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Antimagic Total labeling of Disjoint Union of Disconnected Graph

, 2013
YEAR/VOLUME/NUMBER/PAGE:2013/April/Ed IIIA network topology (either communication network in general or a network in a computer) can be modeled as a graph or a directed graph (digraph, for short), where each processing element is represented by a ...
Dafik
core  

On the antimagicness of generalized edge corona graphs. [PDF]

Heliyon
D N, S DY.
europepmc   +1 more source

QSPR graph model to explore physicochemical properties of potential antiviral drugs of dengue disease through novel coloring-based topological indices. [PDF]

Front Chem
Yogalakshmi C, Balamurugan BJ.
europepmc   +1 more source

Antimagic and product antimagic graphs with pendant edges

Let $G=(V,E)$ be a simple graph of size $m$ and $L$ a set of $m$ distinct real numbers. An $L$-labeling of $G$ is a bijection $\phi: E \rightarrow L$.
Tey, Joaquín, Mora, Mercè
core  

Antimagic Labeling of Digraphs

Mathematics and Statistics
Ancy Dsouza, Saumya Y M, Kumudakshi Kumudakshi   +2 more
openaire   +1 more source

Totally antimagic total graphs

For a graph G a bijection from the vertex set and the edge set of G to the set {1, 2, ..., |V(G)| + |E(G)|} is called a total labeling of G. The edge-weight of an edge is the sum of the label of the edge and the labels of the end vertices of that edge ...
Anita Abildgaard Sillasen (21325523), Andrea Semaničová-Feňovčíková (21276170), Martin Bača (21296276), Mirka Miller (13548124), Oudone Phanalasy (21269891), Joseph Ryan (21132233)   +5 more
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Antimagic labeling of biregular bipartite graphs

Discrete Applied Mathematics, 2023
This paper investigates antimagic labeling of biregular bipartite graphs. For a biregular bipartite graph \(G[X, Y]\) with \(dG(x) = s\) for all \(x \in X\) and \(dG(y) = t\) for all \(y \in Y\), if \(s \ge t + 2 \) and there is an odd number in \(\{s, t\}\), then it is proved that \(G\) is antimagic.

exaly   +2 more sources

Local antimagic labeling of graphs

Applied Mathematics and Computation, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Donglei Yang, Jian-Liang Wu
exaly   +4 more sources

Antimagic labeling for subdivisions of graphs

Discrete Applied Mathematics
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wei-Tian Li
exaly   +3 more sources

Antimagic labeling and canonical decomposition of graphs

Information Processing Letters, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Michael D Barrus
exaly   +2 more sources