The DPLL (Davis-Putnam-Logemann-Loveland) algorithm is one of the best-known algorithms for solving the problem of satisfiability of propositional formulas. Its efficiency is affected by the way:literals to branch on are chosen. In this paper we analyze the Complexity of the problem of choosing an optimal literal. Namely, we prove that this problem is both NP-hard and coNP-hard, and is in PSPACE. We also study its approximability. (C) 2000 Elsevier Science B.V. All rights reserved
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized prob-lems. In particular, we investigat...
AbstractWe formalize a completeness proof for the DPLL proof system and extract a DPLL SAT solver fr...
AbstractThe DPLL (Davis–Putnam–Logemann–Loveland) algorithm is one of the best-known algorithms for ...
AbstractThe DPLL (Davis–Putnam–Logemann–Loveland) algorithm is one of the best-known algorithms for ...
DPLL and resolution are two popular methods for solving the problem of propositional satisfiability....
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
In this dissertation, we examine variations of the DPLL algorithm, a popular algorithm for solving t...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
DPLL (for Davis, Putnam, Logemann, and Loveland) algorithms form the largest family of contemporary...
A typical DPLL algorithm for the Boolean satisfiability problem splits the input problem into two by...
Zusammenfassung: We study the performance of DPLL algorithms on parameterized pro-blems. In particul...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized prob-lems. In particular, we investigat...
AbstractWe formalize a completeness proof for the DPLL proof system and extract a DPLL SAT solver fr...
AbstractThe DPLL (Davis–Putnam–Logemann–Loveland) algorithm is one of the best-known algorithms for ...
AbstractThe DPLL (Davis–Putnam–Logemann–Loveland) algorithm is one of the best-known algorithms for ...
DPLL and resolution are two popular methods for solving the problem of propositional satisfiability....
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
In this dissertation, we examine variations of the DPLL algorithm, a popular algorithm for solving t...
AbstractThe Davis-Putnam-Logemann-Loveland algorithm is one of the most popular algorithms for solvi...
DPLL (for Davis, Putnam, Logemann, and Loveland) algorithms form the largest family of contemporary...
A typical DPLL algorithm for the Boolean satisfiability problem splits the input problem into two by...
Zusammenfassung: We study the performance of DPLL algorithms on parameterized pro-blems. In particul...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized problems. In particular, we investigate...
We study the performance of DPLL algorithms on parameterized prob-lems. In particular, we investigat...
AbstractWe formalize a completeness proof for the DPLL proof system and extract a DPLL SAT solver fr...