Logic in Computer Science
Prof. Dr. Martin Grohe
Humboldt-Logo
Department of Computer Science

Seminar Exponential Algorithms

News  Introduction  Time and Place  References  Assignements

News

A first meeting takes place on Friday, 21st April at 1pm, Johann von Neumann Haus (Rudower Chaussee 25), Room 4.410.


Introduction

Traditionally, research on the design and analysis of efficient algorithms concentrated on polynomial time algorithms. However, for many important problems there are no polynomial time algorithms, often not even polynomial time approximation algorithms. So the best one can hope for are algorithms whose running time is super-polynomial, but still feasible at least for input instances of moderate size. Designing such algorithms often requires new ideas and techniques; many of these techniques have only been developed in recent years. In this seminar, we will study a variety of exponential algorithms for different problems, highlighting the main techniques applied in this area.

The language of the seminar is English.


Time and Place

The seminar takes place on 24th-25th July, Erwin Schrödinger Zentrum (Rudower Chaussee 26), Room 1'307


References

Background literature

  1. G. Woeginger. Exact algorithms for NP-hard problems: A survey.
  2. R. Downey, M. Fellows, U. Stege. Computational Tractability: The View From Mars.

Papers for the talks

  1. B. Fuchs, W. Kern, D. Mölle, S. Richter, P. Rossmanith, X. Wang. Dynamic Programming for Minimum Steiner Trees. Manuscript, 2006.
  2. B. Chor, M. Fellows, D. Juedes. Linear Kernels in Linear Time, or How to Save k Colors in O(n2) Steps. WG 2004, LNCS 3353, 257-269, 2004.
  3. R. Niedermeier, P. Rossamanith. Upper Bounds for Vertex Cover Further Improved. STACS 1999, LNCS 1563, 561-570, 1999.
  4. R. Beigel, D. Eppstein. 3-Coloring in time O(1.3446n): a no-MIS algorithm. Technical Report ECCC TR95-033, 1995.
  5. E. Dantsin, A. Goerdt, E.A. Hirsch, R. Kannan, J. Kleinberg, C.H. Papadimitriou, P. Raghavan, U. Schöning. A deterministic (2-2/(k+1))n algorithm for k-SAT based on local search. Theoretical Computer Science 289, 69-83, 2002.
  6. F. Fomin, K. Høie. Pathwidth of cubic graphs and exact algorithms. Technical Report No. 298, University of Bergen, 2005.
  7. F. Dehne, M. Fellows, M. Langston, F. Rosamond, K. Stevens. An O(2O(k)) FPT Algorithm for the Undirected Feedback Vertex Set Problem. COCOON 2005, LNCS 3595, 859-869, 2005.
  8. B. Reed, K. Smith, A. Vetta. Finding Odd Cycle transversals. Operations Research Letters, 32(4):299-301, 2004.
  9. S. Fiorini, N. Hardy, B. Reed, A. Vetta. Planar Graph Bipartization in Linear Time. Manuscript, 2005.


Assignments

Coming soon.


Last modified: Tue Apr 11 20:16:46 CEST 2006
Martin Grohe

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