Algorithms and Computation

12th International Symposium, ISAAC 2001, Christchurch, New Zealand, December 19-21, 2001. Proceedings (Lecture Notes in Computer Science)

Edición de la obra Algorithms and computation

Algorithms and Computation: 12th International Symposium, ISAAC 2001 Christchurch, New Zealand, December 19–21, 2001 Proceedings<br />Author: Peter Eades, Tadao Takaoka<br /> Published by Springer Berlin Heidelberg<br /> ISBN: 978-3-540-42985-2<br /> DOI: 10.1007/3-540-45678-3<br /><br />Table of Contents:<p></p><ul><li>Chain Reconfiguration The Ins and Outs, Ups and Downs of Moving Polygons and Polygonal Linkages </li><li>Application of M-Convex Submodular Flow Problem to Mathematical Economics </li><li>A Polynomial Time Approximation Scheme for Minimizing Total Completion Time of Unbounded Batch Scheduling </li><li>A Polynomial Time Approximation Scheme for the Multi-vehicle Scheduling Problem on a Path with Release and Handling Times </li><li>Semi-normal Schedulings: Improvement on Goemans’ Algorithm </li><li>Balanced Scheduling toward Loss-Free Packet Queuing and Delay Fairness </li><li>Broadcasting with Universal Lists Revisited: Using Competitive Analysis </li><li>On Adaptive Fault Diagnosis for Multiprocessor Systems </li><li>On-Line Multicasting in All-Optical Networks </li><li>Enumerating Floorplans with n Rooms </li><li>On Min-Max Cycle Bases </li><li>On the Minimum Local-Vertex-Connectivity Augmentation in Graphs </li><li>Counting Graph Isomorphisms among Chordal Graphs with Restricted Clique Number </li><li>Quantum Algorithms for Intersection and Proximity Problems </li><li>BUSHWHACK: An Approximation Algorithm for Minimal Paths through Pseudo-Euclidean Spaces </li><li>Approximation of Minimum Triangulation for Polyhedron with Bounded Degrees </li><li>Tree-Approximations for the Weighted Cost-Distance Problem </li><li>Necessary and Sufficient Numbers of Cards for Sharing Secret Keys on Hierarchical Groups </li><li>Generic Algorithms and Key Agreement Protocols Based on Group Actions </li><li>Baire Category and Nowhere Differentiability for Feasible Real Functions</li></ul>