[PDF] Top 20 Two New Multiplicative Atom Bond Connectivity Indices

... fourth multiplicative atom bond connectivity indices of a ...fourth multiplicative atom bond connectivity index of line graphs of subdivision graphs of ... See full document

... status indices, sum connectivity status index, product connectivity status index, atom bond connectivity status index, geometric-arithmetic status index, general first and second ... See full document

... to two 6-membered cycles, and no two 6-membered rings are adjacent ...these two kinds of nanos- tructures are manifested in Figure 5 and Figure 6, respec- ... See full document

... reduced connectivity indices [6], product connectivity leap index and ABC leap index [7], atom bond connectivity index [9], multiplicative connectivity ve-degree ... See full document

... product connectivity index and its wide applications, we introduce the multiplicative product connectivity index, multiplicative sum connectivity index, multiplicative ... See full document

... this new graph are presented in ...Zagreb indices, Randić index, geometric-arithmetic index and atom-bond connectivity index, Wiener index, Harary index, the first and second Zagreb ... See full document

... topological indices such as Zagreb index, Randic index and atom-bond connectivity index are exploited to estimate the bioactivity of chemical ...topological indices, we propose here a ... See full document

... The atom-bond connectivity (ABC) index and geometric–arithmetic (GA) index are two well-studied topological indices, which are useful tools in QSPR and QSAR ...GA indices in ... See full document

... topological indices are the multiplicative connectivity indices, introduced by Kulli in ...the multiplicative connectivity indices and their wide applications, we ... See full document

... Kulli, Edge version of multiplicative atom bond connectivity index of some nanotubes and nanotori, submitted. Kulli, The edge version of product and sum connectivity indices, submi[r] ... See full document

... The connectivity indices are applied to measure the chemical characteristics of compounds in Chemical Graph ...the multiplicative atom bond connectivity index and geometric ... See full document

... the multiplicative connectivity indices are used in the analysis of drug molecular structures which are helpful for medical scientists and pharmaceutical scientists to find out the chemical, ... See full document

... The connectivity indices are applied to measure the chemical characteristics of compounds in Chemical Graph ...a new index known as the atom bond connectivity reverse index of a ... See full document

... a new topological index: first multiplicative arithmetic geometric index of a molecular ...compute multiplicative sum connectivity index, multiplicative product connectivity ... See full document

... the multiplicative connectivity indices are used in the analysis of drug molecular structures which are helpful to find out the biological and chemical characteristics of ...the multiplicative ... See full document

... topological indices have found to be useful in chemical documentation, isomer discrimination, structure property relationships, structure activity relationships and pharmaceutical drug ...topological ... See full document

... the atom-bond connectivity (ABC), the augmented Zagreb, the first multiple Za- greb and geometric-arithmetic (GA) indices of the Cartesian product of F -sum of graphs in terms of their factor ... See full document

... A BSTRACT . A topological index is a function Top from  into real numbers with this property that Top(G) = Top(H), if G and H are isomorphic. Nowadays, many of topological indices were defined for different ... See full document

... of the vertex in , and is an arbitrary non-zero real number . A cactus is a graph in which any two cycles have at most one common vertex . In this paper , we compute sharp bounds for index for cacti of order with ... See full document

... of each neighbor of a pendent vertex is two and each such vertex is adjacent to vertex k. In addition, also the remaining pendent vertices are adjacent to vertex k. Hence T is isomorphic to T  S  2 , r s  where ... See full document