Compositional reachability in Petri nets
Compositional reachability in Petri nets
We introduce a divide-and-conquer algorithm for a modified version of the reachability/coverability problem in 1-bounded Petri nets that relies on the compositional algebra of nets with boundaries: we consider the algebraic decomposition of the net of interest as part of the input. We formally prove the correctness of the technique and contrast the performance of our implementation with state-of-the-art tools that exploit partial order reduction techniques on the global net.
230-243
Rathke, Julian
dba0b571-545c-4c31-9aec-5f70c231774b
Sobocinski, Pawel
439334ab-2826-447b-9fe5-3928be3fd4fd
Stephens, Owen
14a8dd38-3e29-4f08-b368-9f02dd9e1d9c
September 2014
Rathke, Julian
dba0b571-545c-4c31-9aec-5f70c231774b
Sobocinski, Pawel
439334ab-2826-447b-9fe5-3928be3fd4fd
Stephens, Owen
14a8dd38-3e29-4f08-b368-9f02dd9e1d9c
Rathke, Julian, Sobocinski, Pawel and Stephens, Owen
(2014)
Compositional reachability in Petri nets.
8th International Workshop on Reachability Problems., Oxford, United Kingdom.
22 - 24 Sep 2014.
.
(doi:10.1007/978-3-319-11439-2_18).
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Conference or Workshop Item
(Paper)
Abstract
We introduce a divide-and-conquer algorithm for a modified version of the reachability/coverability problem in 1-bounded Petri nets that relies on the compositional algebra of nets with boundaries: we consider the algebraic decomposition of the net of interest as part of the input. We formally prove the correctness of the technique and contrast the performance of our implementation with state-of-the-art tools that exploit partial order reduction techniques on the global net.
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rp2014.pdf
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More information
e-pub ahead of print date: September 2014
Published date: September 2014
Venue - Dates:
8th International Workshop on Reachability Problems., Oxford, United Kingdom, 2014-09-22 - 2014-09-24
Organisations:
Electronic & Software Systems
Identifiers
Local EPrints ID: 397634
URI: http://eprints.soton.ac.uk/id/eprint/397634
PURE UUID: 99fbb3df-746a-4497-95cf-b2026ca6b84d
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Date deposited: 04 Jul 2016 15:15
Last modified: 15 Mar 2024 01:20
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Contributors
Author:
Julian Rathke
Author:
Pawel Sobocinski
Author:
Owen Stephens
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