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On monotonicity and continuity: computing problematic configurations in timed continuous Petri nets

机译:关于单调性和连续性:计算定时连续培养网的有问题配置

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This work is concerned with the computation of problematic configurations in timed continuous Petri nets under the infinite server semantics. Those net structural objects are related to possible bad/paradoxical behaviors of systems, such as non-monotonicities and discontinuities of the equilibrium throughput. The calculation of problematic configurations is a computationally complex task because their number grows exponentially with the input cardinality of join transitions. This work introduces a branch and bound type algorithm to perform such computation and, as an improvement of the calculation, it proposes to reduce the net into a smaller one using three different types of reduction rules that preserve the set of problematic configurations. The transformed net system allows to better understand why undesired behaviors may appear.
机译:这项工作涉及在Infinite服务器语义下的定时连续Petri网中的有问题配置的计算。那些净结构对象与系统的可能的糟糕/矛盾行为有关,例如均衡通量的非单调和不连续性。有问题配置的计算是一个计算复杂的任务,因为它们的数量与连接转换的输入基数呈指数呈指数级增长。这项工作引入了分支和绑定类型算法来执行这种计算,并且作为计算的改进,它建议使用三种不同类型的减少规则来将网络缩小到较小的一个,以保留一组有问题的配置。转换的网络系统允许更好地理解为什么可能出现不期望的行为。

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