2012
DOI: 10.1109/tcst.2011.2168607
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Sensor Graphs for Discrete Event Modeling Applied to Formal Verification of PLCs

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Cited by 19 publications
(5 citation statements)
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“…Alenlejung et al introduced the discrete event modeling language Sensor Graphs, which is intended for modeling physical systems from the perspective of a PLC programmer and for usage within formal verification, process observation, and fault detection [11]. Nellen et al presented two CEGAR-based methodologies for the reachability analysis of SFC-controlled chemical plants [12].…”
Section: Röshe Et Al and Ovatman Et Al Presented Review Papers On Mod...mentioning
confidence: 99%
“…Alenlejung et al introduced the discrete event modeling language Sensor Graphs, which is intended for modeling physical systems from the perspective of a PLC programmer and for usage within formal verification, process observation, and fault detection [11]. Nellen et al presented two CEGAR-based methodologies for the reachability analysis of SFC-controlled chemical plants [12].…”
Section: Röshe Et Al and Ovatman Et Al Presented Review Papers On Mod...mentioning
confidence: 99%
“…Theorem 1. If the SAT problem Φ H SAT has a solution, 3 the solution to the PM-SAT problem Φ H SAT , Φ S SAT satisfies transition (q, i, q ).…”
Section: Pmsat-encoding Of the Transformation Problemmentioning
confidence: 99%
“…Mapping a DSL to a Moore Machine-based semantics has been done before [3,5,24]. However, to the best of our knowledge, we are the first to define a predicative semantics of a DSL based on PMSAT.…”
Section: Related Workmentioning
confidence: 99%
“…Their structural complexity prohibits the application of dexterous control mechanisms. As always, a supervisor may involve too many conditional constraints that result in numerous sensors, actuators, and connection nodes [1]- [6], [27], [31]. As a common sense, intricate control system may lead to higher cost but lower reliability [3].…”
Section: Introductionmentioning
confidence: 99%
“…There are six GMECs, i.e., l T 1· M ≤ b 1 ⇔ M( p 11 ) + M( p 21 ) ≤ 3, l T 2 · M ≤ b 2 ⇔ M( p 12 ) + M( p 21 ) ≤ 2, l T 3 · M ≤ b 3 ⇔ M( p 11 ) + M( p 21 ) + M( p 22 ) ≤ 3, l T 4 · M ≤ b 4 ⇔ M( p 11 ) + M( p 22 ) ≤ 2, l T 5 · M ≤ b 5 ⇔ M( p 11 ) + M( p 12 )+ M( p 21 ) ≤ 3, and l T 6 · M ≤ b 6 ⇔ M( p 11 )+ M( p 12 ) + M( p 21 ) + M( p 22 ) ≤ 3.After we decrease b 6 from b 6 = 3 to b 6 = 2, we have l 1 ≤ l 6 , l 2 ≤ l 6 , l 3 ≤ l 6 , l 4 ≤ l 6 , and l 5 ≤ l 6 as well as b1 ≥ b 6 , b 2 ≥ b 6 , b 3 ≥ b 6 , b 4 ≥ b6 , and b 5 ≥ b 6 . According to Theorem 2, we apparently can identify l T 6 · M ≤ b 6 ⇔ M( p 11 ) + M( p 12 ) + M( p 21 ) + M( p 22 ) ≤ 2 as the unique independent inequality.…”
mentioning
confidence: 98%