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1. CJM 2007 (vol 59 pp. 673)

Ash, Avner; Friedberg, Solomon
 Hecke $L$-Functions and the Distribution of Totally Positive Integers Let $K$ be a totally real number field of degree $n$. We show that the number of totally positive integers (or more generally the number of totally positive elements of a given fractional ideal) of given trace is evenly distributed around its expected value, which is obtained from geometric considerations. This result depends on unfolding an integral over a compact torus. Keywords:Eisenstein series, toroidal integral, Fourier series, Hecke $L$-function, totally positive integer, traceCategories:11M41, 11F30, , 11F55, 11H06, 11R47
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