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MATI

The Zagreb Indices and Some Hamiltonian Properties of Graphs

Yazarlar: Rao Lİ

Cilt 2 , Sayı 2 , 2020 , Sayfalar 7 - 11

Konular:Matematik

Anahtar Kelimeler:The first Zagreb index, , The second Zagreb index

Özet: Let $G = (V, E)$ be a graph. The first Zagreb index and second Zagreb index of $G$ are defined as $\sum_{v \in V}d^2(v)$ and $\sum_{uv \in E}d(u)d(v)$, respectively. Using first and second Zagreb indexes of graphs, we in this note present sufficient conditions for some Hamiltonian properties of graphs. Let $G = (V, E)$ be a graph. The first Zagreb index and second Zagreb index of $G$ are defined as $\sum_{v \in V}d^2(v)$ and $\sum_{uv \in E}d(u)d(v)$, respectively. Using first and second Zagreb indexes of graphs, we in this note present sufficient conditions for some Hamiltonian properties of graphs.

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@article{2020, title={The Zagreb Indices and Some Hamiltonian Properties of Graphs}, volume={2}, number={7–11}, publisher={MATI}, author={Rao Lİ}, year={2020} }
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Rao Lİ. (2020). The Zagreb Indices and Some Hamiltonian Properties of Graphs (Vol. 2). Vol. 2. MATI.
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Rao Lİ. The Zagreb Indices and Some Hamiltonian Properties of Graphs. no. 7–11, MATI, 2020.
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