2000
DOI: 10.1007/10721959_15
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Efficient Minimal Model Generation Using Branching Lemmas

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Cited by 13 publications
(7 citation statements)
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“…Stable models that are subset-minimal with respect to a set of atoms have also been previously employed in the computation of paracoherent answer sets (Amendola et al 2017), and for circumscription (Alviano 2017a). Other strategies for the computation of minimal models have been previously proposed in early work (Niemelä 1996;Hasegawa et al 2000;Bry and Yahya 2000) preceding the invention of conflict-driven solvers; this limitation was overcome by Koshimura et al (2009). Going beyond the above, general approaches such as the algorithms for computing minimal sets over monotone predicates (MSMP; Janota and Marques-Silva 2016) could also be adapted for computing minimal models.…”
Section: Wasp-or Wasp-ict Wasp-opt Wasp-one Wasp-cm Claspmentioning
confidence: 99%
“…Stable models that are subset-minimal with respect to a set of atoms have also been previously employed in the computation of paracoherent answer sets (Amendola et al 2017), and for circumscription (Alviano 2017a). Other strategies for the computation of minimal models have been previously proposed in early work (Niemelä 1996;Hasegawa et al 2000;Bry and Yahya 2000) preceding the invention of conflict-driven solvers; this limitation was overcome by Koshimura et al (2009). Going beyond the above, general approaches such as the algorithms for computing minimal sets over monotone predicates (MSMP; Janota and Marques-Silva 2016) could also be adapted for computing minimal models.…”
Section: Wasp-or Wasp-ict Wasp-opt Wasp-one Wasp-cm Claspmentioning
confidence: 99%
“…The algorithms used for computing paracoherent answer sets are strictly related to the computation of minimal models of propositional theories. The first approaches to that problem (Niemelä 1996;Hasegawa, Fujita, and Koshimura 2000;Bry and Yahya 2000) were not able to take profit of modern learning-based algorithms (Koshimura et al 2009). Later the first algorithm able to overcome that technological limit for the computation of minimal models of SAT formulae was introduced in (Koshimura et al 2009) that is similar in principle to the MINIM algorithm; whereas the SPLIT algorithm is similar to the algorithms employed for computing cautious consequences of ASP programs (Alviano, Dodaro, and Ricca 2014) and backbones of SAT formulas (Janota, Lynce, and Marques-Silva 2015).…”
Section: Related Workmentioning
confidence: 99%
“…[16]). Later the attention shifted to the computation of minimal models of first-order clauses [29,23]. [29] proposed a tableaux-based method where candidate models are generated and then tested for minimality.…”
Section: Related Workmentioning
confidence: 99%
“…[29] proposed a tableaux-based method where candidate models are generated and then tested for minimality. [23] proposed a method able to reduce minimality tests on candidate models. The usage of hyperresolution for minimal models of first-order clauses was presented in [9] and implemented in Prolog.…”
Section: Related Workmentioning
confidence: 99%