Results 61 to 70 of about 2,549 (154)
The treewidth and pathwidth of hypercubes
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Sunil Chandran, L., Kavitha, T.
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Structural Rounding: Approximation Algorithms for Graphs Near an Algorithmically Tractable Class [PDF]
We develop a framework for generalizing approximation algorithms from the structural graph algorithm literature so that they apply to graphs somewhat close to that class (a scenario we expect is common when working with real-world networks) while still ...
Demaine, Erik D. +7 more
core +2 more sources
The Behavior of Tree-Width and Path-Width Under Graph Operations and Graph Transformations
Tree-width and path-width are well-known graph parameters. Many NP-hard graph problems admit polynomial-time solutions when restricted to graphs of bounded tree-width or bounded path-width. In this work, we study the behavior of tree-width and path-width
Frank Gurski, Robin Weishaupt
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On the Geometric Ramsey Number of Outerplanar Graphs
We prove polynomial upper bounds of geometric Ramsey numbers of pathwidth-2 outerplanar triangulations in both convex and general cases. We also prove that the geometric Ramsey numbers of the ladder graph on $2n$ vertices are bounded by $O(n^{3})$ and $O(
Cibulka, Josef +4 more
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Hitting minors, subdivisions, and immersions in tournaments
The Erd\H{o}s-P\'osa property relates parameters of covering and packing of combinatorial structures and has been mostly studied in the setting of undirected graphs.
Raymond, Jean-Florent
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Tournament pathwidth and topological containment
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Fradkin, Alexandra, Seymour, Paul
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Parameterized Complexity of Vertex Splitting to Pathwidth at most 1 [PDF]
Jakob Baumann +2 more
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Strong-mixed searching and pathwidth [PDF]
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Forbidden Directed Minors and Kelly-width [PDF]
Partial 1-trees are undirected graphs of treewidth at most one. Similarly, partial 1-DAGs are directed graphs of KellyWidth at most two. It is well-known that an undirected graph is a partial 1-tree if and only if it has no K_3 minor.
Kintali, Shiva, Zhang, Qiuyi
core
$n$-permutability and linear Datalog implies symmetric Datalog
We show that if $\mathbb A$ is a core relational structure such that CSP($\mathbb A$) can be solved by a linear Datalog program, and $\mathbb A$ is $n$-permutable for some $n$, then CSP($\mathbb A$) can be solved by a symmetric Datalog program (and thus ...
Kazda, Alexandr
core +1 more source

