Riemann-Liouville fractional derivative with varying arguments
N. Ravikumar and S. Latha
Abstract
In this paper, we define the subclasses
$\mathcal{V_\delta}(A,B)$ and $\mathcal{K_\delta}(A,B)$ of
analytic functions by using $\Omega^{\delta}f(z)$. For functions
belonging to these classes, we obtain coefficient estimates,
distortion bounds and many more properties.
Keywords: Univalent functions; Komato operator; fractional derivative; linear operator.