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We consider forkable regular expressions, which enrich regular expressions with a fork operator, to establish a formal basis for static and dynamic analysis of the communication behavior of concurrent programs. We define a novel compositional semantics for forkable expressions, establish their fundamental properties, and define derivatives for them as a basis for the generation of automata, for matching, and for language containment tests. Forkable expressions may give rise to non-regular languages, in general, but we identify sufficient conditions on expressions that guarantee finiteness of the automata construction via derivatives.
12 pages plus technical appendix, to appear in LATA 2016
FOS: Computer and information sciences, Computer Science - Logic in Computer Science, Computer Science - Programming Languages, Formal Languages and Automata Theory (cs.FL), Computer Science - Formal Languages and Automata Theory, Logic in Computer Science (cs.LO), Programming Languages (cs.PL)
FOS: Computer and information sciences, Computer Science - Logic in Computer Science, Computer Science - Programming Languages, Formal Languages and Automata Theory (cs.FL), Computer Science - Formal Languages and Automata Theory, Logic in Computer Science (cs.LO), Programming Languages (cs.PL)
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