AbstractIn this paper, the concepts of Janowski functions and the conic regions are combined to define a new domain which represents the conic type regions. Different views of this modified conic domain for specific values are shown graphically for better understanding of the behavior of this domain. The class of such functions which map the open unit disk E onto this modified conic domain is defined. Also the classes of k-uniformly Janowski convex and k-Janowski starlike functions are defined and their coefficient inequalities are formulated. The coefficient bound for a certain class of analytic functions, proved by Owa et al. (2006) in [16], has also been improved
AbstractIn the present paper, the authors investigate starlikeness and convexity of a class of multi...
AbstractIntegral operator, introduced by Noor, is defined by using convolution. Let fn(z)=z/(1−z)n+1...
AbstractIn this paper we give a sufficient condition for function to be α-starlike function and some...
AbstractThe aim of this paper is to generalize the conic domain defined by Kanas and Wisniowska, and...
AbstractLet A be the class of functions f:f(z)=z+∑n=2∞anzn, which are analytic in the open unit disc...
AbstractCarlson and Shaffer [SIAM J. Math. Anal. 15 (1984) 737–745] defined a convolution operator L...
In this paper, we are mainly interested to find sufficient conditions for the convolution operator Y...
In this paper, we are mainly interested to find sufficient conditions for the convolution operator Y...
AbstractWe consider the classes of analytic functions introduced recently by K.I. Noor which are def...
AbstractIn this paper, we define and study some subclasses of analytic functions by using the concep...
AbstractCertain classes Rk(μ,α);k≥2,μ>−1,0≤α<1 of analytic functions are defined in the unit disc us...
AbstractIn this paper we consider the classes of k-uniformly convex and k-starlike functions defined...
summary:We introduce two classes of analytic functions related to conic domains, using a new linear ...
AbstractWe investigate several properties of the linear Aouf–Silverman–Srivastava operator and assoc...
AbstractUsing Ruscheweyh derivative and convolution operator, we introduce a new subclass of analyti...
AbstractIn the present paper, the authors investigate starlikeness and convexity of a class of multi...
AbstractIntegral operator, introduced by Noor, is defined by using convolution. Let fn(z)=z/(1−z)n+1...
AbstractIn this paper we give a sufficient condition for function to be α-starlike function and some...
AbstractThe aim of this paper is to generalize the conic domain defined by Kanas and Wisniowska, and...
AbstractLet A be the class of functions f:f(z)=z+∑n=2∞anzn, which are analytic in the open unit disc...
AbstractCarlson and Shaffer [SIAM J. Math. Anal. 15 (1984) 737–745] defined a convolution operator L...
In this paper, we are mainly interested to find sufficient conditions for the convolution operator Y...
In this paper, we are mainly interested to find sufficient conditions for the convolution operator Y...
AbstractWe consider the classes of analytic functions introduced recently by K.I. Noor which are def...
AbstractIn this paper, we define and study some subclasses of analytic functions by using the concep...
AbstractCertain classes Rk(μ,α);k≥2,μ>−1,0≤α<1 of analytic functions are defined in the unit disc us...
AbstractIn this paper we consider the classes of k-uniformly convex and k-starlike functions defined...
summary:We introduce two classes of analytic functions related to conic domains, using a new linear ...
AbstractWe investigate several properties of the linear Aouf–Silverman–Srivastava operator and assoc...
AbstractUsing Ruscheweyh derivative and convolution operator, we introduce a new subclass of analyti...
AbstractIn the present paper, the authors investigate starlikeness and convexity of a class of multi...
AbstractIntegral operator, introduced by Noor, is defined by using convolution. Let fn(z)=z/(1−z)n+1...
AbstractIn this paper we give a sufficient condition for function to be α-starlike function and some...