Our systems are now restored following recent technical disruption, and we’re working hard to catch up on publishing. We apologise for the inconvenience caused. Find out more

Recommended product

Popular links

Popular links


Mathematical Theory of Domains

Mathematical Theory of Domains

Mathematical Theory of Domains

V. Stoltenberg-Hansen , Uppsala Universitet, Sweden
I. Lindström , Uppsala Universitet, Sweden
E. R. Griffor , Uppsala Universitet, Sweden
June 2008
Available
Paperback
9780521064798
$83.00
USD
Paperback

    Domain theory is the mathematical framework that is used to model the semantics of computer programs and the theory of computation. This is the first book on the subject that attempts to provide a rigorous introduction to the topic in a manner accessible to computer scientists by motivating the mathematics with computer science examples.

    • First elementary, self-contained but rigorous treatment
    • Class-tested at several universities
    • Can be used as text or reference

    Reviews & endorsements

    "...a valuable introductory book which will be useful as a textbook for students in computer science or logic, or as a general reference." Alessandro Berarducci, Mathematical Reviews

    "...thoroughly recommended for anyone interested in computability." Steven Vickers, The Computer Journal

    See more reviews

    Product details

    June 2008
    Paperback
    9780521064798
    364 pages
    244 × 170 × 19 mm
    0.58kg
    150 exercises
    Available

    Table of Contents

    • Preliminaries
    • Part I. Basic Theory:
    • 1. Fixed points
    • 2. Complete partial orders
    • 3. Domains
    • 4. Domain equations
    • 5. Topology
    • 6. Representation theory
    • 7. A universal domain
    • Part II. Special Topics:
    • 8. Representability in domains
    • 9. Basic recursion theory
    • 10. Effective domains
    • 11. Power domains
    • 12. Domains as models of formal theories
    • References
    • Index of symbols
    • Index.
      Authors
    • V. Stoltenberg-Hansen , Uppsala Universitet, Sweden
    • I. Lindström , Uppsala Universitet, Sweden
    • E. R. Griffor , Uppsala Universitet, Sweden