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- W2260437905 abstract "For $alphageq 0$, $delta>0$, $beta 0, end{align*} where $phiinmathbb{R}$ and $|z| zeta$, for $0leq zeta< 1$, $0<deltaleqfrac{1}{(1-zeta)}$ and $|z|<1$. The admissible and sufficient conditions on $lambda(t)$ are examined, so that the generalized and non-linear integral transforms begin{align*} V_{lambda}^delta(f)(z)= (int_0^1 lambda(t) ({f(tz)}/{t})^delta dt)^{1/delta}, end{align*} maps the function from $mathcal{W}_{beta}^delta(alpha,gamma)$ into $mathcal{S}^ast_s(zeta)$. Moreover, several interesting applications for specific choices of $lambda(t)$ are discussed, that are related to some well-known integral operators." @default.
- W2260437905 created "2016-06-24" @default.
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- W2260437905 date "2014-11-19" @default.
- W2260437905 modified "2023-09-27" @default.
- W2260437905 title "Starlikeness of the generalized integral transform using duality techniques" @default.
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