The class of functions spirallike with respect to a boundary point.
The Dziok-Srivastava operator and -uniformly starlike functions.
The extreme points of a class of functions with positive real part.
The Fekete–Szegö problem for a class of analytic functions defined by Carlson–Shaffer operator
In the present investigation we solve Fekete-Szegö problem for the generalized linear differential operator. In particular, our theorems contain corresponding results for various subclasses of strongly starlike and strongly convex functions
The Fekete-Szegő theorem for close-to-convex functions of the class .
The fifth and sixth coefficients of -close-to-convex functions
The integral operator on the class.
The integral operator on the class.
The integral operator on the class.
The Pick version of the Schwarz lemma and comparison of the Poincaré densities.
The projective limit of the spaces
The punishing factors for convex pairs are .
The quasi-Hadamard products of uniformly convex functions defined by Dziok-Srivastava operator
The radius of close-to-convexity of
The radius of conformity of some classes of regular functions
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