Ruscheweyh derivative and strongly starlike functions
The class \(\overline{S}^*(\beta,\gamma)\) of strongly starlike functions of order \(\beta\) and type \(\gamma\) consists of functions \(f(z) = \sum_{k=1}^\infty a_k z^k\) which are analytic in the unit disc and satisfy \(|\arg (zf'(z)/f(z) - \gamma)|< \pi \beta /2\) for all \(z\) in the unit disc. Here \(0 \leq \gamma < 1\) and \(0 < \beta < 1\). (The
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On a certain subclass of strongly starlike functions
Abstract Let $$\mathcal {S}^*(\alpha _1,\alpha _2)$$ S
Kargar, R., Sokół, J., Mahzoon, H.
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Strongly gamma-starlike functions of order alpha
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Nunokawa, Mamoru, Sokól, Janusz
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Coefficient Estimates in a Class of Strongly Starlike Functions [PDF]
In this paper we consider some coe-cient estimates in the subclass SL ⁄ of strongly starlike functions deflned by a certain geometric condition.
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New Criteria for Functions in a Class of Meromorphically Strongly Starlike Functions
Abstract The authors propose to investigate some new criteria for a certain class of meromorphically strongly starlike functions in the punctured open unit disk. Some intriguing applications that arise as special cases of the main results, which are presented in this study, are also considered.
Cho Nak Eun, Kim Inhwa, Srivastava H. M.
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