Building on recent work by Rutten on coinduction and formal power series, we define a denotational semantics for the CSP calculus and prove it fully abstract for testing equivalence. The proposed methodology allows for abstract definition of operators in terms of behavioural differential equations and for coinductive reasoning on them, additionally dispensing with continuous order-theoretic structures.
Denotational Testing Semantics in Coinductive Form / M. BOREALE; F. GADDUCCI. - STAMPA. - (2003), pp. 279-289. [10.1007/978-3-540-45138-9_22]
Denotational Testing Semantics in Coinductive Form
BOREALE, MICHELE;
2003
Abstract
Building on recent work by Rutten on coinduction and formal power series, we define a denotational semantics for the CSP calculus and prove it fully abstract for testing equivalence. The proposed methodology allows for abstract definition of operators in terms of behavioural differential equations and for coinductive reasoning on them, additionally dispensing with continuous order-theoretic structures.File in questo prodotto:
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