AbstractWe define a lexically scoped, asynchronous and distributed π-calculus, with local communication and process migration. This calculus adopts the network-awareness principle for distributed programming and follows a simple model of distribution for mobile calculi: a lexical scope discipline combines static scoping with dynamic linking, associating channels to a fixed site throughout computation. This discipline provides for both remote invocation and process migration. A simple type system is a straightforward extension of that of the π-calculus, adapted to take into account the lexical scope of channels. An equivalence law captures the essence of this model: a process behavior depends on the channels it uses, not on where it runs
This document presents a variant of the Ordinary λ-Calculus that we call the Distributed λ-Calculus....
AbstractThis paper presents the formal specification of an abstract machine or the M-calculus, a new...
This report presents a new distributed process calculus, called the -calculus. Key insights for the ...
AbstractWe define a lexically scoped, asynchronous and distributed π-calculus, with local communicat...
We define a lexically scoped, asynchronous and distributed π-calculus, with local communication and ...
We define a lexically scoped, asynchronous and distributed #-calculus, with local communication and ...
We define the syntax, the operational semantics, and a type system for lsd-pi, an asynchronous and d...
AbstractWe propose a simple model of distribution for mobile processes, independent of the underlyin...
We define the syntax, the operational semantics, and a type system for lsd-pi, an asynchronous and d...
AbstractThis paper introduces a process calculus designed to capture the phenomenon of names which a...
This paper introduces a process calculus designed to capture the phenomenon of names which are known...
AbstractWe show how the π-calculus can express local communications within a distributed system, thr...
AbstractThis paper introduces a process calculus designed to capture the phenomenon of names which a...
AbstractWe propose a simple model of distribution for mobile processes, independent of the underlyin...
AbstractWe present a model of distributed computation which is based on a fragment of the π-calculus...
This document presents a variant of the Ordinary λ-Calculus that we call the Distributed λ-Calculus....
AbstractThis paper presents the formal specification of an abstract machine or the M-calculus, a new...
This report presents a new distributed process calculus, called the -calculus. Key insights for the ...
AbstractWe define a lexically scoped, asynchronous and distributed π-calculus, with local communicat...
We define a lexically scoped, asynchronous and distributed π-calculus, with local communication and ...
We define a lexically scoped, asynchronous and distributed #-calculus, with local communication and ...
We define the syntax, the operational semantics, and a type system for lsd-pi, an asynchronous and d...
AbstractWe propose a simple model of distribution for mobile processes, independent of the underlyin...
We define the syntax, the operational semantics, and a type system for lsd-pi, an asynchronous and d...
AbstractThis paper introduces a process calculus designed to capture the phenomenon of names which a...
This paper introduces a process calculus designed to capture the phenomenon of names which are known...
AbstractWe show how the π-calculus can express local communications within a distributed system, thr...
AbstractThis paper introduces a process calculus designed to capture the phenomenon of names which a...
AbstractWe propose a simple model of distribution for mobile processes, independent of the underlyin...
AbstractWe present a model of distributed computation which is based on a fragment of the π-calculus...
This document presents a variant of the Ordinary λ-Calculus that we call the Distributed λ-Calculus....
AbstractThis paper presents the formal specification of an abstract machine or the M-calculus, a new...
This report presents a new distributed process calculus, called the -calculus. Key insights for the ...