Atom-Bond Connectivity and Geometric Arithmetic Indices of Certain Dendrimer Nanostars

Husin, Mohamad Nazri; Hasni, Roslan; Arif, Nabeel E.

doi:10.1166/jctn.2015.3718

Cited by 5 publications

(5 citation statements)

References 11 publications

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“…Among degree based indices, the atom bond connectivity index, [18,19,20,21,22,23], geometric-arithmetic index [24], augmented index [25] were studied in the literature.…”

Section: Sn II G U Vmentioning

confidence: 99%

Multiplicative Connectivity Status Neighborhood Indices of Graphs

2020

IJESRT

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The connectivity indices are applied to measure the chemical characteristics of compounds in Chemical Graph Theory. In this paper, we introduce the multiplicative atom bond connectivity status neighborhood index, multiplicative geometric-arithmetic status neighborhood index, multiplicative arithmetic-geometric status neighborhood index, multiplicative augmented status neighborhood index of a graph. Also we compute these newly defined indices for some standard graphs, wheel and friendship graphs.

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“…Among degree based indices, the atom bond connectivity index, [18,19,20,21,22,23], geometric-arithmetic index [24], augmented index [25] were studied in the literature.…”

Section: Sn II G U Vmentioning

confidence: 99%

Multiplicative Connectivity Status Neighborhood Indices of Graphs

2020

IJESRT

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“…We consider some families of dendrimer nanostars, see [22]. In this paper, the arithmetic-geometric Banhatti index and multiplicative arithmetic-geometric Banhatti index of certain families of dendrimer nanostars are computed.…”

Section: E D U D E D V D E Agbii G D U D E D U D E D V D Ementioning

confidence: 99%

On Two Arithmetic-Geometric Banhatti Indices of Certain Dendrimer Nanostars

V.R.Kulli¹

2018

IJFMA

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Chemical Graph Theory is a branch of Mathematical Chemistry whose focus of interest is to finding topological indices of chemical graphs which correlate well with chemical properties of the chemical molecules. We propose the arithmetic-geometric Banhatti index and multiplicative arithmetic-geometric Banhatti index of a molecular graph. In this paper, we compute these Banhatti topological indices of certain infinite classes of dendrimer nanostars.

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“…Ahmadi and Sadeghimehr (2010) computed the atom bond connectivity index of some graphs and an infinite class of nanostar dendrimers. Husin et al (2013) obtained the atom bond connectivity index of two families of nanostar dendrimers. Dehghan-Zadeh and Ashrafi (2014) studied the atom-bond connectivity index of quasi-tree graphs.…”

Section: Introductionmentioning

confidence: 99%

The first multiplication atom-bond connectivity index of molecular structures in drugs

Gao

Wang

et al. 2017

Saudi Pharmaceutical Journal

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In the field of medicine, there are a large number of new drugs synthesis every year. Before entering the clinical stage, it needs a lot of work on drug testing of the various properties. Due to the lack of a large number of laboratory technician, laboratory equipment and reagents, the drug testing of many biochemical properties are not completed. Theoretical medicine provides a theoretical way for medical researchers to obtain the pharmaceutical properties of compounds by calculation tricks. In this paper, the first multiplication atom-bond connectivity index of several common drugs structure are studied, and the accurate expressions are determined. These theoretical conclusions provide practical guiding significance for pharmaceutical engineering.

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Atom-Bond Connectivity and Geometric Arithmetic Indices of Certain Dendrimer Nanostars

Cited by 5 publications

References 11 publications

Multiplicative Connectivity Status Neighborhood Indices of Graphs

Multiplicative Connectivity Status Neighborhood Indices of Graphs

On Two Arithmetic-Geometric Banhatti Indices of Certain Dendrimer Nanostars

The first multiplication atom-bond connectivity index of molecular structures in drugs

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