Serveur d'exploration sur la recherche en informatique en Lorraine

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Eléments de l'association

Lorraine (région)13009
Pierre Lescanne86
Lorraine (région) Sauf Pierre Lescanne" 12932
Pierre Lescanne Sauf Lorraine (région)" 9
Lorraine (région) Et Pierre Lescanne 77
Lorraine (région) Ou Pierre Lescanne 13018
Corpus24195
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List of bibliographic references

Number of relevant bibliographic references: 77.
Ident.Authors (with country if any)Title
00BE81 Z. Benaissa ; Daniel Briaud ; Pierre Lescanne [France] ; J. Rouyer-DegliLambda upsilon, A Calculus of Explicit Substitutions which Preserves Strong Normalisation
00BF09 Pierre Lescanne [France]La science informatique en Lorraine
00BF26 Zine-El-Abidine Benaissa [France] ; Daniel Briaud [France] ; Pierre Lescanne [France] ; Jocelyne Rouyer-Degli [France]λν, a calculus of explicit substitutions which preserves strong normalisation
00BF28 Gregory Kucherov [France] ; Pierre Lescanne [France] ; Peter Mosses [Danemark]Valentin Antimirov (1961–1995)
00C010 Pierre Lescanne [France]The lambda calculus as an abstract data type
00C054 Zine-El-Abidine Benaissa [France] ; Pierre Lescanne [France] ; Kristoffer H. Rose [Danemark]Modeling sharing and recursion for weak reduction strategies using explicit substitution
00C136 G. Kucherov [France] ; Pierre Lescanne [France] ; P. Mosses [Danemark]Valentin Antimirov (1961-1995)
00C308 B. Chetali ; Pierre Lescanne [France]Formal Verification of a Protocol for Communications over Faulty Channels
00C374 Pierre Lescanne [France] ; J. Rouyer-DegliExplicit Substitutions with de Bruijn's Levels
00C413 Z. Benaissa ; Pierre Lescanne [France]Triad Machine ; A General Computational Model for the Description of Abstract Machines
00C531 Pierre Lescanne [France]Termination of rewrite systems by elementary interpretations
00C698 Pierre Lescanne [France]Termination of rewrite systems by elementary interpretations
00C756 Pierre Lescanne [France] ; Jocelyne Rouyer-Degli [France]Explicit substitutions with de bruijn's levels
00C970 J. Rouyer ; Pierre Lescanne [France]Verification and Programming of First-order Unification, in the Calculus of Constructions with Inductive Type
00CA28 Z. Benaissa ; Pierre Lescanne [France]A Suitable Environments for an Efficient Calculus of Explicit Substitutions
00CA65 Pierre Lescanne [France]From λσ to λ\upsilon, a Journey through Calculi of Explicit Substitutions
00CB51 Pierre Lescanne [France]An Introduction to ORME
00CB73 Pierre Lescanne [France]On Termination of one Rule Rewrite Systems
00CC11 Pierre Lescanne [France] ; J. Rouyer-DegliThe Calculus of Explicit Substitutions λ\upsilon
00D259 Pierre Lescanne [France]Well Rewrite Orderings and Well Quasi-Orderings
00D410 B. Chetali ; Pierre Lescanne [France]An Exercice in LP : The Proof of a Non Restoring Division Circuit
00D412 E. A. Cichon ; Pierre Lescanne [France]Polynomial Interpretations and the Complexity of Algorithms
00D467 J. Hsiang ; H. Kirchner ; Pierre Lescanne [France] ; M. RusinowitchThe Term Rewriting Approach to Automated Theorem Proving
00D476 Pierre Lescanne [France]Termination of Rewrite Systems by Elementary Interpretations
00D631 Pierre Lescanne [France]Termination of rewrite systems by elementary interpretations
00D649 Adam Cichon [France] ; Pierre Lescanne [France]Polynomial interpretations and the complexity of algorithms
00D735 Pierre Lescanne [France]Well Rewrite Orderings and Well Quasi-Orderings
00D806 Pierre Lescanne [France]Rewrite Orderings and Termination of Rewrite Systems
00D843 Pierre Lescanne [France]Proving Identities in Commutative Semigroups and Monoids : An Automaton Approach
00D925 Pierre Lescanne [France]Termination of Rewrite Systems by Elementary Interpretations
00DA44 Pierre Lescanne [France]Rewrite orderings and termination of rewrite systems
00DC06 Pierre Lescanne [France]Implementation of Completion by Transition Rules + Control : ORME
00DC56 Pierre Lescanne [France]ORME : an Implementation of Completion Procedures as Sets of Transition Rules
00DC63 F. Bellegarde ; Pierre Lescanne [France]Termination by Completion
00DD20 A. Lazrek ; Pierre Lescanne [France] ; J.-J. ThielTools for Proving Inductive Equalities, Relative Completeness, and \omega Completeness
00DD32 M. Dauchet ; T. Heuillard ; Pierre Lescanne [France] ; S. TisonDecidability of the Confluence of Finite Ground Term Rewrite Systems and of other Related Term Rewrite Systems
