Rapidly convergent series representations for ζ(2n+1) and their χ-analogue
Real Zeros of Eisenstein Series.
Real zeros of general -functions
In questo lavoro vengono studiati gli zeri reali di una classe di serie di Dirichlet, che generalizzano le funzioni , definite in [8], Combinando le tecniche elementari di Pintz [9] con alcuni metodi analitici si ottiene l’estensione dei classici teoremi di Hecke e Siegel.
Recent progress in the theory of L-functions
Refinement of an estimate for the Hurwitz zeta function in a neighbourhood of the line σ = 1
The well-known estimate of the order of the Hurwitz zeta function 0. The improvement of the constant c is a consequence of some technical modifications in the method of estimating exponential sums sketched by Heath-Brown ([11], p. 136).
Relations between the values of zeta and L-functions at integral arguments