Optimised Modal Translation and Resolution (1997)  (Make Corrections)  (4 citations)
Renate A. Schmidt
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Abstract: This thesis studies the optimised functional translation of propositional modal logics to first-order logic, and first-order resolution as a means for realising modal reasoning. The optimised functional translation maps modal logics to a lattice of clausal logics, called path logics. The general apparatus of inference for path logics is theory resolution. We show that satisfiability in basic path logic and certain extensions can be decided by resolution and condensing without requiring... (Update)

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.... For non transitive modal logics, good performance results have been obtained with the resolution theorem prover SPASS (Hustadt and Schmidt 1997, 1999a, Hustadt et al. 1998, Schmidt 1998b) Transitive relations play also an important role in automated deduction for first...

.... [12] or spass [38] handle modal formulas in this way, in some cases using extremely optimized translations like those investigated in [32, 37]. This approach has both advantages and disadvantages with respect to the tableau approach. On the one hand we can translate many...

Cited by:   More
Resolution in Modal, Description and Hybrid Logic - Areces, de Nivelle, de Rijke (2002)   (Correct)
The Complexity of Regularity in Grammar Logics - Demri (2001)   (Correct)
A Resolution-Based Decision Procedure for Extensions of K4 - Ganzinger, Hustadt.. (1998)   (Correct)

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BibTeX entry:   (Update)

Schmidt, R. A. 1997. Optimised Modal Translation and Resolution. Doctoral dissertation, Universitat des Saarlandes, Saarbrucken, Germany. http://citeseer.comp.nus.edu.sg/707136.html   More

@phdthesis{ schmidt97optimised,
  author = "R. Schmidt",
  title = "Optimised Modal Translation and Resolution",
  school = "Universit{\"a}t des Saarlandes, Saarbr{\"u}cken, Germany",
  year = "1997",
  url = "citeseer.comp.nus.edu.sg/707136.html" }
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Documents on the same site (http://www.cs.man.ac.uk/~schmidt/publications/):   More
Hyperresolution for Guarded Formulae - Georgieva, Hustadt, Schmidt (2000)   (Correct)
A Resolution-Based Decision Procedure for Extensions of K4 - Ganzinger, Hustadt.. (1998)   (Correct)
Maslov's Class K Revisited - Hustadt, Schmidt (1999)   (Correct)

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