M. Jamil

activity

20162019

most citedZeroth-order general Randic index of

k

-generalized quasi trees

3 citations · 5 across the 4 of their papers we have counts for

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4 papers · 1 filter

math.CO2019

Some Bounds on Zeroth-Order General Randić$ Index

Muhammad Kamran Jamil, Ioan Tomescu, Muhammad Imran

For a graph $G$ without isolated vertices, the inverse degree of a graph $G$ is defined as $I D (G) = \sum_{u \in V (G)} d (u)^{- 1}$ where $d (u)$ is the number of vertices adjacent to the…

math.CO2018

General sum-connectivity index of trees and unicyclic graphs with fixed maximum degree

M. K. Jamil, I. Tomescu

The general sum-connectivity index of a graph $G$ is defined as $χ_{α} (G) = uv \in E (G) \sum (d (u) + d (v))^{α}$ , where $d (v)$ denotes the degree of the vertex $v$ in $G$ and $α$ …

math.CO2018★ 3 cited

Zeroth-order general Randic index of $k$ -generalized quasi trees

M. K. Jamil, I. Tomescu

For a simple graph $G (V, E)$ , the zeroth-order general Randi\' c index is defined as $^{0} R_{α} (G) = \sum_{v \in V (G)} d (v)^{α}$ , where $d (v)$ is the degree of the vertex $v$ and $α \neq = 0$ is a…

math.CO2016★ 1 cited

The Wiener Index and the Hosoya Polynomial of the Jahangir Graphs

Shaohui Wang, Mohammad Reza Farahani, M. R. Rajesh Kanna +2

Let G be a simple connected graph having vertex set V and edge set E. The vertex-set and edge-set of G denoted by V(G) and E(G), respectively. The length of the smallest path betwe…

Some Bounds on Zeroth-Order General Randić$ Index

General sum-connectivity index of trees and unicyclic graphs with fixed maximum degree

Zeroth-order general Randic index of k-generalized quasi trees

The Wiener Index and the Hosoya Polynomial of the Jahangir Graphs

Zeroth-order general Randic index of $k$ -generalized quasi trees