Time and logic : a computational approach
著者
書誌事項
Time and logic : a computational approach
UCL Press, 1995
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内容説明・目次
内容説明
Time and logic are central driving concepts in science and technology. In this book, some of the major current developments in our understanding and application of temporal logic are presented in computational terms. "Time and Logic: A Computational Approach" should be a useful sourcebook for those within the specific field of temporal logic, as well as providing valuable introductory material for those seeking an entry into this increasingly important area of theoretical computing.; The emphasis of the book is on presenting a broad range of approaches to computational applications. The techniques used will also be applicable in many cases to formalize beyond temporal logic alone, and it is hoped that adaptation to many different logics of programmes will be facilitated. Throughout, the authors have kept implementation-oriented solutions in mind.; The book begins with an introduction to the basic ideas of temporal logic. Successive chapters then examine particular aspects of the temporal theoretical computing domain, relating their applications to familiar areas of research, such as stochastic process theory, automata theory, established proof systems, model checking, relational logic and classical predicate logic. This should be a useful addition to the library of all theoretical computer scientists, providing a synthesis of well established results in temporal logic with the most up-to-date findings of some of the world's leading theoreticians.
目次
- Temporal logic of programmes - a standard approach, A. Szalas
- effective temporal logics of programmes, H. Andreka et al
- on the relation of programmes and computations to models of temporal logic, P. Wolper
- branching time and partial order in temporal logics, W. Penczek
- temporal logic in a stochastic environment, B. Strulo et al
- relational proof systems for applied temporal logics, E. Orlowska
- an analysis of structure and time in the first order predicate calculus, E. Hajnicz.
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