Recent experience suggests that branching algorithms are among the most attractive for solving propositional satisfiability problems. A key factor in their success is the rule they use to decide on which variable to branch next. We attempt to explain and improve the performance of branching rules with an empirical model-building approach. One model is based on the rationale given for the Jeroslow-Wang rule, variations of which have performed well in recent work. The model is refuted by carefully designed computational experiments. A second model explains the success of the Jeroslow-Wang rule, makes other predictions confirmed by experiment, and leads to the design of branching rules that are clearly superior to Jeroslow-Wang
Abstract. When solving a constraint satisfaction problem by using sys-tematic algorithms it is neede...
“Search trees”, “branching trees”, “backtracking trees” or “enumeration trees” are at the heart of m...
Abstract. We study the limit of branching rules in Davis-Putnam (DP) procedure for hard random unsat...
Abstract. Factor analysis is a statistical technique for reducing the number of factors responsible ...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
An approach to propositional satisfiability using an adaptive procedure is described. Its main featu...
An approach to propositional satisfiability using an adaptive procedure is described. Its main featu...
Summarization: The DPLL procedure is the most popular complete satisfiability (SAT) solver. While it...
Mixed integer programs are commonly solved with linear programming based branch-and-bound algorithms...
Propositional model counting, or #SAT, is the problem of computing the number of satisfying assignme...
Propositional satisfiability (SAT) solving procedures (or SAT solvers) are used as efficient back-en...
I hereby declare that I am the sole author of this thesis. This is a true copy of the thesis, includ...
Abstract. We present a preprocessing algorithm for SAT, based on the HypBinRes inference rule, and s...
Propositional model counting, or #SAT, is the problem of computing the number of satisfying assignme...
Abstract. When solving a constraint satisfaction problem by using sys-tematic algorithms it is neede...
“Search trees”, “branching trees”, “backtracking trees” or “enumeration trees” are at the heart of m...
Abstract. We study the limit of branching rules in Davis-Putnam (DP) procedure for hard random unsat...
Abstract. Factor analysis is a statistical technique for reducing the number of factors responsible ...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
An approach to propositional satisfiability using an adaptive procedure is described. Its main featu...
An approach to propositional satisfiability using an adaptive procedure is described. Its main featu...
Summarization: The DPLL procedure is the most popular complete satisfiability (SAT) solver. While it...
Mixed integer programs are commonly solved with linear programming based branch-and-bound algorithms...
Propositional model counting, or #SAT, is the problem of computing the number of satisfying assignme...
Propositional satisfiability (SAT) solving procedures (or SAT solvers) are used as efficient back-en...
I hereby declare that I am the sole author of this thesis. This is a true copy of the thesis, includ...
Abstract. We present a preprocessing algorithm for SAT, based on the HypBinRes inference rule, and s...
Propositional model counting, or #SAT, is the problem of computing the number of satisfying assignme...
Abstract. When solving a constraint satisfaction problem by using sys-tematic algorithms it is neede...
“Search trees”, “branching trees”, “backtracking trees” or “enumeration trees” are at the heart of m...
Abstract. We study the limit of branching rules in Davis-Putnam (DP) procedure for hard random unsat...