2004
DOI: 10.1109/tac.2004.837558
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Supervisory Control of Partially Observable Marked Graphs

Abstract: This note presents a control synthesis approach for discrete event systems modeled by marked graphs with unobservable transitions. It solves forbidden state problems characterized by a set of general mutual exclusion constraints. We prove that for any sequence of observable transitions, there exist a unique marking from which all other possible current markings can be reached unobservably. This salient feature allows us to design efficient control policies based on proper separation of observation and control.

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Cited by 16 publications
(12 citation statements)
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“…The control of live marked graphs under partial observability is considered also by Achour et al (2004), for specifications (1) and the same partition T = T c ∪ T f ∪ T i , where T o = T c ∪ T f are the observable transitions. The paper extends the previous work of Ghaffari et al (2003b) to account for unobservable transitions.…”
Section: Methods For Partial Observabilitymentioning
confidence: 99%
“…The control of live marked graphs under partial observability is considered also by Achour et al (2004), for specifications (1) and the same partition T = T c ∪ T f ∪ T i , where T o = T c ∪ T f are the observable transitions. The paper extends the previous work of Ghaffari et al (2003b) to account for unobservable transitions.…”
Section: Methods For Partial Observabilitymentioning
confidence: 99%
“…in [39,15,1,30]. In [15,1,30], the ring of each observable transition generates a unique label and the rings of unobservable transitions go unrecorded, whereas [39] considers the more general case where multiple observable transitions are allowed to share the same label.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The contributions of this paper include the following: i) partially observed and partially controlled Petri nets with general labeling functions are used in supervisor synthesis; in contrast to previous work in [15,1,30], the separation between observation and control (in the sense More specically, this assumption requires the so-called precedence path input condition; for details, refer to Denition 4 and Theorem 3 in [39].…”
Section: Literature Reviewmentioning
confidence: 99%
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“…In addition, a method to solve the FSP for live bounded marked graphs with uncontrollable transitions using General Mutual Exclusion Constraints (GMEC) is introduced in (Ghaffari et al, 2003). The case of unobservable transitions is considered in (Achour et al 2004) and the existence of a maximally permissive PN controller for the FSP of bounded PN under partial observation is treated in (Achour et al, 2005). Based on the supervisory theory of (Ramadge and Wonham, 1987), Lee et al (2006) have proposed an algorithm for elaborating constraint synchronous reachability graph and calculating forbidden and authorised sequences.…”
Section: Introductionmentioning
confidence: 99%