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Cografos integrais
(Universidade Federal de Santa MariaBrasilMatemáticaUFSMPrograma de Pós-Graduação em MatemáticaCentro de Ciências Naturais e Exatas, 2021-09-16)
The search for integral cographs is a topic of interest in Spectral Graph Theory. From this,
and motivated by the structural characteristics of these graphs, and by their spectral properties,
we propose, in this dissertation, ...
The clique operator on cographs and serial graphs
(Elsevier Science BvAmsterdamHolanda, 2004)
Neighborhood covering and independence on P4-tidy graphs and tree-cographs
(Springer, 2017-11)
Given a simple graph G, a set (Formula presented.) is a neighborhood cover set if every edge and vertex of G belongs to some G[v] with (Formula presented.), where G[v] denotes the subgraph of G induced by the closed ...
Probe interval graphs and probe unit interval graphs on superclasses of cographs
(Discrete Mathematics Theoretical Computer Science, 2013-08)
A graph is probe (unit) interval if its vertices can be partitioned into two sets: a set of probe vertices and a set of nonprobe vertices, so that the set of nonprobe vertices is a stable set and it is possible to obtain ...
Neighborhood covering and independence on P4-tidy graphs and tree-cographs
(Springer, 2020)
Given a simple graph G, a set C subset of V(G)\documentclass[12pt] is a neighborhood cover set if every edge and vertex of G belongs to some G[v] with v is an element of C\documentclass[12pt] denotes the subgraph of G ...
Neighborhood covering and independence on P4-tidy graphs and tree-cographs
(Springer, 2020)
Given a simple graph G, a set C subset of V(G)\documentclass[12pt] is a neighborhood cover set if every edge and vertex of G belongs to some G[v] with v is an element of C\documentclass[12pt] denotes the subgraph of G ...
On the b-coloring of cographs and p-4-sparse graphs
(SPRINGER TOKYO, 2009)
On the b-coloring of cographs and p-4-sparse graphs
(SPRINGER TOKYO, 2009)
Probe interval graphs and probe unit interval graphs on superclasses of cographs
(DISCRETE MATHEMATICS THEORETICAL COMPUTER SCIENCE, 2013)