Download Algorithm Engineering and Experimentation: Third by Sándor P. Fekete, Henk Meijer, André Rohe, Walter Tietze PDF

By Sándor P. Fekete, Henk Meijer, André Rohe, Walter Tietze (auth.), Adam L. Buchsbaum, Jack Snoeyink (eds.)

This e-book constitutes the completely refereed post-proceedings of the 3rd foreign Workshop on set of rules Engineering and Experimentation, ALENEX 2001, held in Washington, DC, united states in January 2001.
The 15 revised complete papers provided including the abstracts of 3 invited shows have undergone rounds of reviewing and revision and have been chosen from 31 submissions. one of the subject matters addressed are heuristics for approximation, community optimization, TSP, randomization, sorting, details retrieval, graph computations, tree clustering, scheduling, community algorithms, element set computations, looking, and information mining.

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Read Online or Download Algorithm Engineering and Experimentation: Third International Workshop, ALENEX 2001 Washington, DC, USA, January 5–6, 2001 Revised Papers PDF

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Extra resources for Algorithm Engineering and Experimentation: Third International Workshop, ALENEX 2001 Washington, DC, USA, January 5–6, 2001 Revised Papers

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An algorithm for finding k minimum spanning trees. Siam Journal on Computing, 10(2):247–255, 1981. E. Lawler. A procedure for computing the k best solutions to discrete optimization problems and its application to the shortest path problem. Management Science B, 18:401–405, 1972. M. Lanthier, A. R. Sack. Approximating shortest paths on weighted polyhedral surfaces. Algorithmica, 2000. preliminary version in SCG97. M. L¨ ubbecke and U. Zimmermann. Computer aided scheduling of switching engines. In CASPT2000, 2000.

Zang. A Dual Algorithm for the Constrained Shortest Path Problem. Networks, 10:293–310, 1980. V. Jimenez and A. Marzal. Computing the k shortest paths. A new algorithm and an experimental comparison. In Proc. 3rd Workshop on Algorithm Engineering (WAE99), LNCS 1668, pages 15–29. Springer, Berlin, 1999. O. Jahn, R. M¨ ohring, and A. Schulz. Optimal routing of traffic flows with length restrictions in networks with congestion. Technical report, TU Berlin, 1999. H. Joksch. The Shortest Route Problem with Constraints.

CNOP – A Package for Constrained Network Optimization [MNS] [MNSU] [MSZ00] [MZ00] [NHH98] [Xue00] 31 K. Mehlhorn, S. N¨ aher, and M. Seel. 1. Max-Planck-Institut f¨ ur Informatik. html. K. Mehlhorn, S. N¨ aher, M. Seel, and C. Uhrig. The LEDA User Manual. Max-Planck-Institut f¨ ur Informatik. de/LEDA. K. R. Sack, and M. Ziegelmann. Constrained geodesic shortest paths. manuscript, 2000. K. Mehlhorn and M. Ziegelmann. Resource constrained shortest paths. In 7th Annual European Symposium on Algorithms (ESA2000), LNCS 1879, pages 326–337, 2000.

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