Thomas A. Hulse, E. Mehmet Kıral, Chan Ieong Kuan, Li-Mei Lim
Published 2013-07-24, updated 2015-08-06Version 3
Counting integral binary quadratic forms with certain restrictions is a classical problem. In this paper, we count binary quadratic forms of fixed discriminant given restrictions on the size of their coefficients. We accomplish this by investigating the analytic properties of a certain double Dirichlet series, which is a shifted convolution sum of certain classical automorphic forms.
Fourier Coefficients of Beurling Functions and a Class of Mellin Transform Formally Determined by its Values on the Even Integers
A note on Fourier coefficients of Poincaré series
On Products of Fourier Coefficients of Cusp Forms
![QR code for arXiv:1307.6606 [math.NT]](http://oss.arxitics.com/images/favicon.svg)