Aleksandar Ivic
Published 2006-03-01, updated 2006-06-28Version 5
An overview of the classical Rankin-Selberg problem involving the asymptotic formula for sums of coefficients of holomorphic cusp forms is given. We also study the function $\Delta(x;\xi) (0\le\xi\le1)$, the error term in the Rankin-Selberg problem weighted by $\xi$-th power of the logarithm. Mean square estimates for $\Delta(x;\xi)$ are proved.
Comments: 12 pages
Journal: Applicable Analysis and Discrete Math. 1(2007), 1-11.
On the mean square of the error term for the two-dimensional divisor problem (I)
Higher moments of the error term in the divisor problem
The first moment of quadratic Dirichlet L-functions
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