Results 41 to 50 of about 3,671,469 (355)
End Simplicial Vertices in Path Graphs
A graph is a path graph if there is a tree, called UV -model, whose vertices are the maximal cliques of the graph and for each vertex x of the graph the set of maximal cliques that contains it induces a path in the tree.
Gutierrez Marisa, Tondato Silvia B.
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The interval thickness of a graph G is the minimum clique number of all the interval supergraphs of G. The clique number of a graph is the number of nodes of its biggest complete subgraph. On the other hand, the node- search number is the least number of searchers (pebbles) required to clear the ''contaminated'' edges of a graph. A contaminated edge is
Kirousis, Lefteris M. +1 more
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On the Representation of a PI-Graph
Consider two parallel lines (denoted r1 and r2). A graph is a PI graph (Point-Interval graph) if it is an intersection graph of a family F of triangles between r1 and r2 such that each triangle has an interval with two endpoints on r1 and a vertex (a ...
S.M. Almeida, C.P. de Mello, A. Gomide
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Reconstruction of interval graphs
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Kiyomi, Masashi +2 more
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Interval-valued bipolar fuzzy line graphs
Objectives The notion of Bipolarity based on positive and negative outcomes. It is well known that bipolar models give more precision, flexibility, and compatibility to the system as compared to the classical models and fuzzy models.
Keneni Abera Tola +2 more
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Betweenness in graphs: A short survey on shortest and induced path betweenness
Betweenness is a universal notion present in several disciplines of mathematics. The notion of betweenness has a profound history and many pioneers like Euclid, Pasch, Hilbert have studied betweenness axiomatically.
Manoj Changat +2 more
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Cliques and Clique Covers in Interval-Valued Fuzzy Graphs
Finding cliques and clique covers in graphs are one of the most needful tasks. In this paper, interval-valued fuzzy cliques (IVFQs) and interval-valued fuzzy clique covers (IVFQCs) of an interval-valued fuzzy graph (IVFG) are introduced by introducing ...
Napur Patra +3 more
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Polynomial kernels for Proper Interval Completion and related problems
Given a graph G = (V,E) and a positive integer k, the Proper Interval Completion problem asks whether there exists a set F of at most k pairs of (V \times V)\E such that the graph H = (V,E \cup F) is a proper interval graph.
Bessy, Stéphane, Perez, Anthony
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Recognizing edge clique graphs among interval graphs and probe interval graphs
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Kong, Jing, Wu, Yaokun
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The LexCycle on $\overline{P_{2}\cup P_{3}}$-free Cocomparability Graphs [PDF]
A graph $G$ is a cocomparability graph if there exists an acyclic transitive orientation of the edges of its complement graph $\overline{G}$. LBFS$^{+}$ is a variant of the generic Lexicographic Breadth First Search (LBFS), which uses a specific tie ...
Xiao-Lu Gao, Shou-Jun Xu
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