Radius of $p$-valent Strong Starlikeness for Certain Class of Analytic Functions
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Keywords:
Radius problem, subordination, analytic function, radius of starlikeness, strong starlikeness, radius of $p$-valent strongly starlikenessAbstract
This paper deals with $p$-valent strongly starlikeness of the class $SP(\alpha, A, B)$ satisfying the subordination \[e^{i \alpha} \frac{zf^\prime(z)} {f(z)} \prec cos \ z \frac{1+Az} {1+Bz} + i \ sin \ \alpha,\] $f \in A$, $z \in \Delta$, $0 \leq \alpha < 1$, $-1 \leq B < A \leq 1$. We are concerned with computing the radius results for the above mentioned class and the results that we obtained are generalizations of earlier results obtained previously by different authors.
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