Home > Journals > TAG > Vol. 8 > Iss. 1 (2021)
Article Title
Abstract
Let Α be a nontrival abelian group. A connected simple graph G = (V, E) is Α-antimagic if there exists an edge labeling f: E(G) → A \ {0} such that the induced vertex labeling f+: V(G) → Α, defined by f+(v) = Σ{uv ∈ E(G) f(uv), is injective. The integer-antimagic spectrum of a graph G is the set IAM(G) = {k |G is {Ζ}k-antimagic} and k ≥2. In this paper, we determine the integer-antimagic spectra for cycles with a chord, paths with a chord, and wheels with a chord.
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Recommended Citation
Low, Richard M.; Roberts, Dan; and Zheng, Jinze
(2021)
"The Integer-antimagic Spectra of Graphs with a Chord,"
Theory and Applications of Graphs: Vol. 8:
Iss.
1, Article 1.
DOI: 10.20429/tag.2021.080101
Available at:
https://digitalcommons.georgiasouthern.edu/tag/vol8/iss1/1
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