方法的可解性。在此基础上,通过数值研究了瞬态性能指标,例如第二大特征值模量,瞬态持续时间(),在制品的稳定时间()和生产率()和生产损失百分比()。 PSM方法。该研究可以作为生产系统设计和运行中更复杂的优化问题的原子模型。

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