The pi-calculus, its asynchronous version and Boudol's mapping from the former language to the latter one are well-known mathematical objects in theoretical computer science. It is also well-known that the mapping is not fully-abstract w.r.t. most of the semantics defined over these two languages. In this paper we study and fix conditions on the existence of fully-abstract results for Boudol's mapping (and its variants). The testing theories \`a la De Nicola-Hennessy turned out to be very useful tools for such a purpose.

On Synchronous and Asynchronous Communication Paradigms

CACCIAGRANO, Diletta Romana;CORRADINI, Flavio
2001-01-01

Abstract

The pi-calculus, its asynchronous version and Boudol's mapping from the former language to the latter one are well-known mathematical objects in theoretical computer science. It is also well-known that the mapping is not fully-abstract w.r.t. most of the semantics defined over these two languages. In this paper we study and fix conditions on the existence of fully-abstract results for Boudol's mapping (and its variants). The testing theories \`a la De Nicola-Hennessy turned out to be very useful tools for such a purpose.
2001
9783540426721
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11581/250716
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