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Efficient first order functional program interpreter with time bound certifications

Identifieur interne : 000998 ( PascalFrancis/Corpus ); précédent : 000997; suivant : 000999

Efficient first order functional program interpreter with time bound certifications

Auteurs : Jean-Yves Marion ; J.-Y. Moyen

Source :

RBID : Pascal:01-0016202

Descripteurs français

English descriptors

Abstract

We demonstrate that the class of functions computed by first order functional programs over lists which terminate by multiset path ordering and admit a polynomial quasi-interpretation, is exactly the class of function computable in polynomial time. The interest of this result lies on (i) the simplicity of the conditions on programs to certify their complexity, (ii) the fact that an important class of natural programs is captured, (iii) potential applications for program optimisation.

Notice en format standard (ISO 2709)

Pour connaître la documentation sur le format Inist Standard.

pA  
A01 01  1    @0 0302-9743
A05       @2 1955
A08 01  1  ENG  @1 Efficient first order functional program interpreter with time bound certifications
A09 01  1  ENG  @1 Logic for programming and automated reasoning : Saint Denis, 6-10 November 2000
A11 01  1    @1 MARION (Jean-Yves)
A11 02  1    @1 MOYEN (J.-Y.)
A12 01  1    @1 PARIGOT (Michel) @9 ed.
A12 02  1    @1 VORONKOV (Andrei) @9 ed.
A14 01      @1 Loria, Calligramme project, B.P. 239 @2 54506 Vandœuvre-lès-Nancy @3 FRA @Z 1 aut. @Z 2 aut.
A20       @1 25-42
A21       @1 2000
A23 01      @0 ENG
A26 01      @0 3-540-41285-9
A43 01      @1 INIST @2 16343 @5 354000090104310030
A44       @0 0000 @1 © 2001 INIST-CNRS. All rights reserved.
A45       @0 34 ref.
A47 01  1    @0 01-0016202
A60       @1 P @2 C
A61       @0 A
A64 01  1    @0 Lecture notes in computer science
A66 01      @0 DEU
C01 01    ENG  @0 We demonstrate that the class of functions computed by first order functional programs over lists which terminate by multiset path ordering and admit a polynomial quasi-interpretation, is exactly the class of function computable in polynomial time. The interest of this result lies on (i) the simplicity of the conditions on programs to certify their complexity, (ii) the fact that an important class of natural programs is captured, (iii) potential applications for program optimisation.
C02 01  X    @0 001D02C05
C03 01  X  FRE  @0 Interpréteur @5 01
C03 01  X  ENG  @0 Interpreter @5 01
C03 01  X  SPA  @0 Intérprete @5 01
C03 02  X  FRE  @0 Programmation fonctionnelle @5 02
C03 02  X  ENG  @0 Functional programming @5 02
C03 02  X  SPA  @0 Programación funcional @5 02
C03 03  X  FRE  @0 Ordre 1 @5 03
C03 03  X  ENG  @0 First order @5 03
C03 03  X  SPA  @0 Orden 1 @5 03
C03 04  X  FRE  @0 Métalangage @5 04
C03 04  X  ENG  @0 Metalanguage @5 04
C03 04  X  SPA  @0 Metalenguaje @5 04
C03 05  X  FRE  @0 Temps polynomial @5 05
C03 05  X  ENG  @0 Polynomial time @5 05
C03 05  X  SPA  @0 Tiempo polinomial @5 05
N21       @1 008
pR  
A30 01  1  ENG  @1 LPAR 2000 : logic for programming and automated reasoning. International conference @2 7 @3 Saint Denis FRA @4 2000-11-06

Format Inist (serveur)

NO : PASCAL 01-0016202 INIST
ET : Efficient first order functional program interpreter with time bound certifications
AU : MARION (Jean-Yves); MOYEN (J.-Y.); PARIGOT (Michel); VORONKOV (Andrei)
AF : Loria, Calligramme project, B.P. 239/54506 Vandœuvre-lès-Nancy/France (1 aut., 2 aut.)
DT : Publication en série; Congrès; Niveau analytique
SO : Lecture notes in computer science; ISSN 0302-9743; Allemagne; Da. 2000; Vol. 1955; Pp. 25-42; Bibl. 34 ref.
LA : Anglais
EA : We demonstrate that the class of functions computed by first order functional programs over lists which terminate by multiset path ordering and admit a polynomial quasi-interpretation, is exactly the class of function computable in polynomial time. The interest of this result lies on (i) the simplicity of the conditions on programs to certify their complexity, (ii) the fact that an important class of natural programs is captured, (iii) potential applications for program optimisation.
CC : 001D02C05
FD : Interpréteur; Programmation fonctionnelle; Ordre 1; Métalangage; Temps polynomial
ED : Interpreter; Functional programming; First order; Metalanguage; Polynomial time
SD : Intérprete; Programación funcional; Orden 1; Metalenguaje; Tiempo polinomial
LO : INIST-16343.354000090104310030
ID : 01-0016202

Links to Exploration step

Pascal:01-0016202

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