Applications of the Atangana–Baleanu Fractional Integral Operator

Applications of the Atangana–Baleanu fractional integral were considered in recent studies related to geometric function theory obtain interesting differential subordinations. Additionally, multiplier transformation was used many studies, providing elegant results. In this paper, a new operator is defined by combining those two prolific functions. The newly applied for introducing subclass analytic functions, which investigated concerning certain properties, such as coefficient estimates, distortion theorems, closure neighborhoods and radii starlikeness, convexity close-to-convexity. This class may have symmetric or asymmetric properties. results could prove due applications transformation. univalence properties functions inspire researchers conduct further investigations class.