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Reflection symmetry detection to reduce the state space of Markovian models

机译:反射对称检测减少马尔可夫模型的状态空间

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A model-based evaluation of a system's design often considers to what degree components need to be available multiple times in order to reach a desired level of availability, reliability or dependability. Multiple components of the same kind then lead to models with regular structures. In stochastic models, especially Markovian models, such regularities have been studied for a long time and are used to establish lumpability results that help to achieve a significant state space reduction and alleviate the effects of the infamous state space explosion problem. In this paper, we introduce a new procedure to identify and reduce Markovian models that are built in a compositional manner based on sharing state variables. This procedure can also detect symmetries based on reflection in spatial models where state variables can commute. The results extend existing work of Obal, McQuinn, and Sanders and will contribute to Mobius, a multi-paradigm, multi-solution framework for the model-based dependability and performance assessment of systems.
机译:系统设计的基于模型的评估通常需要多次可用的程度,以达到所需的可用性水平,可靠性或可靠性。然后,同一种类的多个组件导致具有常规结构的模型。在随机模型中,尤其是马尔科维亚模型,已经研究了这样的规律性长期以来,用于建立一个有助于实现显着的国家空间减少和缓解臭名昭着的状态空间爆炸问题的影响的结果。在本文中,我们介绍了一种新的程序,以识别和减少基于共享状态变量以组成方式构建的Markovian模型。此过程还可以根据空间模型中的反射来检测对称性,其中州变量可以通勤。结果延长了OBAL,McQuinn和Sanders的现有工作,并将有助于Mobius,多范式,多解决模型框架,用于系统的模型的可靠性和性能评估。

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