Termination analysis of logic programs through combination of type-based norms
暂无分享,去创建一个
John P. Gallagher | Wim Vanhoof | Maurice Bruynooghe | Samir Genaim | Michael Codish | S. Genaim | M. Codish | M. Bruynooghe | J. Gallagher | Wim Vanhoof
[1] Frank Plumpton Ramsey,et al. On a Problem of Formal Logic , 1930 .
[2] J. Spencer. Ramsey Theory , 1990 .
[3] Annalisa Bossi. Logic-Based Program Synthesis and Transformation , 1999, Lecture Notes in Computer Science.
[4] Danny De Schreye,et al. Automatic Inference of Norms: A Missing Link in Automatic Termination Analysis , 1993, ILPS.
[5] Wim Vanhoof,et al. Reuse of Results in Termination Analysis of Typed Logic Programs , 2002, SAS.
[6] Zohar Manna,et al. Proving termination with multiset orderings , 1979, CACM.
[7] John P. Gallagher,et al. Combining Norms to Prove Termination , 2002, VMCAI.
[8] Francisco Bueno,et al. More Precise Yet Efficient Type Inference for Logic Programs , 2002, SAS.
[9] Krzysztof R. Apt,et al. From logic programming to Prolog , 1996, Prentice Hall International series in computer science.
[10] John P. Gallagher,et al. One Loop at a Time , 2003 .
[11] J. Lloyd. Foundations of Logic Programming , 1984, Symbolic Computation.
[12] John P. Gallagher,et al. Fast and Precise Regular Approximations of Logic Programs , 1994, ICLP.
[13] Yehoshua Sagiv,et al. Automatic Termination Analysis of Logic Programs , 1997, ICLP.
[14] Annalisa Bossi,et al. Proving Termination of Logic Programs by Exploiting Term Properties , 1991, TAPSOFT, Vol.2.
[15] Alexander Serebrenik,et al. Non-tranformational termination analysis of logic programs, based on general term-orderings , 2000, LOPSTR.
[16] D. D. Schreye,et al. Exploiting the power of typed norms in automatic inference of interargument relations , 1997 .
[17] Max Bramer. Logic Programming with Prolog , 2005, Springer London.
[18] Sandro Etalle,et al. On modular termination proofs of general logic programs , 2000, Theory and Practice of Logic Programming.
[19] Frédéric Mesnard,et al. Applying Static Analysis Techniques for Inferring Termination Conditions of Logic Programs , 2001, SAS.
[20] Nachum Dershowitz,et al. Examples of Termination , 1993, Term Rewriting.
[21] Samir Genaim,et al. Proving Termination One Loop at a Time , 2003, WLPE.
[22] Yehoshua Sagiv,et al. Inference of monotonicity constraints in Datalog programs , 1989, PODS '89.
[23] Michael Karr,et al. Affine relationships among variables of a program , 1976, Acta Informatica.
[24] Zohar Manna,et al. Proving termination with multiset orderings , 1979, CACM.
[25] Maurice Bruynooghe,et al. A Framework for Analyzing the Termination of Definite Logic Programs with respect to Call Patterns , 1992, FGCS.
[26] Neil D. Jones,et al. The size-change principle for program termination , 2001, POPL '01.
[27] Jean-Marie Jacquet,et al. Introduction to Logic Programming , 1993, ICLP Workshop on Construction of Logic Programs.
[28] John P. Gallagher,et al. Inference of Well-Typings for Logic Programs with Application to Termination Analysis , 2005, SAS.
[29] Patrick Brézillon,et al. Lecture Notes in Artificial Intelligence , 1999 .
[30] Wim Vanhoof,et al. When Size Does Matter , 2001, LOPSTR.
[31] Nicolas Halbwachs,et al. Automatic discovery of linear restraints among variables of a program , 1978, POPL.
[32] Frédéric Mesnard,et al. Inferring Left-terminating Classes of Queries for Constraint Logic Programs , 1996 .
[33] Leon Sterling,et al. The Art of Prolog , 1987, IEEE Expert.
[34] Wim Vanhoof,et al. A note on the reuse of the results of a termination analysis based on polymorphic types , 2003 .
[35] Krzysztof R. Apt,et al. Introduction to Logic Programming , 1988 .
[36] Peter J. Stuckey,et al. A Framework for Analysis of Typed Logic Programs , 2001, FLOPS.
[37] Andy King,et al. Typed Norms for Typed Logic Programs , 1996, LOPSTR.
[38] Leon Sterling,et al. The art of Prolog (2nd ed.): advanced programming techniques , 1994 .
[39] John P. Gallagher,et al. Abstract Interpretation over Non-deterministic Finite Tree Automata for Set-Based Analysis of Logic Programs , 2002, PADL.
[40] Maurizio Gabbrielli,et al. Goal independency and call patterns in the analysis of logic programs , 1994, SAC '94.
[41] Yehoshua Sagiv,et al. Inference of Monotonicity Constraints in Datalog Programs , 1989, PODS.
[42] Kim Marriott,et al. Precise and efficient groundness analysis for logic programs , 1993, LOPL.
[43] Michael Codish,et al. A Semantic Basis for the Termination Analysis of Logic Programs , 1999, J. Log. Program..
[44] Nachum Dershowitz,et al. A General Framework for Automatic Termination Analysis of Logic Programs , 2000, Applicable Algebra in Engineering, Communication and Computing.
[45] Sandro Etalle,et al. On modular termination proofs of general logic programs , 2002, Theory Pract. Log. Program..
[46] 和達 三樹. G. L. Lamb, Jr.: Elements of Soliton Theory, John Wiley, New York and Chichester, 1980, xiii+289ページ, 24×17cm, 8,980円(Pure and Applied Mathematics; A Wiley-Interscience Series of Texts, Monographs and Tracts). , 1981 .
[47] J. W. Lloyd,et al. Foundations of logic programming; (2nd extended ed.) , 1987 .
[48] Alan Mycroft,et al. A Polymorphic Type System for Prolog , 1984, Logic Programming Workshop.
[49] Peter J. Stuckey,et al. Termination Analysis with Types Is More Accurate , 2003, ICLP.
[50] Samir Genaim,et al. Inferring termination conditions for logic programs using backwards analysis , 2001, Theory and Practice of Logic Programming.
[51] Annalisa Bossi,et al. Typed Norms , 1992, ESOP.
[52] Zoltan Somogyi,et al. The Execution Algorithm of Mercury, an Efficient Purely Declarative Logic Programming Language , 1996, J. Log. Program..
[53] Andy King,et al. Inferring Argument Size Relationships with CLP(R) , 1996, LOPSTR.
[54] Paul J. Krause,et al. The art of Prolog - second edition by Leon Sterling and Ehud Shapiro, MIT Press, Cambridge, MA 1994, pp 509, £19.95 (paperback), £44.94 (hardback), ISBN 0-262-19338-8 , 1995, The Knowledge Engineering Review.
[55] Dino Pedreschi,et al. Reasoning about Termination of Pure Prolog Programs , 1993, Inf. Comput..
[56] Rodney W. Topor,et al. A Semantics for Typed Logic Programs , 1992, Types in Logic Programming.
[57] Danny De Schreye,et al. Deriving linear size relations for logic programs by abstract interpretation , 2009, New Generation Computing.
[58] Wim Vanhoof,et al. Pos(T): Analyzing Dependencies in Typed Logic Programs , 2001, Ershov Memorial Conference.
[59] Andy King,et al. Lower-bound Time-complexity Analysis of Logic Programs , 1997, ILPS.