Distinct zeros of L-functions

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1. [1] E. Bombieri and D. A. Hejhal, On the distribution of zeros of linear combinations of Euler products, Duke Math. J. 80 (1995), 821-862. Zbl0853.11074
2. [2] J. B. Conrey and A. Ghosh, On the Selberg class of Dirichlet series: small degrees, Duke Math. J. 72 (1993), 673-693. Zbl0796.11037
3. [3] J. B. Conrey, A. Ghosh and S. M. Gonek, Simple zeros of the zeta function of a quadratic number field, I, Invent. Math. 86 (1986), 563-576. Zbl0604.12013
4. [4] J. B. Conrey, A. Ghosh and S. M. Gonek, Simple zeros of the zeta function of a quadratic number field, II, in: Analytic Number Theory and Dioph. Probl., A. C. Adolphson et al. (eds.), Birkhäuser, 1987, 87-114. 
5. [5] A. Fujii, On the zeros of Dirichlet's L-functions. I, Trans. Amer. Math. Soc. 196 (1974), 225-235. Zbl0295.10031
6. [6] A. Fujii, On the zeros of Dirichlet's L-functions. V, Acta Arith. 28 (1976), 395-403. Zbl0329.10028
7. [7] J. Kaczorowski and A. Perelli, Functional independence of the singularities of a class of Dirichlet series, Amer. J. Math., to appear. Zbl0905.11036
8. [8] W. Luo, Zeros of Hecke L-functions associated with cusp forms, Acta Arith. 71 (1995), 139-158. Zbl0818.11033
9. [9] A. Selberg, Contributions to the theory of the Riemann zeta-function, Archiv Math. Naturvid. 48 (1946), 89-155; Collected Papers, Vol. I, Springer, 1989, 214-280. Zbl0061.08402
10. [10] A. Selberg, Old and new conjectures and results about a class of Dirichlet series, in: Proc. Amalfi Conf. Analytic Number Theory, E. Bombieri et al. (eds.), Università di Salerno, 1992, 367-385; Collected Papers, Vol. II, Springer, 1991, 47-63. 

1. Enrico Bombieri, Alberto Perelli, Zeros and poles of Dirichlet series