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Checking Individual Agent Behaviours in Markov Population Models by Fluid Approximation

机译:通过流体逼近检查马尔可夫种群模型中的个体行为

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In this chapter, we will describe, in a tutorial style, recent work on the use of fluid approximation techniques in the context of stochastic model checking. We will discuss the theoretical background and the algorithms working out an example. This approach is designed for population models, in which a (large) number of individual agents interact, which give rise to continuous time Markov chain (CTMC) models with a very large state space. We then focus on properties of individual agents in the system, specified by Continuous Stochastic Logic (CSL) formulae, and use fluid approximation techniques (specifically, the so called fast simulation) to check those properties. We will show that verification of such CSL formulae reduces to the computation of reachability probabilities in a special kind of time-inhomogeneous CTMC with a small state space, in which both the rates and the structure of the CTMC can change (discontinuously) with time. In this tutorial, we will discuss only briefly the theoretical issues behind the approach, like the decidability of the method and the consistency of the approximation scheme.
机译:在本章中,我们将以教程形式描述在随机模型检查的背景下使用流体逼近技术的最新工作。我们将讨论理论背景,并举例说明算法。这种方法是为人口模型设计的,在该模型中,(大量)个体代理进行交互,从而产生了状态空间非常大的连续时间马尔可夫链(CTMC)模型。然后,我们关注由连续随机逻辑(CSL)公式指定的系统中各个代理的属性,并使用流体逼近技术(特别是所谓的快速仿真)来检查这些属性。我们将证明,这种CSL公式的验证减少了在状态空间较小的特殊类型的时间非均质CTMC中计算可达性的可能性,其中CTMC的速率和结构都可以随时间(不连续)变化。在本教程中,我们将仅简要讨论该方法背后的理论问题,例如方法的可判定性和逼近方案的一致性。

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