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Logique ordre 1 And NotCesare Tinelli

List of bibliographic references

Number of relevant bibliographic references: 13.
Ident.Authors (with country if any)Title
000171 Joris Rehm [France]Proved development of the real-time properties of the IEEE 1394 Root Contention Protocol with the event-B method
000385 Pascal Fontaine [France] ; Jean-Yves Marion [France] ; Stephan Merz [France] ; Leonor Prensa Nieto [France] ; Alwen Tiu [France]Expressiveness + automation + soundness : Towards combining SMT solvers and interactive proof assistants
000403 Guillaume Burel [France] ; Claude Kirchner [France]Completion Is an Instance of Abstract Canonical System Inference
000473 Alessandro Armando [Italie] ; Maria Paola Bonacina [Italie] ; Silvio Ranise [France] ; Stephan Schulz [Italie]On a rewriting approach to satisfiability procedures : Extension, combination of theories and an experimental appraisal
000476 Francois Lamarche [France] ; Lutz Strassburger [Allemagne]Naming proofs in classical propositional logic
000732 Alessandro Armando [Italie] ; Silvio Ranise [Italie, France] ; Michaël Rusinowitch [France]A rewriting approach to satisfiability procedures
000826 Egidio Astesiano [Italie] ; Michel Bidoit [France] ; Hélène Kirchner [France] ; Bernd Krieg-Brückner [Allemagne] ; Peter D. Mosses [Danemark] ; Donald Sannella [Royaume-Uni] ; Andrzej Tarlecki [Pologne]CASL: the Common Algebraic Specification Language
000827 Gilles Dowek [France] ; Thérèse Hardin [France] ; Claude Kirchner [France]Binding logic: Proofs and models
000874 Alessandro Armando [Italie] ; Silvio Ranise [Italie, France] ; Michaël Rusinowitch [France]Uniform derivation of decision procedures by superposition
000879 Alessandro Armando [Italie] ; Luca Compagna [Italie] ; Silvio Ranise [Italie, France]System description : RDL rewrite and decision procedure laboratory
000921 Jean-Yves Marion [France]Actual arithmetic and feasibility
000975 Philippe De Groote [France]Proof-search in implicative linear logic as a matching problem
000D62 M. Rusinowitch [France]Theorem-proving with resolution and superposition

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