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Scheduling with incompatible jobs

Identifieur interne : 001172 ( Istex/Corpus ); précédent : 001171; suivant : 001173

Scheduling with incompatible jobs

Auteurs : Hans L. Bodlaender ; Klaus Jansen ; Gerhard J. Woeginger

Source :

RBID : ISTEX:C410D5A7140005B4944F0E030954FA71E173F1AB

Abstract

Abstract: We consider scheduling problems in a multiprocessor system with incompatible jobs (two incompatible jobs cannot be processed by the same machine). We consider the problem to minimize the maximum job completion time, the makespan. This problem is NP-complete. We present a number of polynomial time approximation algorithms for this problem where the job incompatibilities possess a special structure. As the incompatibilities form a graph on the set of jobs, our algorithms strongly rely on graph theoretic methods. We also solve an open problem by Biró, Hujter and Tuza on coloring precolored bipartite graphs.

Url:
DOI: 10.1007/3-540-56402-0_34

Links to Exploration step

ISTEX:C410D5A7140005B4944F0E030954FA71E173F1AB

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<Para>We consider scheduling problems in a multiprocessor system with incompatible jobs (two incompatible jobs cannot be processed by the same machine). We consider the problem to minimize the maximum job completion time, the makespan. This problem is NP-complete.</Para>
<Para>We present a number of polynomial time approximation algorithms for this problem where the job incompatibilities possess a special structure. As the incompatibilities form a graph on the set of jobs, our algorithms strongly rely on graph theoretic methods. We also solve an open problem by Biró, Hujter and Tuza on coloring precolored bipartite graphs.</Para>
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<abstract lang="en">Abstract: We consider scheduling problems in a multiprocessor system with incompatible jobs (two incompatible jobs cannot be processed by the same machine). We consider the problem to minimize the maximum job completion time, the makespan. This problem is NP-complete. We present a number of polynomial time approximation algorithms for this problem where the job incompatibilities possess a special structure. As the incompatibilities form a graph on the set of jobs, our algorithms strongly rely on graph theoretic methods. We also solve an open problem by Biró, Hujter and Tuza on coloring precolored bipartite graphs.</abstract>
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