00DE15 Françoise Bellegarde [États-Unis] ; Pierre Lescanne [France]Termination by completion
00DE26 Pierre Lescanne [France]Orme an implementation of completion procedures as sets of transitions rules
00DE27 Pierre Lescanne [France]On the recursive decomposition ordering with lexicographical status and other related orderings
00DE36 Pierre Lescanne [France]Implementation of completion by transition rules + control: ORME
00DF46 H. Comon ; Pierre Lescanne [France]Equational Problems and Disunification
00DF67 Pierre Lescanne [France]Completion Procedures as Transition Rules + Control
00E065 Pierre Lescanne [France]Completion procedures as transition rules + control
00E211 F. Bellegarde ; Pierre Lescanne [France]Termination Proofs based on Transformation Techniques
00E361 Pierre Lescanne [France]Current trends in rewriting techniques and related problems
00E434 Pierre Lescanne [France] ; A. LazrekProving inductive properties of functions defined by rewriting systems in presence of relations among constructors. A description of an actual implementation, based on proofs by consistency
00E448 A. Ben Cherifa ; Pierre Lescanne [France]Termination of rewriting systems by polynomial. Interpretations and its implementation
00E461 Pierre Lescanne [France]Current trends in rewriting techniques and related problems
00E516 Pierre Lescanne [France] ; T. Heuillard ; M. Dauchet ; S. TisonDecidability of the confluence of ground term rewriting systems
00E537 C. Kirchner ; Pierre Lescanne [France]Solving disequations
00E593 F. Bellegarde [France] ; Pierre Lescanne [France]Transformation ordering
00E677 J.-P. Jouannaud ; Pierre Lescanne [France] ; J. Mzali ; J.-L. RémyPrésentation de l'équipe de recherche EURECA
00E683 J.-P. Jouannaud ; Pierre Lescanne [France]La réécriture
00E693 A. Ben Cherifa ; I. Gnaedig ; Pierre Lescanne [France]Les outils de preuve de terminaison dans REVE
00E702 A. Ben Cherifa ; Pierre Lescanne [France]An actual implementation of a procedure that mechanically proves termination of rewriting systems based on inequalities between polynomial
00E705 I. Gnaedig ; Pierre Lescanne [France]Rewriting systems for proving termination of rewriting systems - Application to associative commutative rewriting
00E713 P. Réty ; C. Kirchner ; H. Kirchner ; Pierre Lescanne [France]An algorithm for unification based on narrowing
00E716 I. Gnaedig ; Pierre Lescanne [France]Proving termination of associative commutative rewriting systems by rewriting
00E728 A. Lazrek ; Pierre Lescanne [France] ; J.-J. ThielProving inductive equalities algorithms and implementation
00E732 F. Bellegarde ; Pierre Lescanne [France]Termination proofs based on transformation techniques
00E762 F. Bellegarde ; Pierre Lescanne [France]Transformation ordering
00E827 Pierre Lescanne [France]REVE a rewrite rule laboratory
00E829 Isabelle Gnaedig [France] ; Pierre Lescanne [France]Proving termination of associative commutative rewriting systems by rewriting
00E853 Ahlem Ben Cherifa [France] ; Pierre Lescanne [France]An actual implementation of a procedure that mechanically proves termination of rewriting systems based on inequalities between polynomial interpretations
00E924 P. Réty ; C. Kirchner ; H. Kirchner ; Pierre Lescanne [France]NARROWER : a new algorithm for unification and its application to logic programming
00E925 H. Zhang ; Pierre Lescanne [France]Extended path of symbols ordering
00EA42 Pierre Rety [France] ; Claude Kirchner [France] ; Hélène Kirchner [France] ; Pierre Lescanne [France]NARROWER: a new algorithm for unification and its application to Logic Programming
00EA79 Pierre Lescanne [France]CLU et son déboggeur
00EB29 Pierre Lescanne [France]REVE : a rewrite rule laboratory
00EB61 Pierre Lescanne [France]Uniform termination of term rewriting systems - Recursive Decomposition Ordering with status
00EB93 Pierre Lescanne [France]Term rewriting systems and algebra
00EC29 Pierre Lescanne [France]Term Rewriting Systems and Algebra
00ED03 Pierre Lescanne [France] ; J. M. Steyaert [France]On the study data structures: Binary tournaments with repeated keys
00ED26 Jean-Pierre Jouannaud [France] ; Pierre Lescanne [États-Unis]On multiset orderings
00ED50 Pierre Lescanne [France]Modèles non déterministes de types abstraits
00ED69 Pierre Lescanne [France]Some properties of decomposition ordering, a simplification ordering to prove termination of rewriting systems
00EF61 Pierre Lescanne [France]Équivalence entre la famille des ensembles réguliers et la famille des ensembles algébriques

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