A general approach is proposed that transforms, in the framework of pi calculus, objects to methods in an on-the-fly manner. The power of the approach is demonstrated by applying it to generate an encoding of the full lambda calculus in the pi calculus. The encoding is proved to preserve and reflect beta reduction and is shown to be full
The pi-calculus and its many variations have received much attention in the literature. We discuss t...
A psi-calculus is an extension of the pi-calculus with nominal data types for data structures and fo...
We present a shallow embedding of the Object Calculus of Abadi and Cardelli in the lambda-Pi-calculu...
(eng) This document collects some important results about the theory of Milner's pi-calculus and rel...
We give p-calculus encodings of some reduction strategies that have been found useful in the functio...
International audienceWe present a fully abstract encoding of λ ref , the call-by-value λ-calculus w...
We formalise the pi-calculus using the nominal datatype package, based on ideas from the nominal log...
International audienceThe relations between the pi-calculus and logic have been less extensively stu...
We present an encoding of the call-by-value $\lambda$-calculus into the $\pi$-calculus, alternative ...
The the lambda mu mu~ - calculus is a variant of the lambda-calculus with significant differences, i...
We introduce a rewriting implementation of the reduction relation of $\pi$-calculus and prove its c...
AbstractThe pi-calculus and its many variations have received much attention in the literature. We d...
A new formulation of the pi-calculus, where name instantiation is handled explicitly via the introdu...
We study Milner's encoding of the call-by-value lambda-calculus into the pi-calculus. We show that, ...
A formalized theory of alpha-conversion for the pi-calculus in Isabelle/HOL is presented. Following ...
The pi-calculus and its many variations have received much attention in the literature. We discuss t...
A psi-calculus is an extension of the pi-calculus with nominal data types for data structures and fo...
We present a shallow embedding of the Object Calculus of Abadi and Cardelli in the lambda-Pi-calculu...
(eng) This document collects some important results about the theory of Milner's pi-calculus and rel...
We give p-calculus encodings of some reduction strategies that have been found useful in the functio...
International audienceWe present a fully abstract encoding of λ ref , the call-by-value λ-calculus w...
We formalise the pi-calculus using the nominal datatype package, based on ideas from the nominal log...
International audienceThe relations between the pi-calculus and logic have been less extensively stu...
We present an encoding of the call-by-value $\lambda$-calculus into the $\pi$-calculus, alternative ...
The the lambda mu mu~ - calculus is a variant of the lambda-calculus with significant differences, i...
We introduce a rewriting implementation of the reduction relation of $\pi$-calculus and prove its c...
AbstractThe pi-calculus and its many variations have received much attention in the literature. We d...
A new formulation of the pi-calculus, where name instantiation is handled explicitly via the introdu...
We study Milner's encoding of the call-by-value lambda-calculus into the pi-calculus. We show that, ...
A formalized theory of alpha-conversion for the pi-calculus in Isabelle/HOL is presented. Following ...
The pi-calculus and its many variations have received much attention in the literature. We discuss t...
A psi-calculus is an extension of the pi-calculus with nominal data types for data structures and fo...
We present a shallow embedding of the Object Calculus of Abadi and Cardelli in the lambda-Pi-calculu...