G. Coppola

activity

20072020

most citedFinite Ramanujan expansions and shifted convolution sums of arithmetical functions

14 citations · 70 across the 30 of their papers we have counts for

collaborators

Showing 2009Show all

2 papers · 1 filter

math.NT2009

On the Selberg integral of the $k -$ divisor function and the $2 k -$ th moment of the Riemann zeta function

Giovanni Coppola

We deeply appreciate the papers of Ivić on the links between the $2 k -$ th moments of the Riemann zeta function and, say, $d_{k}$ , the $k -$ divisor function. More specifically, both the…

math.NT2009★ 5 cited

On The Symmetry Of Arithmetical Functions In Almost All Short Intervals, V

Giovanni Coppola

We study the symmetry in short intervals of arithmetic functions with non-negative exponential sums.

On the Selberg integral of the k−divisor function and the 2k−th moment of the Riemann zeta function

On The Symmetry Of Arithmetical Functions In Almost All Short Intervals, V

On the Selberg integral of the $k -$ divisor function and the $2 k -$ th moment of the Riemann zeta function