GSAT with Adaptive Score Function
TL;DR: This paper considers an adaptive score function of GSAT, a modification of the well-known satisfiability search algorithm, which is based on an explicit specification of a TSP.
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Abstract: GSAT is a well-known satisfiability search algorithm. In this paper we consider a modification of GSAT. In particular, we consider an adaptive score function.
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The problem of fingerprints selection for topological localization
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The Problem of Fingerprints Selection for
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References
•Proceedings Article
A new method for solving hard satisfiability problems
Bart Selman,Hector J. Levesque,David G. Mitchell +2 more
- 12 Jul 1992
TL;DR: A greedy local search procedure called GSAT is introduced for solving propositional satisfiability problems and its good performance suggests that it may be advantageous to reformulate reasoning tasks that have traditionally been viewed as theorem-proving problems as model-finding tasks.
1.4K
Task-resource scheduling problem
Anna Gorbenko,Vladimir Popov +1 more
TL;DR: This paper considers an approach to solve the task-resource scheduling problem optimally based on constructing a logical model for the problem based on the satisfiability problem (SAT) and allows for particle swarm optimization algorithms for scheduling workflows.
77
Applying GSAT to non-clausal formulas
TL;DR: This paper describes how to modify GSAT so that it can be applied to nonclausal formulas by using a particular "score" function which gives the number of clauses of the CNF conversion of a formula which are false under a given truth assignment.
•Posted Content
Applying GSAT to Non-Clausal Formulas
TL;DR: This paper describes how to modify GSAT so that it can be applied to non-clausal formulas by using a particular ``score'' function which gives the number of clauses of the CNF conversion of a formula which are false under a given truth assignment.
33
SAT Solvers for the Problem of Sensor Placement
Anna Gorbenko,Vladimir Popov +1 more
- 01 Jan 2012
TL;DR: In this paper, an approach is considered to solve the problem of sensor placement based on constructing SAT solvers for logical models of the problem.

