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  3. Temporal Logics in Computer Science
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  • Publisher:
    Cambridge University Press
    Publication date:
    13 October 2016
    13 October 2016
    ISBN:
    9781139236119
    9781107028364
    DOI:
    https://doi.org/10.1017/CBO9781139236119
    Dimensions:
    (247 x 174 mm)
    Weight & Pages:
    1.45kg, 752 Pages
    Dimensions:
    Weight & Pages:
    • Subjects:
    Algorithmics, Complexity, Computer Algebra, Computational Geometry, Computer Science, Logic, Philosophy, Programming Languages and Applied Logic
    Series:
    Cambridge Tracts in Theoretical Computer Science (58)
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    Subjects:
    Algorithmics, Complexity, Computer Algebra, Computational Geometry, Computer Science, Logic, Philosophy, Programming Languages and Applied Logic
    Series:
    Cambridge Tracts in Theoretical Computer Science (58)
    Information

    Book description

    This comprehensive text provides a modern and technically precise exposition of the fundamental theory and applications of temporal logics in computer science. Part I presents the basics of discrete transition systems, including constructions and behavioural equivalences. Part II examines the most important temporal logics for transition systems and Part III looks at their expressiveness and complexity. Finally, Part IV describes the main computational methods and decision procedures for model checking and model building - based on tableaux, automata and games - and discusses their relationships. The book contains a wealth of examples and exercises, as well as an extensive annotated bibliography. Thus, the book is not only a solid professional reference for researchers in the field but also a comprehensive graduate textbook that can be used for self-study as well as for teaching courses.

    Reviews

    'In summary, the book presents the most important and influential temporal logics, presents their properties, and introduces the most important tools to reason about temporal logics. It strikes a good balance between breadth and depth in coverage …'

    Martin Zimmermann Source: MathSciNet

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