![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextgreen.png)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextred.png)
![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextgreen.png)
![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltext_open_medium.gif)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextred.png)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltext_restricted_medium.gif)
On A Class of Multivalent Functions Defined by Ruscheweyh Derivative
Subscribe/Renew Journal
In the present paper, we introduce a class Vδn,p,γ(A,B) of certain analytic functions. In our first result we show, by an inclusion relation, that the functions in Vδn,p,γ(A,B) are p-valent. Then we obtain class preserving integral operator, sharp coefficient estimate, a sufficient condition in terms of coefficients maximization theorem concerning coefficients x and closure theorem for the class Vδn,p,γ (A,B). Our results generalize corresponding results of Kumar and Shukla [Indian J. Pure Appl. Math. 15(1984)] and hence corresponding results of Chen [Soochow J. Math. 8(1982)] and Goel and Sohi[Indian J. Pure Appl.Math.11(1980)] follow.
User
Subscription
Login to verify subscription
Font Size
Information
![](https://i-scholar.in/public/site/images/abstractview.png)
Abstract Views: 244
![](https://i-scholar.in/public/site/images/pdfview.png)
PDF Views: 0