K-vertex-connected graph

Results: 6



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1Computation and Communication Efficient Graph Processing with Distributed Immutable View Rong Chen†, Xin Ding†, Peng Wang†, Haibo Chen†, Binyu Zang†, Haibing Guan§ Shanghai Key Laboratory of Scalable Computing

Computation and Communication Efficient Graph Processing with Distributed Immutable View Rong Chen†, Xin Ding†, Peng Wang†, Haibo Chen†, Binyu Zang†, Haibing Guan§ Shanghai Key Laboratory of Scalable Computing

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Source URL: ipads.se.sjtu.edu.cn

Language: English - Date: 2014-06-17 12:26:23
2Connecting Obstacles in Vertex-Disjoint Paths Marwan Al-Jubeh∗ Gill Barequet†∗  Mashhood Ishaque∗

Connecting Obstacles in Vertex-Disjoint Paths Marwan Al-Jubeh∗ Gill Barequet†∗ Mashhood Ishaque∗

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Source URL: www.eecs.tufts.edu

Language: English - Date: 2010-03-17 17:57:11
3Approximating Fault-Tolerant Domination in General Graphs Klaus-Tycho Foerster∗ Abstract In this paper we study the NP-complete problem of finding small k-dominating sets in general graphs, which allow k − 1 nodes to

Approximating Fault-Tolerant Domination in General Graphs Klaus-Tycho Foerster∗ Abstract In this paper we study the NP-complete problem of finding small k-dominating sets in general graphs, which allow k − 1 nodes to

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Source URL: www.tik.ee.ethz.ch

Language: English - Date: 2015-05-18 12:16:23
4

PDF Document

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Source URL: fpt.akt.tu-berlin.de

Language: English - Date: 2014-10-07 11:22:31
5Handout on vertex separators and low tree-width k-partition January 12 and 19, 2012 Given a graph G(V, E) and a set of vertices S ⊂ V , an S-flap is the set of vertices in a connected component of the graph induced on

Handout on vertex separators and low tree-width k-partition January 12 and 19, 2012 Given a graph G(V, E) and a set of vertices S ⊂ V , an S-flap is the set of vertices in a connected component of the graph induced on

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Source URL: www.wisdom.weizmann.ac.il

Language: English - Date: 2012-01-23 02:46:04
    6Reachability in K3,3-free and K5-free Graphs is in Unambiguous Logspace

    Reachability in K3,3-free and K5-free Graphs is in Unambiguous Logspace

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    Source URL: cjtcs.cs.uchicago.edu

    Language: English - Date: 2014-04-18 22:07:45