The Optimal Implementation of Functional Programming Languages (Cambridge Tracts in Theoretical Computer Science, Series Number 45)

Asperti, Andrea; Guerrini, Stefano

ISBN 10: 0521621127 / ISBN 13: 9780521621120

Published by Cambridge University Press (edition 1), 1999

About this Item

It's a well-cared-for item that has seen limited use. The item may show minor signs of wear. All the text is legible, with all pages included. It may have slight markings and/or highlighting.

Seller Inventory # 0521621127-8-1

Bibliographic Details

• Title: The Optimal Implementation of Functional Programming Languages (Cambridge Tracts in Theoretical Computer Science, Series Number 45)
• Publisher: Cambridge University Press (edition 1)
• Publication Date: 1999
• Language: English
• ISBN 10: 0521621127
• ISBN 13: 9780521621120
• Binding: Hardcover
• Edition: 1.
• Condition: Very Good

About this title

Synopsis

All traditional implementation techniques for functional languages fail to avoid useless repetition of work. They are not "optimal" in their implementation of sharing, often causing a catastrophic, exponential explosion in reduction time. Optimal reduction is an innovative graph reduction technique for functional expressions, introduced by Lamping in 1990, that solves the sharing problem. This work, the first on the subject, is a comprehensive account by two of its leading exponents. Practical implementation aspects are fully covered as are the mathematical underpinnings of the subject. The relationship to the pioneering work of Lévy and to Girard's more recent "Geometry of Interaction" are explored; optimal reduction is thereby revealed as a prime example of how a beautiful mathematical theory can lead to practical benefit. The book is essentially self-contained, requiring no more than basic familiarity with functional languages. It will be welcomed by graduate students and research workers in lambda calculus, functional programming or linear logic.

Book Description

This book, the first in the subject, is a comprehensive account by two of its leading exponents. Practical implementation aspects are fully covered as are its mathematical underpinnings. The relationship to the pioneering work of Lévy and to Girard's more recent 'Geometry of Interaction' are explored; optimal reduction is thereby revealed as a prime example of how a beautiful mathematical theory can lead to practical benefit.The book is essentially self-contained, requiring no more than basic familiarity with functional languages. It will be welcomed by graduate students and research workers.