Abstract:In the present article, certain classes of generalized p-valent Robertson functions are considered. Mapping properties of these classes are investigated under certain p-valent integral operators introduced by Frasin recently.
“…(i) (0, 0, 2, 0) ≡ * and (0, 0, 1, 1) ≡ , studied by Spacek [6] and Robertson [7], respectively; for the advancement work, see [8,9]. (ii) 0 ( , , 2, 0) ≡ ( , ) and 0 ( , , 1, 1) ≡ ( , ), studied by both Owa et al and Shams et al [10,11].…”
We introduce and study a subclass of analytic functions related to Robertson functions. Here we discuss the coefficient estimate for function in this class.
“…(i) (0, 0, 2, 0) ≡ * and (0, 0, 1, 1) ≡ , studied by Spacek [6] and Robertson [7], respectively; for the advancement work, see [8,9]. (ii) 0 ( , , 2, 0) ≡ ( , ) and 0 ( , , 1, 1) ≡ ( , ), studied by both Owa et al and Shams et al [10,11].…”
We introduce and study a subclass of analytic functions related to Robertson functions. Here we discuss the coefficient estimate for function in this class.
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