Graph-theoretic Concepts In Computer Science: 41st International Workshop, Wg 2015, Garching, Germany, June 17-19, 2015, Revised Papers by Ernst W. MayrGraph-theoretic Concepts In Computer Science: 41st International Workshop, Wg 2015, Garching, Germany, June 17-19, 2015, Revised Papers by Ernst W. Mayr

Graph-theoretic Concepts In Computer Science: 41st International Workshop, Wg 2015, Garching…

byErnst W. Mayr

Paperback | August 5, 2016

Pricing and Purchase Info

$115.43 online 
$137.95 list price save 16%
Earn 577 plum® points

Prices and offers may vary in store


In stock online

Ships free on orders over $25

Not available in stores


This book constitutes revised selected papers from the 41stInternational Workshop on Graph-Theoretic Concepts in Computer Science, WG 2015, held in Garching, Germany, in June 2015.
The 32 papers presented in this volume were carefully reviewed and selected from 79 submissions. They were organized in topical sections named: invited talks; computational complexity; design and analysis; computational geometry; structural graph theory; graph drawing; and fixed parameter tractability. 

Title:Graph-theoretic Concepts In Computer Science: 41st International Workshop, Wg 2015, Garching…Format:PaperbackDimensions:514 pages, 23.5 × 15.5 × 0.17 inPublished:August 5, 2016Publisher:Springer-Verlag/Sci-Tech/TradeLanguage:English

The following ISBNs are associated with this title:

ISBN - 10:3662531739

ISBN - 13:9783662531730

Look for similar items by category:


Table of Contents

Invited Talks.- Parameterized Algorithmics for Graph Modification Problems: On Interactions with Heuristics.- Open Problems on Graph Coloring for Special Graph Classes.- On the Complexity of Approximation and Online Scheduling Problems with Applications to Optical Networks.- Computational Complexity.- The Stable Fixtures Problem with Payments.- Complexity of Secure Sets.- Efficient Domination for Some Subclasses of P6-free Graphs in Polynomial Time.- On the Tree Search Problem with Non-uniform Costs.- An O(n2) Time Algorithm for the Minimal Permutation Completion Problem.- On the Number of Minimal Separators in Graphs.- Efficient Farthest-Point Queries in Two-terminal Series-parallel Networks.- A Polynomial Delay Algorithm for Enumerating Minimal Dominating Sets in Chordal Graphs.- Finding Paths in Grids with Forbidden Transitions.- The Maximum Time of 2-neighbour Bootstrap Percolation in Grid Graphs and Parametrized Results.- Design and Analysis.- Minimum Eccentricity Shortest Paths in Some Structured Graph Classes.- Approximating Source Location and Star Survivable Network Problems.- On the Complexity of Computing the k-restricted Edge-connectivity of a Graph.- Computational Geometry.- Weak Unit Disk and Interval Representation of Graphs.- Simultaneous Visibility Representations of Plane st-graphs Using L-shapes.- An Abstract Approach to Polychromatic Coloring: Shallow Hitting Sets in ABA-free Hypergraphs and Pseudohalfplanes.- Unsplittable Coverings in the Plane.- Structural Graph Theory.- Induced Minor Free Graphs: Isomorphism and Clique-width.- On the Complexity of Probe and Sandwich Problems for Generalized Threshold Graphs.- Colouring and Covering Nowhere Dense Graphs.- Parity Linkage and the Erdös-Pósa Property of Odd Cycles Through Prescribed Vertices in Highly Connected Graphs.- Well-quasi-ordering Does Not Imply Bounded Clique-width.- A Slice Theoretic Approach for Embedding Problems on Digraphs.- Decomposition Theorems for Square-free 2-matchings in Bipartite Graphs.- Graph Drawing.- Saturated Simple and 2-simple Topological Graphs with Few Edges.- Testing Full Outer-2-planarity in Linear Time.- Fixed Parameter Tractability.- Triangulating Planar Graphs While Keeping the Pathwidth Small.- Polynomial Kernelization for Removing Induced Claws and Diamonds.- Algorithms and Complexity for Metric Dimension and Location-domination on Interval and Permutation Graphs.- On Structural Parameterizations of Hitting Set: Hitting Paths in Graphs Using 2-SAT.- Recognizing k-equistable Graphs in FPT Time.- Beyond Classes of Graphs with \Few" Minimal Separators: FPT.- Results Through Potential Maximal Cliques.