We present a novel encoding of modal satisfiability problems as Constraint Satisfaction Problems. We allow the domains of the resulting constraints to contain other values than just the Boolean $0$ or $1$, and add various constraints to reason about these values. This modelling is pivotal to speeding up the performance of our constraint-based procedure for modal satisfiability in Constraint Logic Programming (CLP). Our encoding results in a correct solver that attempts to minimize the size of the tree model that it is implicitly trying to generate. An important advantage of our modelling is that we do not need to change the underlying CSP algorithms, and can use them almost as `black boxes
. Real constrained problems often demand specific answers to meet requirements like bounded computat...
Abstract. Complete algorithms for constraint solving typically exploit properties like (in)consisten...
We present a SAT-based approach for solving the modal logic S5-satisfiability problem. That problem ...
We present a novel encoding of modal satisfiability problems as Constraint Satisfaction Problems. We...
We present a novel encoding of modal satisfiability problems as Constraint Satisfaction Problems. We...
We explore to what extent and how efficiently constraint programming can be used in the context of ...
We explore to what extent and how efficiently constraint programmingcan be used in the context of au...
Abstract. The modal satisfiability problem is solved either by using a specifically designed algorit...
In this paper we discuss work in progress on the design and implementation of Simply, a system for m...
A wide range of problems can be formalized as a set of constraints that need to be satisfied. In fac...
A wide range of problems can be formalized as a set of constraints that need to be satisfied. In fac...
In this paper, we explore the idea of representing CSPs using techniques from formal language theory...
In the present work, we study algorithms for building finite models of sets of first-order axioms wi...
International audienceOn the one hand, solvers for the propositional satisfiability problem (SAT) ca...
Boolean satisfiability (SAT) is the problem of determining whether there exists an assignment of the...
. Real constrained problems often demand specific answers to meet requirements like bounded computat...
Abstract. Complete algorithms for constraint solving typically exploit properties like (in)consisten...
We present a SAT-based approach for solving the modal logic S5-satisfiability problem. That problem ...
We present a novel encoding of modal satisfiability problems as Constraint Satisfaction Problems. We...
We present a novel encoding of modal satisfiability problems as Constraint Satisfaction Problems. We...
We explore to what extent and how efficiently constraint programming can be used in the context of ...
We explore to what extent and how efficiently constraint programmingcan be used in the context of au...
Abstract. The modal satisfiability problem is solved either by using a specifically designed algorit...
In this paper we discuss work in progress on the design and implementation of Simply, a system for m...
A wide range of problems can be formalized as a set of constraints that need to be satisfied. In fac...
A wide range of problems can be formalized as a set of constraints that need to be satisfied. In fac...
In this paper, we explore the idea of representing CSPs using techniques from formal language theory...
In the present work, we study algorithms for building finite models of sets of first-order axioms wi...
International audienceOn the one hand, solvers for the propositional satisfiability problem (SAT) ca...
Boolean satisfiability (SAT) is the problem of determining whether there exists an assignment of the...
. Real constrained problems often demand specific answers to meet requirements like bounded computat...
Abstract. Complete algorithms for constraint solving typically exploit properties like (in)consisten...
We present a SAT-based approach for solving the modal logic S5-satisfiability problem. That problem ...