1987
DOI: 10.1109/tse.1987.232850
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Interactive State-Space Analysis of Concurrent Systems

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Cited by 58 publications
(7 citation statements)
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“…However, the generation of all possible states is a well-known NP-problem, which imposes severe burdens on the development of tools to solve real problems. One possible way to circumvent this sort of difficulty is to reduce the complete state space to a simpler, more manageable representation, applying the following techniques (Morgan and Razouk 1987):…”
Section: State Space Representationmentioning
confidence: 99%
See 1 more Smart Citation
“…However, the generation of all possible states is a well-known NP-problem, which imposes severe burdens on the development of tools to solve real problems. One possible way to circumvent this sort of difficulty is to reduce the complete state space to a simpler, more manageable representation, applying the following techniques (Morgan and Razouk 1987):…”
Section: State Space Representationmentioning
confidence: 99%
“…As Hwang et al (1991) argue, the choice of state-space representation relies primarily on the use of the model, mainly for aspects of computational simplicity, model reduction and characterizations of systems invariants. The main advantage of representing a system in state space form is that the reduced dimensional models of the system can be readily obtained by direct procedures, such as selection, projection and reduction (Morgan and Razouk 1987). However, the generation of all possible states is a well known NP-hard problem (Kochikar and Narendran 1993), which imposes severe burdens on the development of tools to solve real problems.…”
Section: Introductionmentioning
confidence: 99%
“…Estas representações são obtidas pela projeção do espaço de estados completo de um sistema de manufatura. Projeção é uma técnica de redução do espaço de estados, baseada na agregação de estados, seguindo critérios predefinidos, de forma a preservar certos aspectos comportamentais do sistema, enquanto ignora outros (Morgan e Razouk, 1987). O objetivo é reduzir o completo espaço de estados de um sistema de manufatura, um clássico problema nãodeterminístico polinomial (classe NP) (Kochikar e Narendran, 1992), em um outro espaço mais simples e tratável.…”
Section: Representação Em Espaço De Estados Para a Flexibilidade De Runclassified
“…Final states of a reachability graph correspond to Petri net markings in which all of the marked places model the termination of a task. Reachability graphs for Petri nets have been used to perform analysis of Ada tasking programs MR87,SMBT90].…”
Section: Reachability Graphsmentioning
confidence: 99%