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Distribution of zeros of non-tame families of L-functions

By Peter Sarnak

Appears in collection : Serre 100

Non-tame sequences of number fields (respectively curves over finite fields) whose degrees grow as fast as the log of their discriminant/conductor (respectively whose gonality grows as fast as their genera), can have exotic distribution for their zeros. We review these features and discuss them in the context of more general L-functions and their analytic conductors.

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