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A Congruence Relation forWiener and Szeged Indices
  • ISSN号：0354-5180
  • 期刊名称：Filomat
  • 时间：2015.5.20
  • 页码：1081-1083
  • 相关项目：图的基于距离的拓扑指标及若干相关问题
作者： Ivan Gutman,Kexiang Xu, Muhuo Liu|
同期刊论文项目
图的基于距离的拓扑指标及若干相关问题
期刊论文 33 著作 1
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On Zagreb and Harary Indices
ON THE MULTIPLICATIVE ZAGREB COINDEX OF GRAPHS
Extremal Laplacian-energy-like invariant of graphs with given matching number
Maximal Unicyclic Graphs With Respect to New Atom-bond Connectivity Index
MAXIMAL HARARY INDEX OF UNICYCLIC GRAPHS WITH A GIVEN MATCHING NUMBER
On Harary Index and Traceable Graphs
THE MULTIPLICATIVE VERSION OF WIENER INDEX
CHROMATIC NUMBER AND SOME MULTIPLICATIVE VERTEX-DEGREE-BASED INDICES OF GRAPHS
The relationship between the eccentric connectivity index and Zagreb indices
Relating the ABC and harmonic indices
A survey on graphs extremal with respect to distance–based topological inices
Maximizing the Zagreb indices of (n,m)-graphs
Extremal (n,m)-graphs with respect to distance–degree–based topological indices
Some extremal results on the connective eccentricity index ofgraphs
Weighted Harary indices of apex trees and k-apex trees
Zagreb indices of graphs
Some extremal graphs with respect to inverse degree
The Kirchhoff index of quasi-tree graphs
The minimal matching energy of (n,m)-graphs with a given matching number
Unicyclic Graphs with Given Number of Cut Vertices and the Maximal Merrifield - Simmons Index
REMARKS ON A CONJECTURE ABOUT RANDI′C INDEX ANDGRAPH RADIUS
On the Harary index of graph operations
The Harary index of ordinary and generalized quasi-tree graphs
Extremal t-apex trees with respect to matching energy
On a novel eccentricity-based invariant of a graph
Nordhaus-Gaddum-type results for resistancedistance-based graph invariants
Ordering connected graphs by their Kirchhoff indices