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List of Contributors
Preface (P. Blackburn, J. van Benthem and F. Wolter)
Part 1. Basic Theory Modal Logic: A Semantic Perspective (J. van Benthem and P. Blackburn) Modal Proof Theory (M. Fitting) Complexity of Modal Logic (M. Marx) Computational Modal Logic (I. Horrocks, U. Hustadt, U. Sattler, R. Schmidt) Part 2. Advanced Theory Model Theory of Modal Logic (V. Goranko and M. Otto) Algebras and Co-algebras (Y. Venema) Modal Decision Problems (F. Wolter and M. Zakharyaschev) Modal Consequence Relations (M. Kracht) Part 3. Variations and Extensions First-order Modal Logic (T. Bräuner and S. Ghilardi) Higher Order Modal Logic (R. Muskens) Temporal Logic (I. Hodkinson and M. Reynolds) Modal Mu-Calculi (J. Bradfield and C. Stirling) Description Logic (F. Baader and C. Lutz) Hybrid Logics (C. Areces adn B. ten Cate) Combining Modal Logics (A. Kurucz) Part 4. Variations and Extensions Modal Logic in Mathematics (S. Artemov) Automata-theoretic Techniques for Temporal Reasoning (M. Vardi) Intelligent Agents and Common-sense Reasoning (J.-J. Meyer and F. Veltman) Applications of Modal Logic in Lingistics (L. Moss and H.-J. Tiede) Modal Logic for Games and Information (W. van der Hoek and M. Pauly) Modal Logic and Philosophy (S. Lindström and K. Segerberg) Index
The Handbook of Modal Logic contains 20 articles, which collectively introduce contemporary modal logic, survey current research, and indicate the way in which the field is developing. The articles survey the field from a wide variety of perspectives: the underling theory is explored in depth, modern computational approaches are treated, and six major applications areas of modal logic (in Mathematics, Computer Science, Artificial Intelligence, Linguistics, Game Theory, and Philosophy) are surveyed. The book contains both well-written expository articles, suitable for beginners approaching the subject for the first time, and advanced articles, which will help those already familiar with the field to deepen their expertise. Please visit: http://people.uleth.ca/~woods/RedSeriesPromo_WP/PubSLPR.html
- Compact modal logic reference
- Computational approaches fully discussed
- Contemporary applications of modal logic covered in depth
Researchers in logic, computer science, artificial intelligence, linguistics, philosophy and mathematics.
- No. of pages:
- © Elsevier Science 2007
- 3rd November 2006
- Elsevier Science
- Hardcover ISBN:
- eBook ISBN:
INRIA Lorraine, Villers les Nancy, France
Institute for Logic, Language & Computation, University of Amsterdam, The Netherlands
University of Liverpool, Department of Computer Science, Liverpool, U.K.
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