Results 111 to 120 of about 2,126 (197)
Fractional colorings of partial t-trees with no large clique
9 ...
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(Treewidth, Clique)-Boundedness and Poly-logarithmic Tree-Independence
An {\em independent set} in a graph $G$ is a set of pairwise non-adjacent vertices. A {\em tree decomposition} of $G$ is a pair $(T, χ)$ where $T$ is a tree and $χ: V(T) \rightarrow 2^{V(G)}$ is a function satisfying the following two axioms: for every edge $uv \in V(G)$ there is a $x \in V(T)$ such that $\{u,v\} \subseteq χ(x)$, and for every vertex ...
Chudnovsky, Maria +2 more
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Layered tree-independence number and clique-based separators
37 pages, 4 ...
Dallard, Clément +3 more
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Graphs that have clique (partial) 2-trees [PDF]
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Tight Approximation and Kernelization Bounds for Vertex-Disjoint Shortest Paths. [PDF]
Bentert M, Fomin FV, Golovach PA.
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A Clique-Based Separator for Intersection Graphs of Geodesic Disks in [Formula: see text]. [PDF]
Aronov B, de Berg M, Theocharous L.
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Leveraging graphical model techniques to study evolution on phylogenetic networks. [PDF]
Teo B, Bastide P, Ané C.
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Simplex polynomial in complex networks and its applications to compute the Euler characteristic. [PDF]
Wang Z, Fu X, Deng B, Chen Y, Zhao H.
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