The radius of convexity of certain analytic functions. II.
The radius of starlikeness for convex functions of complex order.
The radius of starlikeness of the certain classes of -valent functions defined by multiplier transformations.
The radius of univalence and starlikeness of a certain class of analytic functions
The radius of univalence and starlikeness of some classes of regular functions
The radius of univalence of certain analytic functions
The second coefficient of a function with all derivatives univalent.
The sharp version of a criterion for starlikeness related to the operator of Alexander
The method of convolution is used to determine a sharp condition for starlikeness of analytic functions defined in the unit disc U = {z ∈ ℂ: |z| < 1} and having the property f(0) = f'(0) - 1 = 0. The integral version is given using the Alexander integral operator.
The starlikeness properties for integral operators.
The univalence conditions for a general integral operator.
The univalence od a new integral operator.
The Univalence Of Some Analytic Functions
The univalence of some integral operators using the Bessel functions
The univalent condition for an integral operator on the classes and .
Two applications of one Robertson's results
Two inequalities for starlike functions
Two starlikeness properties for the Bernardi operators.
Two-point distortion theorems for bounded univalent functions.
Two-point distortion theorems for certain families of analytic functions in the unit disc.
Typically real functions and typically real derivatives.