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首页> 外文期刊>Electronic Communications of the EASST >Mean Quantitative Coverability in Stochastic Graph Transformation Systems
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Mean Quantitative Coverability in Stochastic Graph Transformation Systems

机译:随机图变换系统中的平均定量覆盖率

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摘要

Many classical problems for Petri nets, in particular reachability and coverability, have obvious counterparts for graph transformation systems. Similarly, many problems for stochastic Petri nets, seen as a model for chemical reaction networks, are special cases of corresponding problems in graph transformation. For example, the evolution of the counts of chemical species in a test tube over time is a typical phenomenon from chemistry, which can faithfully be modelled and analysed using stochastic Petri nets. The corresponding mean quantitative coverability problem for stochastic graph transformation is simple to describe – yet hard to solve. This extended abstract summarises the fundamental ideas and challenges.
机译:Petri网的许多经典问题,特别是可达性和可覆盖性,在图变换系统中具有明显的对应关系。同样,随机Petri网的许多问题被视为化学反应网络的模型,是图转换中相应问题的特例。例如,试管中化学物质的数量随时间的演变是化学中的典型现象,可以使用随机Petri网如实地进行建模和分析。随机图转换的相应平均定量可覆盖性问题很容易描述,但很难解决。本扩展摘要概述了基本思想和挑战。

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