A certain convolution approach for subclasses of analytic functions with negative coefficients

Srivastava, H. M.Eker, Sevtap SumerSeker, Bilal2024-04-242024-04-2420091065-24691476-8291https://doi.org/10.1080/10652460902749437https://hdl.handle.net/11468/16901Making use of the familiar convolution structure of analytic functions, in this study we introduce and investigate a new subclass of analytic functions, whose Taylor-Maclaurin coefficients from the second term onwards are all negative. We derive the coefficient inequalities and other interesting properties and characteristics for functions belonging to the general class, which we have introduced and studied in this article.eninfo:eu-repo/semantics/closedAccessAnalytic FunctionsSlgean Derivative OperatorHadamard Product (Or Convolution)Subordination Between Analytic FunctionsCoefficient InequalitiesDistortion InequalitiesOperators Of Fractional CalculusFractional Integrals And Fractional DerivativesExtreme PointsIntegral MeansLittlewood Subordination TheoremSchwarz FunctionGamma FunctionA certain convolution approach for subclasses of analytic functions with negative coefficientsA certain convolution approach for subclasses of analytic functions with negative coefficientsArticle209687699WOS:0002695028000052-s2.0-7035028428410.1080/10652460902749437Q2Q2