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The Polymorphic Picalculus: Theory and Implementation
, 1995
"... We investigate whether the πcalculus is able to serve as a good foundation for the design and implementation of a stronglytyped concurrent programming language. The first half of the dissertation examines whether the πcalculus supports a simple type system which is flexible enough to provide a su ..."
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Cited by 95 (0 self)
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We investigate whether the πcalculus is able to serve as a good foundation for the design and implementation of a stronglytyped concurrent programming language. The first half of the dissertation examines whether the πcalculus supports a simple type system which is flexible enough to provide a suitable foundation for the type system of a concurrent programming language. The second half of the dissertation considers how to implement the πcalculus efficiently, starting with an abstract machine for πcalculus and finally presenting a compilation of πcalculus to C. We start the dissertation by presenting a simple, structural type system for πcalculus, and then, after proving the soundness of our type system, show how to infer principal types for πterms. This simple type system can be extended to include useful typetheoretic constructions such as recursive types and higherorder polymorphism. Higherorder polymorphism is important, since it gives us the ability to implement abstract datatypes in a typesafe manner, thereby providing a greater degree of modularity for πcalculus programs. The functional computational paradigm plays an important part in many programming languages. It is wellknown that the πcalculus can encode functional computation. We go further and show that the type structure of λterms is preserved by such encodings, in the sense that we can relate the type of a λterm to the type of its encoding in the πcalculus. This means that a πcalculus programming language can genuinely support typed functional programming as a special case. An efficient implementation of πcalculus is necessary if we wish to consider πcalculus as an operational foundation for concurrent programming. We first give a simple abstract machine for πcalculus and prove it correct. We then show how this abstract machine inspires a simple, but efficient, compilation of πcalculus to C (which now forms the basis of the Pict programming language implementation).
Functional Computation as Concurrent Computation
, 1995
"... We investigate functional computation as a special form of concurrent computation. ..."
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Cited by 13 (3 self)
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We investigate functional computation as a special form of concurrent computation.
A Parallel Functional Language Compiler for MessagePassing Multicomputers
, 1998
"... The research presented in this thesis is about the design and implementation of Naira, a parallel, parallelising compiler for a rich, purely functional programming language. The source language of the compiler is a subset of Haskell 1.2. The front end of Naira is written entirely in the Haskell subs ..."
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Cited by 4 (2 self)
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The research presented in this thesis is about the design and implementation of Naira, a parallel, parallelising compiler for a rich, purely functional programming language. The source language of the compiler is a subset of Haskell 1.2. The front end of Naira is written entirely in the Haskell subset being compiled. Naira has been successfully parallelised and it is the largest successfully parallelised Haskell program having achieved good absolute speedups on a network of SUN workstations. Having the same basic structure as other production compilers of functional languages, Naira's parallelisation technology should carry forward to other functional language compilers. The back end of Naira is written in C and generates parallel code in the C language which is envisioned to be run on distributedmemory machines. The code generator is based on a novel compilation scheme specified using a restricted form of Milner's ßcalculus which achieves asynchronous communication. We present the f...
Recursive Types in Games: Axiomatics and Process Representation (Extended Abstract)
 IN PROCEEDINGS O.F LICS'98. IEEE COMPUTER
, 1998
"... This paper presents two basic results on gamebased semantics of FPC, a metalanguage with sums, products, exponentials and recursive types. First we give an axiomatic account of the category of games G introduced in [15], offering a fundamental structural analysis of the category as well as a transp ..."
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Cited by 4 (1 self)
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This paper presents two basic results on gamebased semantics of FPC, a metalanguage with sums, products, exponentials and recursive types. First we give an axiomatic account of the category of games G introduced in [15], offering a fundamental structural analysis of the category as well as a transparent way to prove computational adequacy. As a consequence we obtain an intensional fullabstraction result through a standard definability argument. Next we extend the category G by introducing a category of games G i with optimised strategies; we show that the denotational semantics in G i gives a compilation of FPC terms into core Pict codes (the asynchronous polyadic calculus without summation). The process representation follows a pioneering idea of Hyland and Ong [18]. However, we advance their representation by introducing semantically wellfounded optimisation techniques; we also exte...
Interpreting functions as πcalculus processes: a tutorial
, 1999
"... This paper is concerned with the relationship betweencalculus and ��calculus. Thecalculus talks about functions and their applicative behaviour. This contrasts with the ��calculus, that talks about processes and their interactive behaviour. Application is a special form of interaction, and there ..."
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Cited by 1 (0 self)
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This paper is concerned with the relationship betweencalculus and ��calculus. Thecalculus talks about functions and their applicative behaviour. This contrasts with the ��calculus, that talks about processes and their interactive behaviour. Application is a special form of interaction, and therefore functions can be seen as a special form of processes. We study how the functions of thecalculus (the computable functions) can be represented as ��calculus processes. The ��calculus semantics of a language induces a notion of equality on the terms of that language. We therefore also analyse the equality among functions that is induced by their representation as ��calculus processes. This paper is intended as a tutorial. It however contains some original contributions. The main ones are: the use of wellknown Continuation Passing Style transforms to derive the encodings into ��calculus and prove their correctness; the encoding of typedcalculi.