We consider a generalization of the fixed job schedule problem in which each processor is available only for a prefixed time interval from the release time of the earliest task assigned to it. The problem can arise in bus driver scheduling. We show that the problem is NP-hard, and introduce polynomial procedures to determine lower bounds, dominance criteria and reductions. We also develop a branch-and-bound algorithm for obtaining the optimal solution of the problem and analyze the algorithm's average performance in a series of computational experiments. Finally, we investigate the preemptive case and other polynomial special cases.

FIXED JOB SCHEDULE PROBLEM WITH SPREAD-TIME CONSTRAINTS

Fischetti Matteo;
1987

Abstract

We consider a generalization of the fixed job schedule problem in which each processor is available only for a prefixed time interval from the release time of the earliest task assigned to it. The problem can arise in bus driver scheduling. We show that the problem is NP-hard, and introduce polynomial procedures to determine lower bounds, dominance criteria and reductions. We also develop a branch-and-bound algorithm for obtaining the optimal solution of the problem and analyze the algorithm's average performance in a series of computational experiments. Finally, we investigate the preemptive case and other polynomial special cases.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/3389521
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