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Decidability Analysis of Some Classes of Extended Function Petri Net

机译:一类扩展函数Petri网的可判定性分析

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In this report, we study liveness and reach ability problem of extended function Petri net with some structural restriction. Petri net is a mathematical model for concurrent systems such as parallel computers, manufacturing system, communication protocol and so on. Liveness and reach ability are important problems of Petri net. The former is to verify whether the system has no local deadlocks. The latter is to verify whether the system can reach the target status from the initial one. Extended function Petri net, where each arc weight is a function of the marking, has wide range of application including system biology, communication protocol and so on. However, it is hard to obtain theoretical results for general extended Petri net. First, we show liveness criterion of extended Petri net with asymmetric choice structure and extended free choice structure with some restricted arc functions. Then reach ability and liveness of extended Petri net with asymmetric choice structure is shown to be undecidable.
机译:在本报告中,我们研究具有一定结构限制的扩展功能Petri网的生存能力和可达性问题。 Petri网是并行系统(例如并行计算机,制造系统,通信协议等)的数学模型。生命力和到达能力是Petri网的重要问题。前者是为了验证系统是否没有本地死锁。后者是为了验证系统是否可以从初始状态达到目标状态。扩展功能Petri网(每个弧的权重是标记的函数)具有广泛的应用,包括系统生物学,通信协议等。但是,一般扩展Petri网很难获得理论结果。首先,我们给出了具有不对称选择结构的扩展Petri网和具有某些约束弧函数的扩展自由选择结构的活度判据。然后证明了具有不对称选择结构的扩展Petri网的可达性和活跃性是不确定的。

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