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On certain degree-based irregularity indices of some nanotubes
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The theory of chemical reaction networks is a branch of mathematical sciences that aims to simulate real world behavior as mentioned in this paper, and has received increasing attention of researchers, primarily due to its ability to capture real-world behavior.Abstract:
The theory of chemical reaction networks is a branch of mathematical sciences that aims to simulate real world behavior. This has received increasing attention of researchers, primarily due to its ...read more
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Study of biological networks using graph theory.
TL;DR: This article mainly study the biology features of biological networks in terms of eccentric topological indices computation by means of graph structure analysis and distance calculating, and illustrates that the bioengineering has the promising application prospects.
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The Vertex-Connectivity Index Revisited
TL;DR: A search for optimum molecular descriptors based on the connectivity index found that in most cases the optimum value of the exponent is indeed different from -0.5, and suggests that a modified version of the (valence) vertex-connectivity index should be routinely employed in the structure-property modeling instead of the standard versions of the index.
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Nano properties analysis via fourth multiplicative ABC indicator calculating
TL;DR: In this paper, the authors studied the fourth multiplicative atom-bond connectivity indices of some special molecular structures which commonly appeared in the compound of nanomaterials, and their specific expressions are given.
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An independent set degree condition for fractional critical deleted graphs
TL;DR: It is determined that G is a fractional -critical deleted graph if \begin{document}$(g,f,n',m)$ \end{ document} -critical deleting graph if d_{i}\}≥\frac{b(n+n')}{a+b}$ ; for any independent subset £x_{1,x_{2,..., x_{i}.