Summary: The aim of this paper is to obtain coefficient estimates, distortion theorems, convex linear combinations and radii of close-to-convexity, starlikeness and convexity for functions belonging to the subclass \(\text{TS}_\gamma(f,g;\alpha,\beta)\) of uniformly starlike and convex functions. We consider integral operators associated with functions in this class. Furthermore, partial sums \(f_n(z)\) of functions \(f(z)\) in the class \(\text{TS}_\gamma(f,g;\alpha,\beta)\) are considered and sharp lower bounds for the ratios of the real parts of \(f(z)\) to \(f_n(z)\) and \(f'(z)\) to \(f'_n(z)\) are determined.