Enumeration of the Multiplicative Degree-Kirchhoff Index in the Random Polygonal Chains

Enumeration of the Multiplicative Degree-Kirchhoff Index in the Random Polygonal Chains

Multiplicative degree-Kirchhoff index is a very interesting topological index. In this article, we compute analytical expression for the expected value of the Multiplicative degree-Kirchhoff index in a random polygonal. Based on the result above, we also get the Multiplicative degree-Kirchhoff index...

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Veröffentlicht in:Molecules (Basel, Switzerland) Switzerland), 2022-09, Vol.27 (17), p.5669
Hauptverfasser: Zhu, Wanlin, Geng, Xianya
Format: Artikel
Sprache:eng
Schlagworte:
Algebraic topology
average value
Chains
Enumeration
expected value
Expected values
extremal value
Graph theory
Mathematical research
Molecular structure
multiplicative degree-Kirchhoff index
Physical properties
Polygons
Probability
random polygonal chains
Random variables
Topology
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Zusammenfassung:Multiplicative degree-Kirchhoff index is a very interesting topological index. In this article, we compute analytical expression for the expected value of the Multiplicative degree-Kirchhoff index in a random polygonal. Based on the result above, we also get the Multiplicative degree-Kirchhoff index of all polygonal chains with extremal values and average values.
ISSN:1420-3049
1420-3049
DOI:10.3390/molecules27175669