We give sharp lower bounds for the Zagreb eccentricity indices of connected graphs with fixed numbers of vertices and edges, sharp lower and upper bounds for the Zagreb eccentricity indices of trees with fixed number of pendant vertices, sharp upper bounds for the Zagreb eccentricity indices of trees with fixed matching number (fixed maximum degree, respectively), and characterize the extremal graphs. (doi: 10.5562/cca2020
AbstractThe first and second reformulated Zagreb indices are defined respectively in terms of edge-d...
For a simple graph G with n vertices and m edges, let M1 and M2 denote the first and the second Zagr...
AbstractThe eccentricity of a vertex is the maximum distance from it to another vertex and the avera...
We give sharp lower bounds for the Zagreb eccentricity indices of connected graphs with fixed number...
AbstractThe first Zagreb index M1(G) and the second Zagreb index M2(G) of a (molecular) graph G are ...
For a (molecular) graph G, the first and the second entire Zagreb indices are defined by the formula...
The concept of Zagreb eccentricity indices was introduced in the chemical graph theory very recently...
For a connected graph (G), the eccentric connectivity index (ECI) and the first Zagreb eccentricity ...
AbstractIn this paper, we present sharp bounds for the Zagreb indices, Harary index and hyper-Wiener...
In this paper, we focus on comparing the first and second Zagreb-Fermat eccentricity indices of grap...
AbstractFor a (molecular) graph, the first Zagreb index M1 is equal to the sum of the squares of the...
The Zagreb eccentricity indices are the eccentricity version of the classical Zagreb indices. The fi...
The hyper-Zagreb index is an important branch in the Zagreb indices family, which is defined as ∑uv∈...
The reformulated Zagreb indices of a graph are obtained from the original Zagreb indices by replacin...
Let G=(V,E) be a simple graph with n=|V| vertices and m=|E| edges. The first and the second Zagreb i...
AbstractThe first and second reformulated Zagreb indices are defined respectively in terms of edge-d...
For a simple graph G with n vertices and m edges, let M1 and M2 denote the first and the second Zagr...
AbstractThe eccentricity of a vertex is the maximum distance from it to another vertex and the avera...
We give sharp lower bounds for the Zagreb eccentricity indices of connected graphs with fixed number...
AbstractThe first Zagreb index M1(G) and the second Zagreb index M2(G) of a (molecular) graph G are ...
For a (molecular) graph G, the first and the second entire Zagreb indices are defined by the formula...
The concept of Zagreb eccentricity indices was introduced in the chemical graph theory very recently...
For a connected graph (G), the eccentric connectivity index (ECI) and the first Zagreb eccentricity ...
AbstractIn this paper, we present sharp bounds for the Zagreb indices, Harary index and hyper-Wiener...
In this paper, we focus on comparing the first and second Zagreb-Fermat eccentricity indices of grap...
AbstractFor a (molecular) graph, the first Zagreb index M1 is equal to the sum of the squares of the...
The Zagreb eccentricity indices are the eccentricity version of the classical Zagreb indices. The fi...
The hyper-Zagreb index is an important branch in the Zagreb indices family, which is defined as ∑uv∈...
The reformulated Zagreb indices of a graph are obtained from the original Zagreb indices by replacin...
Let G=(V,E) be a simple graph with n=|V| vertices and m=|E| edges. The first and the second Zagreb i...
AbstractThe first and second reformulated Zagreb indices are defined respectively in terms of edge-d...
For a simple graph G with n vertices and m edges, let M1 and M2 denote the first and the second Zagr...
AbstractThe eccentricity of a vertex is the maximum distance from it to another vertex and the avera...