Approximation Algorithms for Combinatorial Optimization Third International Workshop, APPROX 2000 Saarbrücken, Germany, September 5-8, 2000 Proceedings /
Συγγραφή απο Οργανισμό/Αρχή: | |
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Άλλοι συγγραφείς: | , |
Μορφή: | Ηλεκτρονική πηγή Ηλ. βιβλίο |
Γλώσσα: | English |
Έκδοση: |
Berlin, Heidelberg :
Springer Berlin Heidelberg : Imprint: Springer,
2000.
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Έκδοση: | 1st ed. 2000. |
Σειρά: | Lecture Notes in Computer Science,
1913 |
Θέματα: | |
Διαθέσιμο Online: | Full Text via HEAL-Link |
Πίνακας περιεχομένων:
- Invited Talks
- Approximation Algorithms That Take Advice
- Instant Recognition of Polynomial Time Solvability, Half Integrality, and 2-Approximations
- Scheduling under Uncertainty: Optimizing against a Randomizing Adversary
- Approximation Algorithms for Facility Location Problems
- Contributed Talks
- An Approximation Algorithm for MAX DICUT with Given Sizes of Parts
- Maximizing Job Benefits On-Line
- Variable Length Sequencing with Two Lengths
- Randomized Path Coloring on Binary Trees
- Wavelength Rerouting in Optical Networks, or the Venetian Routing Problem
- Greedy Approximation Algorithms for Finding Dense Components in a Graph
- Online Real-Time Preemptive Scheduling of Jobs with Deadlines
- On the Relative Complexity of Approximate Counting Problems
- On the Hardness of Approximating NP Witnesses
- Maximum Dispersion and Geometric Maximum Weight Cliques
- New Results for Online Page Replication
- Inapproximability Results for Set Splitting and Satisfiability Problems with No Mixed Clauses
- Approximation Algorithms for a Capacitated Network Design Problem
- An Approximation Algorithm for the Fault Tolerant Metric Facility Location Problem
- Improved Approximations for Tour and Tree Covers
- Approximating Node Connectivity Problems via Set Covers
- Rectangle Tiling
- Primal-Dual Approaches to the Steiner Problem
- On the Inapproximability of Broadcasting Time
- Polynomial Time Approximation Schemes for Class-Constrained Packing Problems
- Partial Servicing of On-Line Jobs
- Factor 4/3 Approximations for Minimum 2-Connected Subgraphs.