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Model Checking Markov Chains Using Krylov Subspace Methods: An Experience Report

机译:使用Krylov子空间方法的马尔可夫链模型检验:一份经验报告

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The predominant technique for computing the transient distribution of a Continuous Time Markov Chain (CTMC) exploits uni-formization, which is known to be stable and efficient for non-stiff to mildly-stiff CTMCs. On stiff CTMCs however, uniformization suffers from severe performance degradation. In this paper, we report on our observations and analysis of an alternative technique using Krylov sub-spaces. We implemented a Krylov-based extension to MRMC (Markov Reward Model Checker) and conducted extensive experiments on five case studies from different application domains. The results reveal that the Krylov-based technique is an order of magnitude faster on stiff CTMCs.
机译:用于计算连续时间马尔可夫链(CTMC)的瞬态分布的主要技术利用了均匀化,这种形式对于非刚性至中等强度的CTMC是稳定且有效的。但是,在刚性CTMC上,均匀性会遭受严重的性能下降。在本文中,我们报告了我们对使用Krylov子空间的替代技术的观察和分析。我们对MRMC(马尔可夫奖励模型检查器)实施了基于Krylov的扩展,并对来自不同应用领域的五个案例研究进行了广泛的实验。结果表明,在刚性CTMC上,基于Krylov的技术要快一个数量级。

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