
arXiv: 1201.1733
handle: 11104/0213494
The requirement of a language to be conditionally decomposable is imposed on a specification language in the coordination supervisory control framework of discrete-event systems. In this paper, we present a polynomial-time algorithm for the verification whether a language is conditionally decomposable with respect to given alphabets. Moreover, we also present a polynomial-time algorithm to extend the common alphabet so that the language becomes conditionally decomposable. A relationship of conditional decomposability to nonblockingness of modular discrete-event systems is also discussed in this paper in the general settings. It is shown that conditional decomposability is a weaker condition than nonblockingness.
A few minor corrections
FOS: Computer and information sciences, Formal Languages and Automata Theory (cs.FL), System structure simplification, conditional decomposability, Computer Science - Formal Languages and Automata Theory, Systems and Control (eess.SY), 93C65, 93A99, 93B50, Discrete event control/observation systems, coordination control, Electrical Engineering and Systems Science - Systems and Control, discrete-event system, FOS: Electrical engineering, electronic engineering, information engineering
FOS: Computer and information sciences, Formal Languages and Automata Theory (cs.FL), System structure simplification, conditional decomposability, Computer Science - Formal Languages and Automata Theory, Systems and Control (eess.SY), 93C65, 93A99, 93B50, Discrete event control/observation systems, coordination control, Electrical Engineering and Systems Science - Systems and Control, discrete-event system, FOS: Electrical engineering, electronic engineering, information engineering
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