2004
DOI: 10.1007/978-3-540-27775-0_6
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Smodels with CLP and Its Applications: A Simple and Effective Approach to Aggregates in ASP

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Cited by 26 publications
(29 citation statements)
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“…The motivation for this investigation arises from the successful use of both paradigms in dealing with various classes of combinatorial problems, and the need to better understand their respective strengths and weaknesses. Ultimately, we hope this work will provide indication for integration and cooperation between the two paradigms (e.g., along the lines of [6]). …”
Section: Introductionmentioning
confidence: 91%
“…The motivation for this investigation arises from the successful use of both paradigms in dealing with various classes of combinatorial problems, and the need to better understand their respective strengths and weaknesses. Ultimately, we hope this work will provide indication for integration and cooperation between the two paradigms (e.g., along the lines of [6]). …”
Section: Introductionmentioning
confidence: 91%
“…(9) nth(IdfA,Nodes,A),nth(IdfA,Vars,ColA), (10) nth(IdfB,Nodes,B),nth(IdfB,Vars,ColB), (11) ColA #\= ColB, (12) constraints(R, Nodes, Vars). (9)- (10)).…”
Section: Clp(fd) Encodingmentioning
confidence: 99%
“…The motivation for this investigation arises from the successful use of both paradigms in dealing with various classes of combinatorial problems, and the need to better understand their respective strengths and weaknesses. Ultimately, we hope this work will indicate methods for integration and cooperation between the two paradigms (e.g., along the lines of [10,11]). …”
Section: Introductionmentioning
confidence: 99%
“…In recent years, researchers have paid particular attention to extensions of ASP with means to model aggregate constraints in particular, and constraints on sets in general (Calimeri et al 2005;Denecker et al 2001;Elkabani et al 2004;Elkabani et al 2005;Faber et al 2004;Ferraris 2005;Liu et al 2007;Liu and Truszczynski 2005;Liu and Truszczynski 2006;Marek et al 2008; element (set inclusive) in 2 D \ {∅} is a singleton in 2 D . In this case, any minimal element B in 2 D and D form a pair with B being the bottom element and D being the top.…”
Section: Introductionmentioning
confidence: 99%