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词汇 treewidth
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Examples of treewidth


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It is also a 3-tree, and therefore it has treewidth 3.
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Treewidth is commonly used as a parameter in the parameterized complexity analysis of graph algorithms.
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However, there exist graphs with bounded degeneracy and unbounded treewidth, such as the grid graphs.
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In this definition, the size of the largest set is diminished by one in order to make the treewidth of a tree equal to one.
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Thus, in graphs of bounded treewidth, the maximum independent set problem may be solved in linear time.
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Therefore, the degeneracy is at most equal to the treewidth and at most equal to the pathwidth.
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This dynamic programming approach is used in machine learning via the junction tree algorithm for belief propagation in graphs of bounded treewidth.
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Since path-decompositions are a special case of tree-decompositions, the pathwidth of any graph is greater than or equal to its treewidth.
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The graphs with treewidth at most "k" are also called partial "k" -trees; many other well-studied graph families also have bounded treewidth.
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A connected graph with at least two vertices has treewidth 1 if and only if it is a tree.
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Alternatively, the pathwidth may be defined from interval graphs analogously to the definition of treewidth from chordal graphs.
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Specifically, a weighted constraint satisfaction problem can be solved in time exponential only in the treewidth of its variable-interaction graph (constraint network).
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It is also possible for a class of graphs that is not closed under minors to have bounded local treewidth.
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A tree has treewidth one by the same reasoning as for complete graphs (namely, it is chordal, and has maximum clique size two).
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All of these methods have complexity that is exponential in the network's treewidth.
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The strong exponential time hypothesis leads to tight bounds on the parameterized complexity of several graph problems on graphs of bounded treewidth.
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Pathwidth and path-decompositions are closely analogous to treewidth and tree decompositions.
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As a consequence, the pathwidth of a graph is always at least as large as its treewidth, but it can only be larger by a logarithmic factor.
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