Comparison between first geometric–arithmetic index and atom-bond connectivity index

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Notes on Trees with Minimal Atom-Bond Connectivity Index (2012, background): “These results triggered a number of mathematical investigations of the ABC-index [6–14].”
Relationships between Harmonic Index and other Topological Indices (2013, background): “The atom-bond connectivity index of a nontrivial graph G, denoted by ABC(G), is defined as ABC(G) = ∑ uv∈E(G) √ du+dv−2 dudv (see [4, 5, 11]).”
Trees with Smallest Atom-Bond Connectivity Index (2012, background): “Recently a long series of mathematical investigations of the ABC index was communicated [3–9,11–14].”
On atom-bond connectivity index (2011, background): “Contrary to [6], this work attracted the attention of mathematically oriented scholars, resulting in a remarkable number of researches on the mathematical properties of the ABC index [1–4, 7–9, 12, 17–19].”
Survey on Geometric-Arithmetic Indices of Graphs (2011, unknown): “In [16] the first geometric–arithmetic index and the ABC-index (see [25]) were compared for different types of graphs.”
The ABC Index Conundrum (2013, background): “The applicability of theABC index in chemical thermodynamics [13, 14, 23] and other areas of chemistry [3, 11, 20, 24, 33] is nowadays well documented.”