In this article, we compute closed forms of M-polynomial for three general classes of convex polytopes. From the M-polynomial, we derive degree-based topological indices such as first and second Zagreb indices, modified second Zagreb index, Symmetric division index, etc
Sierpinski networks are networks of fractal nature having several applications in computer science, ...
V delu predstavimo M-polinom. To je polinom, s pomočjo katerega enostavno določimo mnoge topološke i...
We determine some classical distance-based and degree-based topological indices of the connected ant...
ABSTRACT Let G be a graph and let 1,,) ( jiGijm, be the number of edges uv of G such that},{)}(,)( {...
There is a strong relationship between the chemical characteristics of chemical compounds and their ...
In this report, we compute closed forms of M-polynomial, first and second Zagreb polynomials and for...
Topological indices are numerical parameters used to study the physical and chemical residences of c...
The universality of M-polynomial paves way towards establishing closed forms of many leading degree-...
Topological indices and polynomials are predicting properties like boiling points, fracture toughnes...
M-polynomial of different molecular structures helps to calculate many topological indices. This pol...
Topological indices correlate certain physicochemical properties like boiling point, stability, and ...
Abstract. The Möbius polynomial is an invariant of ranked posets, closely related to the Möbius fu...
Szeged-like topological indices are well-studied distance-based molecular descriptors, which include...
A topological index of graph G is a numerical parameter related to G, which characterizes its topolo...
Graph theory has provided a very useful tool, called topological index, which is a number from the g...
Sierpinski networks are networks of fractal nature having several applications in computer science, ...
V delu predstavimo M-polinom. To je polinom, s pomočjo katerega enostavno določimo mnoge topološke i...
We determine some classical distance-based and degree-based topological indices of the connected ant...
ABSTRACT Let G be a graph and let 1,,) ( jiGijm, be the number of edges uv of G such that},{)}(,)( {...
There is a strong relationship between the chemical characteristics of chemical compounds and their ...
In this report, we compute closed forms of M-polynomial, first and second Zagreb polynomials and for...
Topological indices are numerical parameters used to study the physical and chemical residences of c...
The universality of M-polynomial paves way towards establishing closed forms of many leading degree-...
Topological indices and polynomials are predicting properties like boiling points, fracture toughnes...
M-polynomial of different molecular structures helps to calculate many topological indices. This pol...
Topological indices correlate certain physicochemical properties like boiling point, stability, and ...
Abstract. The Möbius polynomial is an invariant of ranked posets, closely related to the Möbius fu...
Szeged-like topological indices are well-studied distance-based molecular descriptors, which include...
A topological index of graph G is a numerical parameter related to G, which characterizes its topolo...
Graph theory has provided a very useful tool, called topological index, which is a number from the g...
Sierpinski networks are networks of fractal nature having several applications in computer science, ...
V delu predstavimo M-polinom. To je polinom, s pomočjo katerega enostavno določimo mnoge topološke i...
We determine some classical distance-based and degree-based topological indices of the connected ant...