1995
DOI: 10.1007/978-1-4615-2217-1
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Modeling and Control of Logical Discrete Event Systems

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Cited by 308 publications
(168 citation statements)
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“…Discrete-event systems. In the context of supervisory control of discrete-event systems [KG95,CL99] labels are usually divided into controllable and uncontrollable. Controllable labels model transitions that can be disabled by the controller while uncontrollable labels describe the influence of the environment which is beyond the influence of control.…”
Section: Control Systemsmentioning
confidence: 99%
“…Discrete-event systems. In the context of supervisory control of discrete-event systems [KG95,CL99] labels are usually divided into controllable and uncontrollable. Controllable labels model transitions that can be disabled by the controller while uncontrollable labels describe the influence of the environment which is beyond the influence of control.…”
Section: Control Systemsmentioning
confidence: 99%
“…( ) (see Fig. 1 for the definition of and ) [24], [43]. However, a maximally permissive controller cannot be extracted from this graph because the supremal -controllable sublanguage of (which is itself in this example) is not -closed with respect to .…”
Section: Reachability Propertymentioning
confidence: 99%
“…In fact, most synthesis methods for supervisory control theory have been done in the context in which both the unrestrained and legal behaviors of a process are modeled with automata [16], [24], [37], [40]. Besides, temporal logics have long been recognized as a useful formalism for specifying properties of reactive systems [19], [30].…”
Section: Introductionmentioning
confidence: 99%
“…Theorem 5.5 shows that existence of a controller for immediately leads to a controller for . Furthermore, when is finite existing supervisory control [10], [25], [30] and controller synthesis [5], [13], [26], [33], [44], [45] techniques can be immediately used for the construction of . In addition to provide a new computational approach to controller synthesis problems for continuous control systems, Theorem 5.5 also shows that it is now possible to design controllers based on specifications that, traditionally, have not been considered for continuous systems such as regular languages, transitions systems, temporal logics, etc.…”
Section: Symbolic Control Based On Symbolic Subsystemsmentioning
confidence: 99%