Fourier series for zeta function via Sinc Original Research Article

In this paper we derive some Fourier series and Fourier polynomial approximations to a function F which has the same zeros as the zeta function, ζ(z) on the strip image. These approximations depend on an arbritrary positive parameter h, and which for arbitrary εset membership, variant(0,1/2), converge uniformly to ζ(z) on the rectangle image.