Algorithm Theory — SWAT'98: 6th Scandinavian Workshop on by Andrew V. Goldberg (auth.), Stefan Arnborg, Lars Ivansson PDF

By Andrew V. Goldberg (auth.), Stefan Arnborg, Lars Ivansson (eds.)

ISBN-10: 3540646825

ISBN-13: 9783540646822

This booklet constitutes the refereed complaints of the sixth Scandinavian Workshop on set of rules concept, SWAT'98, held in Stockholm, Sweden, in July 1998.
The quantity offers 28 revised complete papers chosen from fifty six submissions; additionally incorporated are 3 invited contributions. The papers current unique examine on algorithms and information constructions in quite a few parts together with computational geometry, parallel and disbursed platforms, graph thought, approximation, computational biology, queueing, Voronoi diagrams, and combinatorics in general.

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Extra resources for Algorithm Theory — SWAT'98: 6th Scandinavian Workshop on Algorithm Theory Stockholm, Sweden, July 8–10, 1998 Proceedings

Example text

M. Dyer and A. M. Frieze, “A simple heuristic for the p-center problem”, Operations Research Letters, Vol 3:285–288, (1985). 6. M. R. Garey and D. S. Johnson, Computers and Intractability: A guide to the theory of NP-completeness, Freeman, San Francisco, 1978. 24, 27 7. T. Gonzalez, “Clustering to minimize the maximum inter-cluster distance”, Theoretical Computer Science, Vol 38:293–306, (1985). 24, 25, 25 8. R. Hassin, “Approximation schemes for the restricted shortest path problems”, Mathematics of Operations Research, Vol 17:36-42, No 1.

The domain for the pde’s is decomposed into regions where each region corresponds to a subcomputation. The subcomputations are scheduled on processors so that subcomputations corresponding to regions that touch at even one point are not performed simultaneously. g. number of used processors or the used storage). The goal of the problem is to find a schedule with minimum total completion time. In general, the created conflict graphs are nonplanar. But if the maximum number of regions touching at a single point is constant, then the mutual exclusion graph is d-inductive with constant d.

Since vi has at most d adjacent vertices with smaller index, there are at least β − d conflict jobs with larger index. These β − d items have sizes ≥ δ, since the other small items with larger index have not bben considered before. In total, we get |Iδ |(β − d) large conflict jobs in the first β bins. Since each large item vj can be reached only by at most d small items with smaller index, each of these large items is counted at most d times. Therefore, we have at least |Iδ | (β d−d) large items in the first β bins.

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Algorithm Theory — SWAT'98: 6th Scandinavian Workshop on Algorithm Theory Stockholm, Sweden, July 8–10, 1998 Proceedings by Andrew V. Goldberg (auth.), Stefan Arnborg, Lars Ivansson (eds.)


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