The fractional integrodifferential operator and its univalence and boundedness features according to Pre-Schwarzian derivative structure
Regular function
Locally univalent
Pre-Schwarzian derivative
Fractional calculus
Complex-valued regular functions that are normalized in the open unit disk are vastly studied. The current study introduces a new fractional integrodifferential (non-linear) operator. Based on the pre-Schwarzian derivative, certain appropriate stipulations on the parameters included in this con-structed operator to be univalent and bounded are investigated and determined.
