Zagreb Polynomials and Redefined Zagreb Indices of Nanostar Dendrimers [PDF]
Open Physics, 2019 Dendrimers are profoundly extended natural macromolecules with successive layers of branch units encompassing a central core. Topological indicess are numbers related with graph of a compound to allow quantitative structureactivity/property/lethality ...
Shin Min Kang +2 more
exaly +3 more sources
Computation of Zagreb Polynomial and Indices for Silicate Network and Silicate Chain Network
Journal of Mathematics, 2023 The connection of Zagreb polynomials and Zagreb indices to chemical graph theory is a bifurcation of mathematical chemistry, which has had a crucial influence on the development of chemical sciences.
Muhammad Usman Ghani +4 more
doaj +4 more sources
On the Zagreb Polynomials of Benzenoid Systems [PDF]
Open Physics, 2018 Topological indices play significant role in determining properties of chemical compound. Algebraic polynomials help to compute topological indices of studied chemical compounds.
Young Chel Kwun +2 more
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Zagreb Polynomials and Redefined Zagreb Indices of Dendrimers and Polyomino Chains [PDF]
Open Chemistry, 2019 Dendrimers have an incredibly strong potential because their structure allows multivalent frameworks, i.e. one dendrimer molecule has many possible destinations to couple to a functioning species.
Mustafa Habib +2 more
exaly +3 more sources
Computing F-Index, Coindex and Zagreb Polynomials of the Kth Generalized Transformation Graphs [PDF]
Heliyon, 2020 In chemical graph theory, forgotten topological index or F-index plays a crucial role to collect information about the properties of chemical compounds. The kth generalized transformation graphs of a molecular graph preserve the entire information on the
Durbar Maji, Ganesh Ghorai
exaly +5 more sources
Computing Zagreb Indices and Zagreb Polynomials for Symmetrical Nanotubes [PDF]
Symmetry, 2018 Topological indices are numbers related to sub-atomic graphs to allow quantitative structure-movement/property/danger connections. These topological indices correspond to some specific physico-concoction properties such as breaking point, security, strain vitality of chemical compounds.
Muhammad Kamran Siddiqui +2 more
exaly +2 more sources
Computation of Zagreb Indices and Zagreb Polynomials of Sierpinski Graphs
Hacettepe Journal of Mathematics and Statistics, 2020 The Sierpinski fractal or Sierpinski gasket and generalized Sierpinski graphs are objects of great interest in dynamical systems and probability. In this paper, we consider the Sierpinski gasket graph $S_{n}$, the generalized Sierpinski graphs $S(n,C_{3})$ and $S(n,C_{4})$.
Hafiz Muhammad Afzal Siddiqui
exaly +4 more sources
M polynomial and degree based topological indices of six common synthetic polymers [PDF]
Scientific ReportsThe M-polynomial is a powerful algebraic tool that encodes structural information of molecular graphs and enables the derivation of numerous degree-based topological indices through algebraic operations.
Noel George +2 more
doaj +2 more sources
General Fifth M-Zagreb Indices and Fifth M-Zagreb Polynomials of Carbon Graphite [PDF]
Eurasian Chemical Communications, 2020 Graph theory plays a vital role in modeling and designing any chemical structure or chemical network. Chemical graph theory helps to understand the molecular structural properties of a molecular graph. The molecular graph is a graph consisting of atoms called vertices and the chemical bond between atoms called edges. In this paper, we have computed the
Muhammad Naeem +2 more
exaly +2 more sources
Developing a QSPR model for Alzheimer’s drugs using topological indices and M-polynomial: A computational study [PDF]
Scientific ReportsTopological indices, which are numerical descriptors that encode molecular structure, are widely used in computational drug discovery due to their efficiency and interpretability.
Mohammad Hadi Akhbari +3 more
doaj +2 more sources