1992
DOI: 10.1145/147508.147527
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Termination, deadlock, and divergence

Abstract: In this paper, a process algebra that incorporates expliclt representations of successful termination, deadlock, and divergence is introduced and its semantic theory is analyzed. Both an operational and a denotational semantics for the language is given and it is shown that they agree. The operational theory N based upon a suitable adaptation of the notion of bisimulation preorder. The denotational semantics forthelanguage isgiven interms of theinitial continuous algebra that satisfiesa set of equations E, CI~… Show more

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Cited by 87 publications
(103 citation statements)
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References 29 publications
(47 reference statements)
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“…The results presented in this study complement those offered in, e.g., [7,37,38,41], where notions of divergence-sensitive preorders based on variations on prebisimilarity [26,32] or on the refusal simulation preorder have been given ground-complete inequational axiomatizations. They are just a first step in the study of the equational logic for notions of behavioural semantics in the extension of van Glabbeek's spectrum to behavioural semantics that abstract from internal steps in computation [22].…”
Section: Resultssupporting
confidence: 77%
“…The results presented in this study complement those offered in, e.g., [7,37,38,41], where notions of divergence-sensitive preorders based on variations on prebisimilarity [26,32] or on the refusal simulation preorder have been given ground-complete inequational axiomatizations. They are just a first step in the study of the equational logic for notions of behavioural semantics in the extension of van Glabbeek's spectrum to behavioural semantics that abstract from internal steps in computation [22].…”
Section: Resultssupporting
confidence: 77%
“…P conforms to Q ∧ Q extends R =⇒ P conforms to R P conforms to Q ∧ Q reducesR P conforms to R P extends T 1 ∧ Q extends T 2 =⇒ P Q extends T 1 T 2 P extends T ∧ Q extends T =⇒ P Q extends T P extends T 1 ∧ P extends T 2 =⇒ P extends T 1 T 2 P extends P T P T ∧ P extends Q =⇒ P T extends Q T P extends T 1 ∧ P conforms to T 2 ∧ Q extends T 2 ∧ Q conforms to T 1 =⇒ P Q extends T 1 T 2 Table A.1: A summary of a few useful results in conformance, extension and reduction First, we shall show the (in)transitivity amongst conformance, reduction and extension. In particular, we will show the following.…”
Section: Appendix a A1 A Few Results On Conformance Extension And Rmentioning
confidence: 99%
“…Otherwise, it will form a deadlock. The failures of the parallel composition are just the unions of the refusals from its components 2 Roscoe [87] imposes additional restrictions on the original failures-divergences model and allow the process SKIP to be an operand of . He introduces an algebraic law, referred as " − SKIP resolve".…”
Section: Parallel Composition In Csp the Semantics Of Parallel Composmentioning
confidence: 99%
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