摘要

Let f(z) be a primitive holomorphic cusp form of even integral weight k for the full modular group. Denote its nth normalized Fourier coefficient (Hecke eigenvalue) by lambda (f) (n). Let d(n) be the Dirichlet divisor function. In this paper, we establish that where , ( if and only if i = j), and Aj = (2j)!/(j!(j + 1)!)..