On the univalence of an integral on subclasses of meromorphic functions ∑ of
functions meromorphic and
univalent in the exterior of the unit disk. We refine the ranges of the parameter
The law of the iterated logarithm for locally univalent functions of the integral means of the derivative of an
analytic function. Also, we establish that this constant is equal
On Brennan's conjecture for a special class of functions} assuming that the Taylor coefficients of the
function log(zf′(z)/f(z)) at zero are nonnegative. We also
Bohr’s inequality for harmonic mappings and beyond with the classical Bohr inequality for bounded
analytic functions defined on the unit disk centered at the origin
INTEGRAL MEANS OF HARMONIC MAPPINGSIn this talk, we are interested to explore more on locally
univalent harmonic
functions Rotations of convex harmonic univalent mappings, and that the
analytic function h+g is not starlike therein. The article concludes with a new conjecture.
On the Bohr inequality with a fixed zero coefficient of the classical Bohr's inequality for bounded
analytic functions and also for K-quasiconformal harmonic mappings