Eccentric Connectivity Index: A Novel Highly Discriminating Topological Descriptor for Structure-Property and Structure-Activity Studies
By Vikas Sharma, R. Goswami, A. Madan. 1997
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- Ali Reza Ashrafi
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Citations in the corpus
- Mordred: a molecular descriptor calculator (2018, background): “…values of LogP (XLogP [2], ALogP [3], etc.); properties calculated from two-dimensional (2D) structures (e.g., Eccentric Connectivity Index [4]) and three-dimensional (3D) structures (e.g., charged partial surface area (CPSA) [5]); and properties based on quantum mechanics (orbital…”
- Eccentric Connectivity Index: Extremal Graphs and Values (2010, background): “Indeed, they have been found to perform better than several other standard topological descriptors [3,7,8,9,11].”
- Eccentric connectivity index (2011, background): “Sharma, Goswami and Madan [42] introduced a distance–based molecular structure descriptor, which they named ”eccentric connectivity index” and which is defined as ξ = ξ(G) = ∑”
- The eccentric connectivity index of $TUC_4C_8(R)$ nanotubes (2011, methodology): “This quantity has been recently used in several papers on structure-property and structure-activity relationships [1–5], and its mathematical properties have been investigated [6–9].”
- Eccentric Connectivity Index of Chemical Trees (2011, background): “Sharma, Goswami and Madan [14] introduced a distance–based molecular structure descriptor, which they named “eccentric connectivity index” and which they defined as ξc = ξc(G) = ∑ v∈V (G) deg(v) · ε(v) .”
- Distance‐based topological descriptors for measuring the π‐electronic energy of benzenoid hydrocarbons with applications to carbon nanotubes (2020, unknown): “The eccentric connectivity index is another eccentricity-based topological descriptor put forward by Sharma et al. 54 who showed that it to be a highly discriminating topological descriptor for structure-property and structure-activity studies.”
- On the eccentric distance sum of graphs (2011, unknown): “The index ξ c(G) was successfully used for mathematical models of biological activities of diverse nature [12,13,16,26, 30,32].”