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Majorization in Analytic Functions Among Distinct Classes Defined by Modified Tremblay Fractional Operator
This paper presents and investigates three distinct kinds of analytic functions described by
the Modified Tremblay Fractional Operator: I Υ [A, B], Q Υ [A, B], and P Υ [A, B]. We give a …
the Modified Tremblay Fractional Operator: I Υ [A, B], Q Υ [A, B], and P Υ [A, B]. We give a …
Majorization property for certain classes of analytic functions associated with general operator
In this study, we introduce two new classes $ S_ {k}[E, F;\mu;\gamma] $ and $ T_
{k}(\theta,\,\mu,\,\gamma) $ of analytic functions using the general integral operator. For …
{k}(\theta,\,\mu,\,\gamma) $ of analytic functions using the general integral operator. For …
Majorization property for specific classes of analytic functions
The majorization property plays a significant role in understanding the behavior of certain
classes of analytic functions and their map**s. In this research, we introduce two novel …
classes of analytic functions and their map**s. In this research, we introduce two novel …