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A Reachability Algorithm for General Petri Nets Based on Transition Invariants

机译:基于转换不变的Petri网的可达性算法

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A new reachability algorithm for general Petri nets is proposed. Given a Petri net with an initial and a target markings, a so called complemented Petri net is created first that consists of the given Petri net and an additional, complementary transition. Thereby, the reachability task is reduced to calculation and investigation of transition invariants (T-invariants) of the complemented Petri net. The algorithm finds all minimal-support T-invariants of the complemented Petri net and then calculates a finite set of linear combinations of minimal-support T-invariants, in which the complementary transition fires only once. Finally, for each T-invariant with a single firing of the complementary transition, the algorithm tries to create a reachability path from initial to target marking or determines that there is no such path.
机译:提出了一般培养网的新可达性算法。鉴于具有初始和目标标记的Petri网,首先创建所谓的补充Petri网,其中包括给定的Petri网和额外的补充过渡。因此,可达性任务减少到补充培养网的转换不变量(T-Fonoriants)的计算和调查。该算法查找补充的Petri网的所有最小支持T-Funiants,然后计算最小支持T-Invariants的有限线性组合,其中互补过渡仅触发一次。最后,对于具有单一射击的互补转换的每个T-Inviant,算法尝试从初始到目标标记的可达性路径,或者确定没有这样的路径。

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