AbstractLabeling is crucial in the performance of solving timetabling problems with constraint programming. Traditionally, labeling strategies are based on static and dynamic information about variables and their domains, and selecting variables and values to assign. However, the size of combinatorial problems tractable by these techniques is limited. In this paper, we present a real problem solved with constraint programming using programmed search based on the knowledge about the solution structure as a starting point for classical propagation and labeling techniques to find a feasible solution. For those problems in which solutions are close to the seed because of its structure, propagation and labeling can reach a first solution within ...
We introduce branch and infer, a unifying framework for integer linear programming and finite domain...
Abstract. Planning problems have been modelled and solved as constraint satisfaction problems [1–4]....
: This paper describes a framework for expressing and solving combinatorial problems. The framework ...
AbstractLabeling is crucial in the performance of solving timetabling problems with constraint progr...
There has been a lot of interest lately from people solving constrained optimization problems for co...
This chapter addresses the integration of constraints and search into programming lan-guages from th...
Abstract. This paper highlights the power of T OY(FD), a functional logic language with support for ...
Constraint programming is a powerful paradigm for solving combinatorial search problems that draws o...
Time-related optimization problems are very hard to solve. Scheduling covers a subcategory of such p...
Constraint logic programming with linear constraints over finite integer domains, CLP(FD), has been ...
Constraint programming (CP) is a technology in which a combinatorial problem is modelled as a conjun...
OPL is a modeling language for mathematical programming and combinatorial optimization problems. It ...
A constraint satisfaction problem requires a value, selected from a given finite domain, to be assig...
Planning problems have been modelled and solved as constraint satisfaction problems [1-4]. Similarly...
Constraint optimization underlies many problems in AI. We present a novel algorithm for finite domai...
We introduce branch and infer, a unifying framework for integer linear programming and finite domain...
Abstract. Planning problems have been modelled and solved as constraint satisfaction problems [1–4]....
: This paper describes a framework for expressing and solving combinatorial problems. The framework ...
AbstractLabeling is crucial in the performance of solving timetabling problems with constraint progr...
There has been a lot of interest lately from people solving constrained optimization problems for co...
This chapter addresses the integration of constraints and search into programming lan-guages from th...
Abstract. This paper highlights the power of T OY(FD), a functional logic language with support for ...
Constraint programming is a powerful paradigm for solving combinatorial search problems that draws o...
Time-related optimization problems are very hard to solve. Scheduling covers a subcategory of such p...
Constraint logic programming with linear constraints over finite integer domains, CLP(FD), has been ...
Constraint programming (CP) is a technology in which a combinatorial problem is modelled as a conjun...
OPL is a modeling language for mathematical programming and combinatorial optimization problems. It ...
A constraint satisfaction problem requires a value, selected from a given finite domain, to be assig...
Planning problems have been modelled and solved as constraint satisfaction problems [1-4]. Similarly...
Constraint optimization underlies many problems in AI. We present a novel algorithm for finite domai...
We introduce branch and infer, a unifying framework for integer linear programming and finite domain...
Abstract. Planning problems have been modelled and solved as constraint satisfaction problems [1–4]....
: This paper describes a framework for expressing and solving combinatorial problems. The framework ...