2002
DOI: 10.1007/3-540-45657-0_49
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Canonical Prefixes of Petri Net Unfoldings

Abstract: In this paper, we develop a general technique for truncating Petri net unfoldings, parameterised according to the level of information about the original unfolding one wants to preserve. Moreover, we propose a new notion of completeness of a truncated unfolding. A key aspect of our approach is an algorithm-independent notion of cutoff events, used to truncate a Petri net unfolding. Such a notion is based on a cutting context and results in the unique canonical prefix of the unfolding. Canonical prefixes are co… Show more

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Cited by 60 publications
(89 citation statements)
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“…Both problems were overcome in the next years. Improved algorithms for constructing complete prefixes were described in [49,22,23,31,32,35,36,38,24], and extensions to (almost) arbitrary properties expressible in Linear Temporal Logic (LTL) were presented in [16,19,20].Since 2000 the algorithms for constructing complete prefixes have been parallelized [33,55] and distributed [5]. Initially developed for systems modeled as "plain" Petri nets, the unfolding approach has been extended to high-level Petri nets [37,55] [3,2].…”
mentioning
confidence: 99%
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“…Both problems were overcome in the next years. Improved algorithms for constructing complete prefixes were described in [49,22,23,31,32,35,36,38,24], and extensions to (almost) arbitrary properties expressible in Linear Temporal Logic (LTL) were presented in [16,19,20].Since 2000 the algorithms for constructing complete prefixes have been parallelized [33,55] and distributed [5]. Initially developed for systems modeled as "plain" Petri nets, the unfolding approach has been extended to high-level Petri nets [37,55] [3,2].…”
mentioning
confidence: 99%
“…Both problems were overcome in the next years. Improved algorithms for constructing complete prefixes were described in [49,22,23,31,32,35,36,38,24], and extensions to (almost) arbitrary properties expressible in Linear Temporal Logic (LTL) were presented in [16,19,20].…”
mentioning
confidence: 99%
“…In this section, we first present basic definitions concerning Petri nets and STGs, and then recall notions related to unfolding prefixes (see also [ERV02,Kho03,Mur89]). …”
Section: Basic Definitionsmentioning
confidence: 99%
“…Efficient algorithms exist for building such prefixes [ERV02,Kho03], which ensure that the number of non-cut-off events in a complete prefix can never exceed the number of reachable states of Γ. However, complete prefixes are often exponentially smaller than the corresponding state graphs, especially for highly concurrent Petri nets, because they represent concurrency directly rather than by multidimensional 'diamonds' as it is done in state graphs.…”
Section: Unfolding Prefixesmentioning
confidence: 99%
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