Results 41 to 50 of about 25,954 (258)
Signed total Roman domination in graphs
Published by De Gruyter Open ...
L. Volkmann
semanticscholar +5 more sources
In this paper we deal with the signed Roman domination and signed total Roman domination problems. For each problem we propose two integer linear programming (ILP) formulations, the constraint programming (CP) formulation and variable neighborhood search (VNS) method.
Vladimir Filipović +2 more
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Signed total double Roman dominating functions in graphs
A signed total double Roman dominating function (STDRDF) on an isolated-free graph [Formula: see text] is a function [Formula: see text] such that (i) every vertex v with [Formula: see text] has at least two neighbors assigned 2 under f or one neighbor w
L. Shahbazi +2 more
doaj +2 more sources
Bounds on the total double Roman domination number of graphs [PDF]
Guoliang Hao +3 more
openalex +3 more sources
Several Roman domination graph invariants on Kneser graphs [PDF]
This paper considers the following three Roman domination graph invariants on Kneser graphs: Roman domination, total Roman domination, and signed Roman domination.
Tatjana Zec, Milana Grbić
doaj +1 more source
On the signed total Roman domination and domatic numbers of graphs
Lutz Volkmann
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On the total and strong version for Roman dominating functions in graphs [PDF]
19 ...
S. Nazari-Moghaddam +3 more
openaire +3 more sources
Maximum Second Zagreb Index Of Trees With Given Roman Domination Number [PDF]
Chemical study regarding total $\pi$-electron energy with respect to conjugated molecules has focused on the second Zagreb index of graphs. Moreover, in the last half-century, it has gotten a lot of attention.
Ayu Ameliatul Ahmad Jamri +3 more
doaj +1 more source
Total restrained Roman domination
Published by Azabaijan Shahid Madani University, Azarshahr ...
Amjadi, Jafar +2 more
openaire +2 more sources
Roman domination in direct product graphs and rooted product graphs
Let $ G $ be a graph with vertex set $ V(G) $. A function $ f:V(G)\rightarrow \{0, 1, 2\} $ is a Roman dominating function on $ G $ if every vertex $ v\in V(G) $ for which $ f(v) = 0 $ is adjacent to at least one vertex $ u\in V(G) $ such that $ f(u) = 2
Abel Cabrera Martínez +2 more
doaj +1 more source

