Results 151 to 160 of about 278 (179)
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A Note on Multiflows and Treewidth

Algorithmica, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chandra Chekuri   +2 more
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Approximation Algorithms for Treewidth

Algorithmica, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Treewidth of Graphs

2014
• O.k p log k/. • For all {v;w} 2 E, there is an i 2 I with v, w 2 Xi . • For all v 2 V , the set {i 2 I jv 2 Xi} induces a connected subtree of T . The width of a tree decomposition is max i2I jXi j 1, and the treewidth of a graph G is the minimum width of a tree decomposition of G (Fig. 1). An alternative definition is in terms of chordal graphs.
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Encoding Treewidth into SAT

2009
One of the most important structural parameters of graphs is treewidth , a measure for the "tree-likeness" and thus in many cases an indicator for the hardness of problem instances. The smaller the treewidth, the closer the graph is to a tree and the more efficiently the underlying instance often can be solved.
Marko Samer, Helmut Veith
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On the Treewidth of NK Landscapes

2003
The concepts of treewidth and tree-decomposition on graphs generalize those of the trees. It is well established that when restricted to instances with a bounded treewidth, many NP hard problems can be solved polynomially. In this paper, we study the treewidth of the NK landscape models.
Yong Gao 0001, Joseph C. Culberson
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Treewidth: Structure and Algorithms

2007
This paper surveys some aspects of the graph theoretic notion of treewidth. In particular, we look at the interaction between different characterizations of the notion, and algorithms and algorithmic applications.
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Bridging Treewidth and Clique-Width via Cograph-Modular-Treewidth.

Many classical graph problems - such as Max Cut, Chromatic Number, Edge Dominating Set, and Hamiltonian Cycle - are polynomial-time solvable on cographs, fixed-parameter tractable (FPT) when parameterized by treewidth, but W[1]-hard when parameterized by clique-width.
Blažej, Václav   +3 more
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A partial k-arboretum of graphs with bounded treewidth

Theoretical Computer Science, 1998
Hans L Bodlaender
exaly  

A Linear-Time Algorithm for Finding Tree-Decompositions of Small Treewidth

SIAM Journal on Computing, 1996
Hans L Bodlaender
exaly  

Parameters Tied to Treewidth

Journal of Graph Theory, 2017
David R Wood
exaly  

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