Towards Optimal Supervisory Control of Discrete-Time Stochastic Discrete-Event Processes with Data

J. Markovski
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引用次数: 2

Abstract

We propose a model-based systems engineering framework for supervisory control and probabilistic model checking of discrete-time stochastic discrete-event systems. Supervisory control theory deals with synthesis of models of supervisory controllers that ensure safe and nonblocking behavior, based on models of the uncontrolled system and the control requirements. However, guaranteeing only safety and nonblocking properties of the supervised system is not sufficient, and often performance measures must be taken into account. Unfortunately, treating optimality in the synthesis procedure is a costly undertaking. Therefore, we propose to decouple the synthesis of the supervisor that caters for functional aspects of the system from the performance evaluation that considers the quantitative aspects. We provide an appropriate abstraction of the stochastic behavior, which enables us to employ standard supervisory controller synthesis tools. The synthesized supervisor is, thereafter, coupled with the stochastic model of the unsupervised system, and abstracted to a discretetime Markov process, which is fed to a probabilistic model checker to validate the performance requirements.
具有数据的离散时间随机离散事件过程的最优监督控制
我们提出了一个基于模型的系统工程框架,用于离散时间随机离散事件系统的监督控制和概率模型检验。监督控制理论是在非受控系统模型和控制需求的基础上,研究确保安全、无阻塞行为的监督控制器模型的综合。然而,仅仅保证被监督系统的安全性和非阻塞性是不够的,通常还必须考虑性能措施。不幸的是,在合成过程中处理最优性是一项代价高昂的工作。因此,我们建议将满足系统功能方面的主管的综合与考虑定量方面的绩效评估解耦。我们提供了随机行为的适当抽象,这使我们能够使用标准的监督控制器综合工具。然后,将合成的监督器与无监督系统的随机模型耦合,抽象为离散时间马尔可夫过程,并将其馈送给概率模型检查器以验证性能要求。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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