Results 51 to 60 of about 98 (93)
Embeddings of k-Connected Graphs of Pathwidth k
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Gupta, Arvind +3 more
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On the Pathwidth of Hyperbolic 3-Manifolds
Computing in Geometry and Topology, Vol. 1 No. 1 (2022)
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Majority constraints have bounded pathwidth duality
This work was partially supported by the UK EPSRC grant EP/C54384X/1. Part of this work was done when both authors visited the Isaac Newton Institute for Mathematical Sciences, Cambridge. The financial support provided by the Institute is gratefully acknowledged.
Dalmau, V., Krokhin, A.
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Polynomial bounds for pathwidth
Dallard, Milanič, and Štorgel conjectured that for a hereditary graph class $\mathcal{G}$, if there is some function $f:\mathbb{N}\to\mathbb{N}$ such that every graph $G\in \mathcal{G}$ with clique number $ω(G)$ has treewidth at most $f(ω(G))$, then there is a polynomial function $f$ with the same property.
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Tree-decompositions of small pathwidth
The treewidth \(\text{ tw}(G)\) of \(G\) can be defined as minimum width of a tree-decomposition of \(G\), or minimum \(\omega(H)-1\) of a chordal triangulation \(H\) of \(G\). Similarely, the pathwidth \(\text{ pw}(G)\) can be defined via path-decompositions or triangulations into interval graphs. Thereby a path-decomposition is a tree-decomposition \(
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Protocol for aerosolization challenge of mice with Bordetella pertussis. [PDF]
Bitzer G +3 more
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Sub-exponential Time Parameterized Algorithms for Graph Layout Problems on Digraphs with Bounded Independence Number. [PDF]
Misra P, Saurabh S, Sharma R, Zehavi M.
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The Treewidth and Pathwidth of Graph Unions
Given two $n$-vertex graphs $G_1$ and $G_2$ of bounded treewidth, is there an $n$-vertex graph $G$ of bounded treewidth having subgraphs isomorphic to $G_1$ and $G_2$? Our main result is a negative answer to this question, in a strong sense: we show that the answer is no even if $G_1$ is a binary tree and $G_2$ is a ternary tree.
Bogdan Alecu +5 more
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Tree diet: reducing the treewidth to unlock FPT algorithms in RNA bioinformatics. [PDF]
Marchand B, Ponty Y, Bulteau L.
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