云计算应用中扰动mdp的概率模型检验

Yamilet R. Serrano Llerena, Guoxin Su, David S. Rosenblum
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引用次数: 8

摘要

概率模型检验是一种形式验证技术,通过对随机系统模型的定量验证来识别系统误差,已成功应用于许多领域。可以从概率模型检查中受益的一个领域是云计算,它必须为大量关键任务软件系统提供高度可靠和安全的计算和存储服务。对于像云计算这样的现实世界领域,外部系统因素和环境变化必须以系统模型中的概率形式准确估计;对模型概率的不准确估计可能导致无效的验证结果。为了解决概率估计中不确定性的影响,在之前的工作中,我们开发了各种技术用于离散时间和连续时间马尔可夫链(dtmc和ctmc)的扰动分析。这些技术决定了不确定度对系统特性验证的影响。在本文中,我们提出了马尔可夫决策过程(mdp)的扰动分析的第一种方法,这是一种随机形式,由于它通过概率和不确定性选择的结合提供了显着的表达能力而特别受欢迎。我们的主要贡献是一种新的技术,可以有效地分析模型概率扰动对MDPs可达性验证的影响。该技术启发式地探索MDP的对手空间,对解决MDP的不确定性选择的不同方法进行编码。我们通过将该方法应用于云系统的两个案例研究来证明其实际有效性。
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Probabilistic model checking of perturbed MDPs with applications to cloud computing
Probabilistic model checking is a formal verification technique that has been applied successfully in a variety of domains, providing identification of system errors through quantitative verification of stochastic system models. One domain that can benefit from probabilistic model checking is cloud computing, which must provide highly reliable and secure computational and storage services to large numbers of mission-critical software systems. For real-world domains like cloud computing, external system factors and environmental changes must be estimated accurately in the form of probabilities in system models; inaccurate estimates for the model probabilities can lead to invalid verification results. To address the effects of uncertainty in probability estimates, in previous work we have developed a variety of techniques for perturbation analysis of discrete- and continuous-time Markov chains (DTMCs and CTMCs). These techniques determine the consequences of the uncertainty on verification of system properties. In this paper, we present the first approach for perturbation analysis of Markov decision processes (MDPs), a stochastic formalism that is especially popular due to the significant expressive power it provides through the combination of both probabilistic and nondeterministic choice. Our primary contribution is a novel technique for efficiently analyzing the effects of perturbations of model probabilities on verification of reachability properties of MDPs. The technique heuristically explores the space of adversaries of an MDP, which encode the different ways of resolving the MDP's nondeterministic choices. We demonstrate the practical effectiveness of our approach by applying it to two case studies of cloud systems.
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