Computing Sanskruti index of the Polycyclic Aromatic Hydrocarbons

Abstract

Among topological descriptors topological indices are very important and they have a prominent role in chemistry. One of them is Sanskruti index was introduced by Hosamani and defined as S(G) = ∑

Computing Sanskruti Index of Titania Nanotubes

“…Edge partition E 6 E 7 E 8 Cardinality 6n 4mn + 4n 6mn − 2n Table 1:The edge partitions based on degrees of end vertices (S u , S v ) where uv ∈ E(T iO 2 [m, n]) (10,5) (7,5) (7,9) (8,9) (10,9) (11,9) Numbers of edges 2 2 2n 4n 2n 6m Table 2:The edge partitions based on degree sum of neighbors of end vertices…”

Influence of Air Supply Velocity on Temperature Field in the Self Heating Process of Coal

“…According to Sardar et al (2017), the main reason for this difference is that Wakao and Funazkri (1978) did not take into account the pore and other correction factors in earlier experiments and studies. The simulation results in this paper can well fit with the correlation equation of theoretical value in case of a wide Re range, especially the low Re value.…”

On Topological Indices of Fractal and Cayley Tree Type Dendrimers

“…The computation of topological indices and their properties of certain networks, carbon graphite, crystal cubic carbon, copper oxide, and nanotubes are discussed in [17][18][19][20][21][22]. The Sanskruti index ( ) of line graphs of subdivision graphs of 2D-lattice, nanotube, nanotorus of 4 8 [ , ] and polycyclic aromatic hydrocarbons is investigated in [23,24].…”