Xin-Bei Peng

most citedThe (multiplicative degree-)Kirchhoff index of graphs derived from the Catersian product of

S_{n}

and

K_{2}

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.CO2022

The statistical analysis for Sombor indices in a random polygonal chain networks

Jia-Bao Liu, Ya-Qian Zheng, Xin-Bei Peng

The Sombor indices, a new category of degree-based topological molecular descriptors, have been widely investigated due to their excellent chemical applicability. This paper aims t…

math.CO2022

The Laplacians, Kirchhoff index and complexity of linear Möbius and cylinder octagonal-quadrilateral networks

Jia-Bao Liu, Lu-Lu Fang, Qian Zheng +1

Spectrum graph theory not only facilitate comprehensively reflect the topological structure and dynamic characteristics of networks, but also offer significant and noteworthy appli…

math.CO2020★ 1 cited

The (multiplicative degree-)Kirchhoff index of graphs derived from the Catersian product of $S_{n}$ and $K_{2}$

Jia-Bao Liu, Xin-Bei Peng, Jiao-Jiao Gu +1

Recently, Li et al. [Appl. Math. Comput. 382 (2020) 125335] proposed the problem of determining the Kirchhoff index and multiplicative degree-Kirchhoff index of graphs derived from…

The statistical analysis for Sombor indices in a random polygonal chain networks

The Laplacians, Kirchhoff index and complexity of linear Möbius and cylinder octagonal-quadrilateral networks

The (multiplicative degree-)Kirchhoff index of graphs derived from the Catersian product of Sn​ and K2​

The (multiplicative degree-)Kirchhoff index of graphs derived from the Catersian product of $S_{n}$ and $K_{2}$