[PDF] Identifying Common Connected Components of Graphs





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Detection of Communities in Directed Networks based on Strongly p

18 juil. 2012 a network based on connected components. First we give some basic notions of graph theory



Computing the 4-Edge-Connected Components of a Graph in Linear

10 déc. 2021 We present the first linear-time algorithm that computes the 4-edge-connected components of an undirected graph. Hence we also obtain the ...



A Study of Connectivity on Dynamic Graphs: Computing Persistent

PICCNIC algorithm (PersIstent. Connected CompoNent InCremental Algorithm) is a polynomial time algo- rithm of minimal complexity. Another advantage of this 



Identifying Common Connected Components of Graphs

26 nov. 2007 Identifying Common Connected Components of Graphs. Anh-Tuan Gai Michel Habib



The atomic decomposition of strongly connected graphs

22 oct. 2013 in linear time from the decomposition in 3connected components of the considered graph. In a companion article



Efficiently computing k-edge connected components via graph

27 juin 2013 a novel graph decomposition paradigm to iteratively decompose a graph G for computing its k-edge connected components such that.



Computing the 4-Edge-Connected Components of a Graph in Linear

vertices of G into the 4-edge-connected components. 2012 ACM Subject Classification Mathematics of computing ? Graph algorithms. Keywords and phrases Cuts 



EIGENVALUES OF THE LAPLACIAN AND THEIR RELATIONSHIP

31 août 2013 First we prove that a graph has k connected components if and only if the algebraic multiplicity of eigenvalue 0 for the graph's Laplacian ...



A Study of Connectivity on Dynamic Graphs: Computing Persistent

12 mars 2021 connected components in a dynamic graph. PICCNIC algorithm (PersIstent. Connected CompoNent InCremental Algorithm) is a polynomial time algo ...



Listing all the minimal separators of a 3-connected planar graph

17 oct. 2005 at least two full connected components. An a?-minimal separator of a graph. G = (V

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