A. Akwu

most citedOn totally antimagic total labeling of complete bipartite graphs

2 citations · 2 across the 3 of their papers we have counts for

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math.CO2019

$C_{4}$ and $C_{6}$ decomposition of the tensor product of complete graphs

Opeyemi Oyewumi, Abolape D. Akwu

Let $G$ be a simple and finite graph. A graph is said to be \textit{decomposed} into subgraphs $H_{1}$ and $H_{2}$ which is denoted by $G = H_{1} \oplus H_{2}$ , if $G$ is the edge disjoint…

math.CO2016

Totally Antimagic Total labeling of Ladders, Prisms and Generalised Pertersen graphs

Deborah O. A. Ajayi, Abolape D. Akwu

Given a graph $G$ , a total labeling on $G$ is called edge-antimagic total (respectively, vertex-antimagic total) if all edge-weights (respectively, vertex-weights) are pairwise dis…

math.CO2016★ 2 cited

On totally antimagic total labeling of complete bipartite graphs

Abolape D. Akwu, Deborah O. A. Ajayi

This paper deals with the problem of finding totally antimagic total labelings of complete bipartite graphs. We prove that complete bipartite graphs are totally antimagic total gra…

C4​ and C6​ decomposition of the tensor product of complete graphs

Totally Antimagic Total labeling of Ladders, Prisms and Generalised Pertersen graphs

On totally antimagic total labeling of complete bipartite graphs

$C_{4}$ and $C_{6}$ decomposition of the tensor product of complete graphs