Overview

The 33rd International Conference “Workshop on Graph-Theoretic Concepts in Computer Science” (WG 2007) took place in the Conference Center in old castleinDornburgnearJena,Germany,June21–23,2007.Theapproximately80 participants came from various countries all over the world, among them Brazil, Canada, the Czech Republic, France, UK, Greece, Hungary, Italy, Japan, The Netherlands, Norway, Sweden, Taiwan, and the USA. WG 2007 continued the series of 32 previous WG conferences. Since 1975, the WG conference has taken place 20 times in Germany, four times in The Netherlands, twice in Austria as well as once in Italy, Slovakia, Switzerland, the Czech Republic, France and in Norway. The WG conference traditionally aims at uniting theory and practice by demonstrating how graph-theoretic concepts can be applied to various areas in computer science, or by extracting new problems from applications. The goal is to present recent researchresults and to identify and exploredirections of future research. Thecontinuinginterestinthe WGconferenceswasre?ectedin thehighn- ber of submissions; 99 papers were submitted and in an evaluation process with four reports per submission, 30 papers were accepted by the Program Comm- tee for the conference. Due to the high number of submissions and the limited schedule of 3 days, various good papers could not be accepted. There were invited talks by Ming-Yang Kao (Evanston, Illinois) on algori- mic DNA assembly, and by Klaus Jansen (Kiel, Germany) on approximation algorithms for geometric intersection graphs.

Full Product Details

Author:   Andreas Brandstädt ,  Dieter Kratsch ,  Haiko Müller
Publisher:   Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
Imprint:   Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Edition:   2008 ed.
Volume:   4769
Dimensions:   Width: 15.50cm , Height: 1.90cm , Length: 23.50cm
Weight:   0.575kg
ISBN:  

9783540748380

ISBN 10:   3540748385
Pages:   344
Publication Date:   12 December 2007
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Out of stock  
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

Table of Contents

Computational Complexity of Generalized Domination: A Complete Dichotomy for Chordal Graphs.- Recognizing Bipartite Tolerance Graphs in Linear Time.- Graph Searching in a Crime Wave.- Monotonicity of Non-deterministic Graph Searching.- Tree-Width and Optimization in Bounded Degree Graphs.- On Restrictions of Balanced 2-Interval Graphs.- Graph Operations Characterizing Rank-Width and Balanced Graph Expressions.- The Clique-Width of Tree-Power and Leaf-Power Graphs.- NLC-2 Graph Recognition and Isomorphism.- A Characterisation of the Minimal Triangulations of Permutation Graphs.- The 3-Steiner Root Problem.- On Finding Graph Clusterings with Maximum Modularity.- On Minimum Area Planar Upward Drawings of Directed Trees and Other Families of Directed Acyclic Graphs.- A Very Practical Algorithm for the Two-Paths Problem in 3-Connected Planar Graphs.- Approximation Algorithms for Geometric Intersection Graphs.- An Equivalent Version of the Caccetta-Häggkvist Conjecture in an Online Load Balancing Problem.- Mixing 3-Colourings in Bipartite Graphs.- Minimum-Weight Cycle Covers and Their Approximability.- On the Number of ?-Orientations.- Complexity and Approximation Results for the Connected Vertex Cover Problem.- Segmenting Strings Homogeneously Via Trees.- Characterisations and Linear-Time Recognition of Probe Cographs.- Recognition of Polygon-Circle Graphs and Graphs of Interval Filaments Is NP-Complete.- Proper Helly Circular-Arc Graphs.- Pathwidth of Circular-Arc Graphs.- Characterization and Recognition of Digraphs of Bounded Kelly-width.- How to Use Planarity Efficiently: New Tree-Decomposition Based Algorithms.- Obtaining a Planar Graph by Vertex Deletion.- Mixed Search Number and Linear-Width of Interval and Split Graphs.- Lower Bounds for Three Algorithms for theTransversal Hypergraph Generation.- The Complexity of Bottleneck Labeled Graph Problems.

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