On some classes of analytic functions.
On some -starlike integral operators
On some -convex functions.
On the asymptotic Bieberbach conjecture.
On the bounds of multivalently starlikeness and convexity.
On the coefficient domains of univalent functions.
On the coefficient problem for univalent functions.
On The Coefficient Structure And A Growth Theorem For The Functions f(z) For Which zf'(z) Is Spirallike
On the coefficients of bounded real univalent functions
On the coefficients of starlike functions of some classes
On the coefficients problem of the schlicht function
On the convolution of analytic functions.
On the definition of a close-to-convex function.
On the maximum of and some related functionals for bounded real univalent functions
On the order of convolution consistence of the analytic functions with negative coefficients
Making use of a modified Hadamard product, or convolution, of analytic functions with negative coefficients, combined with an integral operator, we study when a given analytic function is in a given class. Following an idea of U. Bednarz and J. Sokół, we define the order of convolution consistence of three classes of functions and determine a given analytic function for certain classes of analytic functions with negative coefficients.
On the radius of univalence of convex combinations of analytic functions.
On the subclass of Salagean-type harmonic univalent functions.
On the Zalcman Conjecture for Starlike and Typically Real Functions.
On -areally mean p-valent functions
Order of certain classes of analytic and univalent functions using Ruscheweyh derivative.