Algebraic structure graphs over the commutative ring Z m: exploring topological indices and entropies using M-polynomials
The field of mathematics that studies the relationship between algebraic structures and
graphs is known as algebraic graph theory. It incorporates concepts from graph theory …
graphs is known as algebraic graph theory. It incorporates concepts from graph theory …
M-polynomials and degree-based topological indices of tadpole graph
Chemical graph theory is a branch of mathematical chemistry which has an important
outcome on the development of the chemical sciences. A chemical graph is a graph which is …
outcome on the development of the chemical sciences. A chemical graph is a graph which is …
On computation of newly defined degree-based topological invariants of Bismuth Tri-iodide via M-polynomial
In this article, we recover many degree-based topological invariants using their formulas
given in table [1] of Bismuth Tri-iodide by using its M-polynomial. The M-polynomial is a new …
given in table [1] of Bismuth Tri-iodide by using its M-polynomial. The M-polynomial is a new …
Closed formulas for some new degree based topological descriptors using M-polynomial and boron triangular nanotube
In this article, we provide new formulas to compute the reduced reciprocal randi ć index,
Arithmetic geometric1 index, SK index, SK 1 index, SK 2 index, edge version of the first …
Arithmetic geometric1 index, SK index, SK 1 index, SK 2 index, edge version of the first …
[PDF][PDF] Domination topological properties of carbidopa-levodopa used for treatment Parkinson's disease by using φp-polynomial
Chemical graph theory is one of the branches of mathematical chemistry. The importance of
chemical graph theory lies in understanding and explaining the nature of the chemical …
chemical graph theory lies in understanding and explaining the nature of the chemical …
On topological aspects of silicate network using M-polynomial
M-polynomial is introduced as a graph polynomial to re-cover closed formulas of degree
based topological indices by using some suitable operators. These topological indices have …
based topological indices by using some suitable operators. These topological indices have …
A study of newly defined degree-based topological indices via M-polynomial of Jahangir graph
There is an incredible importance of topological indices in the field of graph theory. M-
polynomial is a very effective way for finding the topological indices of a graph. In this article …
polynomial is a very effective way for finding the topological indices of a graph. In this article …
[PDF][PDF] Theoretical study of benzene ring embedded in P-type surface in 2D network using some new degree based topological indices via M-polynomial
The combination of chemistry with graph theory is called chemical graph theory. This
interdisciplinary solves the questions that arise in chemistry with the help of graph theory …
interdisciplinary solves the questions that arise in chemistry with the help of graph theory …
On topological indices and entropy dynamics over zero divisors graphs under cartesian product of commutative rings
Algebraic graph theory is an important area of mathematics that looks into the complex
relationships between different algebraic structures and the many features that graphs have …
relationships between different algebraic structures and the many features that graphs have …
Analyzing the boron triangular nanotube through topological indices via M-polynomial
Abstract he current discovery of different types of nanostructures has inspired the researcher
to study the applications of these structures in different fields. In this study, we have analyzed …
to study the applications of these structures in different fields. In this study, we have analyzed …