A framework to design and solve Markov Decision Well-formed Net models

M. Beccuti, D. Raiteri, G. Franceschinis, S. Haddad
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引用次数: 12

Abstract

The Markov decision process (MDP) (M.L. Puterman, 2005) formalism is widely used for modeling systems which exhibit both non deterministic and probabilistic behaviors (e.g. distributed systems, resource management systems, ...). Unfortunately, if the system is particularly complex then its modeling at the MDP level may be very hard; so in (M. Beccuti et al., 2007) a higher-level formalism called Markov decision well-formed net (MDWN) was proposed. The MDWN allows to describe the system in terms of its components and their interactions, while the MDP describes directly the state space and the state transitions. The MDWN model is more compact and readable: in particular, it is possible to define a complex non deterministic or probabilistic behavior as a composition of simpler non deterministic or probabilistic steps. In the MDWN formalism, the probabilistic behavior of the system is clearly distinct from the non deterministic one; actually they are designed as two separate Petri nets (PN): the probabilistic PN (Npr) and the non deterministic PN (Nnd).
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一个设计和求解马尔可夫决策良构网络模型的框架
马尔可夫决策过程(MDP) (M.L. Puterman, 2005)形式主义被广泛用于对表现出非确定性和概率行为的系统(例如分布式系统、资源管理系统等)进行建模。不幸的是,如果系统特别复杂,那么它在MDP级别的建模可能非常困难;因此,在(M. Beccuti et al., 2007)中,提出了一种更高层次的形式主义,称为马尔可夫决策良形网络(Markov decision well-formed net, MDWN)。MDWN允许根据组件及其交互来描述系统,而MDP则直接描述状态空间和状态转换。MDWN模型更加紧凑和可读:特别是,可以将复杂的非确定性或概率性行为定义为更简单的非确定性或概率性步骤的组合。在MDWN形式中,系统的概率行为与非确定性行为明显不同;实际上,它们被设计成两个独立的Petri网(PN):概率PN (Npr)和非确定性PN (Nnd)。
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