STARLIKE AND CONVEX FUNCTIONS WITH RESPECT TO CONJUGATE POINTS

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Coefficient Estimates for Two New Subclasses of Biunivalent Functions with respect to Symmetric Points (2015, methodology): “In the style of Ma and Minda, Ravichandran (see [24]) defined the classes S S (φ) and C S (φ).”
On Subclass of Close-to-Convex Functions (2007, background): “Several different authors had studied the class of Sakaguchi [7] and discussed this class and its subclasses (see[1,3-5, 8-13]).”
On certain subclasses of close-to-convex and (2006, background): “If k = 2, then the class C(k)s (φ) reduces to the class C∗s (φ), which was also introduced and investigated recently by Ravichandran [14].”
Uniformly Convex and Uniformly Starlike Functions (2011, background): “Extension of these (and other closely related) results to functions starlike with respect to symmetric points, conjugate points, multivalent starlike functions, and meromorphic functions were investigated in [43, 6, 5].”