Theory
- Introduction / Notation / Overview
- T. F. Gonzalez (University of California, Santa Barbara)
- Historical Perspective and Recent Advances
- Reducibility and Cook's Theorem
- Basic Reductions
- Typical Reductions
- Strong NP-Completeness
- NP-hard problems
- Planar and 2D Reductions
- Efficient Transformations
- Approximation Classes
- Inapproximability
- M. Szegedy (Rutgers University)
- Average Case Completeness
- R. Venkatesan (Microsoft Research)
- Related Complexity Classes
- Fixed Parameter Complexity and Exact Algorithm
- Hans Bodlaender et al. (Utrecht University)
- Open Problems
Packing
Routing (TSP, Vehicle, etc)
Trees (Steiner, spanning, etc.)
Scheduling
NP-hardness of some scheduling problems J.Y.T. Leung (New Jersey Inst. of Tech.)
Title Pending
Vadim Timkovsky (U. of Sydney)
Complexity results for scheduling problems
Peter Brucker and Sigrid Knust (Universität Osnabrück)
Graph Problems Selecting
Partitioning
Chromatic Numbers: The Typical Case
Josep Diaz (Universitat Politecnica de Catalunya)
Arrangements
Embedding
Miscellaneous
Transitive Reductions for Networks
Kedsuda Apichonbancha (U. Illinois at Chicago), Piotr Berman (Penn. State U.), Bhaskar DasGupta (U. Illinois at Chicago), and Samir Khuller (U. of Maryland)
SAT
Flow Problems
Selfish splittable flows and NP-completeness
A. C. Kaporis and P. Spirakis (U. of Patras and CTI)
Bioinformatics
Superstring and Supersequence Problems
Title Pending
Vadim Timkovsky (U. of Sydney)
Message Routing (computer, optical, wireless and sensor)
VLSI \& Rectilinear Steiner Trees
Image Processing
Logic
Computational Geometry
Code Generation and Register Allocation
Protocols and Security
Data Bases, Query Languages, and Mining
Internet
Games and Puzzles
Complexity of Combinatorial Games
A. Fraenkel (Weizmann Institute of Science), E. Demaine (MIT), and Bob Hearne (Dartmouth)
Miscellaneous