The reciprocal degree resistance distance index of a connected graph G is defined as RDRG=∑u,v⊆VGdGu+dGv/rGu,v, where rGu,v is the resistance distance between vertices u and v in G. Let ℬn denote the set of bicyclic graphs without common edges and with n vertices. We study the graph with the maximum reciprocal degree resistance distance index among all graphs in ℬn and characterize the corresponding extremal graph
Abstract The Kirchhoff index of a connected graph is the sum of resistance distances between all uno...
For a graph G, the resistance distance r G ( x , y ) is defined to be the effective resi...
Suppose G is a simple graph with edge set EG. The Randić index RG is defined as RG=∑uv∈EG1/degGudegG...
The reciprocal degree resistance distance index of a connected graph G is defined as RDRG=∑u,v⊆VGdGu...
AbstractIn this paper, we study a new graph invariant named reciprocal degree distance (RDD), define...
The Harary index is defined as the sum of reciprocals of distances between all pairs of vertices of ...
Let G be a connected graph with vertex set V(G). The degree resistance distance of G is defined as t...
AbstractIn this paper, we study a new graph invariant named reciprocal degree distance (RDD), define...
The sum-connectivity index is a new variant of the famous Randic connectivity index usable in quanti...
The Resistance-Harary index of a connected graph G is defined as R H ( G ) = ∑ { u ,...
Abstract. The reverse degree distance of a connected graph G is defined in discrete mathematical che...
In graph theory, the resistance distance between any two vertices of a simple connected graph G is e...
The reformulated reciprocal degree distance is defined for a connected graph G as R¯t(G)=(1/2)∑u,υ∈V...
We may view any graph as a network of resistors each having a resistance of 1 Ω. The resistance dist...
Let G be a connected graph with vertex set V(G). The Harary index of a graph is defined as H(G) = ∑u...
Abstract The Kirchhoff index of a connected graph is the sum of resistance distances between all uno...
For a graph G, the resistance distance r G ( x , y ) is defined to be the effective resi...
Suppose G is a simple graph with edge set EG. The Randić index RG is defined as RG=∑uv∈EG1/degGudegG...
The reciprocal degree resistance distance index of a connected graph G is defined as RDRG=∑u,v⊆VGdGu...
AbstractIn this paper, we study a new graph invariant named reciprocal degree distance (RDD), define...
The Harary index is defined as the sum of reciprocals of distances between all pairs of vertices of ...
Let G be a connected graph with vertex set V(G). The degree resistance distance of G is defined as t...
AbstractIn this paper, we study a new graph invariant named reciprocal degree distance (RDD), define...
The sum-connectivity index is a new variant of the famous Randic connectivity index usable in quanti...
The Resistance-Harary index of a connected graph G is defined as R H ( G ) = ∑ { u ,...
Abstract. The reverse degree distance of a connected graph G is defined in discrete mathematical che...
In graph theory, the resistance distance between any two vertices of a simple connected graph G is e...
The reformulated reciprocal degree distance is defined for a connected graph G as R¯t(G)=(1/2)∑u,υ∈V...
We may view any graph as a network of resistors each having a resistance of 1 Ω. The resistance dist...
Let G be a connected graph with vertex set V(G). The Harary index of a graph is defined as H(G) = ∑u...
Abstract The Kirchhoff index of a connected graph is the sum of resistance distances between all uno...
For a graph G, the resistance distance r G ( x , y ) is defined to be the effective resi...
Suppose G is a simple graph with edge set EG. The Randić index RG is defined as RG=∑uv∈EG1/degGudegG...