Topological Invariants of Molecular Graph of Graphene

Kwun, Young Chel; Ahmad, Jamal; Nazeer, Waqas; Khalid, Waseem; Kang, Shin Min

doi:10.17654/gt021020095

Cited by 4 publications

(3 citation statements)

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“…Then, applying vertex partition (10) and (ii) Let G ∼ = RHOX(n). Now, applying the vertex partition (12) and the E (12,14) E (14,14) E (14,16) E (16,16)…”

Section: V(rhsl(n)mentioning

confidence: 99%

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On Some New Neighborhood Degree-Based Indices for Some Oxide and Silicate Networks

Mondal

De²,

Pal

2019

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Topological indices are numeric quantities that describes the topology of molecular structure in mathematical chemistry. An important area of applied mathematics is the chemical reaction network theory. Real-world problems can be modeled using this theory. Due to its worldwide applications, chemical networks have attracted researchers since their foundation. In this report, some silicate and oxide networks are studied, and exact expressions of some newly-developed neighborhood degree-based topological indices named as the neighborhood Zagreb index ( M N ), the neighborhood version of the forgotten topological index ( F N ), the modified neighborhood version of the forgotten topological index ( F N ∗ ), the neighborhood version of the second Zagreb index ( M 2 ∗ ), and neighborhood version of the hyper Zagreb index ( H M N ) are obtained for the aforementioned networks. In addition, a comparison among all the indices is shown graphically.

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“…Then, applying vertex partition (10) and (ii) Let G ∼ = RHOX(n). Now, applying the vertex partition (12) and the E (12,14) E (14,14) E (14,16) E (16,16)…”

Section: V(rhsl(n)mentioning

confidence: 99%

“…In [11][12][13][14][15][16][17][18][19], topological indices for different chemically important graphs were discussed. Baig et al [20] derived topological indices for some silicate and oxide networks.…”

Section: Introductionmentioning

confidence: 99%

On Some New Neighborhood Degree-Based Indices for Some Oxide and Silicate Networks

Mondal

De²,

Pal

2019

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“…,. In Chemical Graph Theory, several graph indices were introduced and studied such as the Wiener index [ 9,10,11,12,13], the Zagreb indices [14,15,16,17,18], the Revan indices [19,20,21,22], the reverse indices [23,24,25], the Gourava indices [26,27,28,29] and the Banhatti indices [30,31,32,33,34,35].…”

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confidence: 99%

E-Banhatti Sombor Indices

Kulli

2022

ijmcr

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In this paper, we introduce the E-Banhatti Sombor index and the modified E-Banhatti Sombor index and their corresponding exponentials of a graph. Also we compute these newly defined E-Banhatti Sombor indices and their corresponding exponentials for wheel graphs, friendship graphs, tetrameric 1,3-adamantane and honeycomb networks. Furthermore, we establish some properties of the E-Banhatti Sombor index.

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Topological properties of Graphene using some novel neighborhood degree-based topological indices

Mondal

De²,

Pal

2019

Int. J. Math. Ind.

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Topological indices are numeric quantities that transform chemical structure to real number. Topological indices are used in QSAR/QSPR studies to correlate the bioactivity and physiochemical properties of molecule. In this paper, some newly designed neighborhood degree-based topological indices named as neighborhood Zagreb index ([Formula: see text]), neighborhood version of Forgotten topological index ([Formula: see text]), modified neighborhood version of Forgotten topological index ([Formula: see text]), neighborhood version of second Zagreb index ([Formula: see text]) and neighborhood version of hyper Zagreb index ([Formula: see text]) are obtained for Graphene and line graph of Graphene using subdivision idea. In addition, these indices are compared graphically with respect to their response for Graphene and line graph of subdivision of Graphene.

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Topological Invariants of Molecular Graph of Graphene

Cited by 4 publications

References 0 publications

On Some New Neighborhood Degree-Based Indices for Some Oxide and Silicate Networks

On Some New Neighborhood Degree-Based Indices for Some Oxide and Silicate Networks

E-Banhatti Sombor Indices

Topological properties of Graphene using some novel neighborhood degree-based topological indices

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