2003Unpublished venueRequires access

Constraint Programming in Practice: Scheduling a Rehearsal

Barbara M. Smith

Open publisher page 26 citations

Abstract

The basic principles of constraint programming (constraint satisfaction problems, search, constraint propagation) are introduced by discussing how constraint programming can be used to solve a specific optimization problem. A set of orchestral pieces is to be rehearsed and the problem requires finding a sequence that will minimize the time that players are at the rehearsal but not playing, if they arrive for the first piece they are involved in and leave after the last. A constraint programming model of this problem is presented. A similar problem arises in ‘talent scheduling’ in shooting a film; improvements to the basic model are given that allow a larger instance of this kind to be solved.

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What this paper is about

The basic principles of constraint programming (constraint satisfaction problems, search, constraint propagation) are introduced by discussing how constraint programming can be used to solve a specific optimization problem. A set of orchestral pieces is to be rehearsed and the problem requires finding a sequence that will minimize the time that players are at the rehearsal but not playing, if they arrive for the first piece they are involved in and leave after the last. A constraint programming model of this problem is presented. A similar problem arises in ‘talent scheduling’ in shooting a film; improvements to the basic model are given that allow a larger instance of this kind to be solved.

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OpenAlex reports 26 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

The basic principles of constraint programming (constraint satisfaction problems, search, constraint propagation) are introduced by discussing how constraint programming can be used to solve a specific optimization problem. A set of orchestral pieces is to be rehearsed and the problem requires finding a sequence that will minimize the time that players are at the rehearsal but not playing, if they arrive for the first piece they are involved in and leave after the last. A constraint programming model of this problem is presented. A similar problem arises in ‘talent scheduling’ in shooting a film; improvements to the basic model are given that allow a larger instance of this kind to be solved.

Key concepts: Constraint programming, Constraint satisfaction, Concurrent constraint logic programming, Constraint logic programming, Computer science, Constraint satisfaction dual problem, Mathematical optimization, Binary constraint

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