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Partial k-tree

In graph theory, a partial k-tree is a type of graph, defined either as a subgraph of a k-tree or as a graph with treewidth at most k. Many NP-hard… 
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Papers overview

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2014
2014
Let G be a graph with a single source w, assigned a positive integer called the supply. Every vertex other than w is a sink… 
2005
2005
The treewidth of graph G is the minimum integer k to make a subgraph of a k-tree by G. It can be also defined in terms of… 
1998
1998
This paper addresses memory requirement issues arising in implementations of algorithms on graphs of bounded treewidth. Such… 
1997
1997
A c-vertex-ranking of a graph G for a positive integer c is a labeling of the vertices of G with integers such that, for any… 
1996
1996
We show that a graph decision problem can be defined in the Counting Monadic Second-order logic if the partial 3-trees that are… 
1996
1996
We describe a general approach to obtain polynomial-time algorithms over partial k-trees for graph problems in which the vertex… 
1994
1994
Many combinatorial problems can be efficiently solved for partial k-trees (graphs of treewidth bounded by k). The edge-coloring… 
1993
1993
The problem of allocating modules to processors in a distributed system to minimize total costs when the underlying communication… 
1991
1991
The existence of a k-separator in a partial k-tree graph is proved and a linear time algorithm is constructed that finds such a…