Radius of Uniformly Convex γ-Spirallikeness of Combination of Derivatives of Bessel Functions

We find the sharp radius of uniformly convex γ-spirallikeness for Nν(z)=az2Jν″(z)+bzJν′(z)+cJν(z) (here Jν(z) is Bessel function first kind order ν) with three different kinds normalizations Nν(z). As an application, we derive sufficient conditions on parameters functions to be and, consequently, generate examples uniform γ-spirallike via Results are well-supported by relevant graphs and tables.