A Study of Multivalent q -starlike Functions Connected with Circular Domain
Lei Shi, Qaiser Khan, Gautam Srivastava and 2 more
Mathematics · 2019
doi:10.3390/math7080670 (opens in a new tab)
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Abstract
Starlike functions have gained popularity both in literature and in usage over the past decade. In this paper, our aim is to examine some useful problems dealing with <i>q</i>-starlike functions. These include the convolution problem, sufficiency criteria, coefficient estimates, and Fekete−Szegö type inequalities for a new subfamily of analytic and multivalent functions associated with circular domain. In addition, we also define and study a Bernardi integral operator in its <i>q</i>-extension for multivalent functions. Furthermore, we will show that the class defined in this paper, along with the obtained results, generalizes many known works available in the literature.
Abstract licence: CC BY
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