Computer Science Logic : 7th Workshop, CSL '93, Swansea, United Kingdom, September 13 - 17, 1993. Selected Papers. 1st ed. 1994

種類:

電子ブック

責任表示:

edited by Egon Börger, Yuri Gurevich, Karl Meinke

出版情報:

Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1994

著者名:

• Börger, Egon.
• Gurevich, Yuri.
• Meinke, Karl.
• SpringerLink (Online service)

シリーズ名:

Lecture Notes in Computer Science ; 832

ISBN:

9783540485995 [3540485996]    

注記:

The complexity of set constraints -- On duality for the modal ?-calculus -- Short proofs of tautologies using the schema of equivalence -- Process algebra with combinators -- Is game semantics necessary? -- The model theory of concurrency -- From semantics to rules: A machine assisted analysis -- On the reasons for average superlinear speedup in parallel backtrack search -- Negation as inconsistency in PROLOG via intuitionistic logic -- Approximable minimization problems and optimal solutions on random inputs -- Bounded-arity hierarchies in fixed-point logics -- Petri nets and the equivalence problem -- Logical aspects of set constraints -- Oracles and quantifiers -- A Horn clause that implies an undecidable set of Horn clauses -- Higher-order action calculi -- A generic strong normalization argument: Application to the Calculus of Constructions -- Data types, infinity and equality in system AF 2 -- Normalization for typed lambda calculi with explicit substitution -- Program transformation and proof transform
This volume contains the final versions of a collection of papers presented at the Annual Conference of the European Association for Computer Science Logic, CSL '93, held at Swansea, UK in September 1993. The 21 full papers included were selected from a total of 62 submissions and essentially contribute to the whole area of computer science logic research. They are devoted to such topics as set constraints, lambda calculi, process algebras, program semantics, intuitionistic logics, fixed-point logics, the equivalence problem, Horn clauses, quantifiers, and proof tranformations.

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