SOME INCLUSION PROPERTIES FOR CERTAIN K-UNIFORMLY SUBCLASSES OF ANALYTIC FUNCTIONS ASSOCIATED WITH WRIGHT FUNCTION

Inclusion Properties for Certain K-uniformly Subclasses of Analytic Functions Associated with Certain Integral Operator (communicated by Joszef Sandor)

In this paper, we introduce several new k-uniformly classes of analytic functions defined by using the integral operator and investigate various inclusion relationships for these classes. Some interesting applications involving certain classes of integral operators are also considered.

Inclusion Properties with Applications for Certain Subclasses of Analytic Functions

Using convolution and subordination concepts, we define some new subclasses of analytic functions and study their properties including inclusion relations and radius problems. Several applications related to conic domains and certain integral operators are also given. Results obtained in this paper may motivate further research in this dynamic and fascinating field.

Research Article Inclusion Properties for Certain Subclasses of Analytic Functions Associated with the Dziok-Srivastava Operator

Subclasses of analytic functions associated with Wright generalized hypergeometric functions

In this paper, we define a generalized class of starlike functions with negative coefficients and obtain coefficient estimates, distortion bounds, closure theorems and extreme points. Further we obtain modified Hadamard product, radii of close-to-convex, starlikeness and convexity for functions belonging to this class. Furthermore neighborhood results are discussed.

Some Properties of Certain New Subclasses of Analytic Functions

In this paper, we introduce some new subclasses of analytic functions related to starlike, convex, close-to-convex and quasi-convex functions defined by using a generalized operator. Inclusion relationships for these subclasses are established. Also, we introduce some integral-preserving properties. Moreover, connections of the results presented here with those obtained in earlier works are poi...