Loewner Chains and the Roper–Suffridge Extension Operator

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On the roper-suffridge extension operator (2002, background): “In [ 5 ], Graham, G. Kohr and M. Kohr proved that (19) holds when p = 2.”
The generalized Roper-Suffridge extension operator (2003, background): “) generalized the Roper–Suffridge extension operators and discussed their propertie In [3], Graham et al.”
Asymptotically spirallike mappings in several complex variables (2008, background): “Various particular cases were considered in [13] and [15].”
A class of Loewner chain preserving extension operators (2008, background): “Kohr [6] and Graham, Hamada, Kohr, and Suffridge [3] considered the application of Loewner chains to the analysis of extension operators.”