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Discrete universality of the L-functions of elliptic curves
Siberian Mathematical Journal, 2008Summary: A discrete universality theorem is obtained in the Voronin sense for the \(L\)-functions of elliptic curves. We use the difference of an arithmetical progression \(h > 0\) such that \(\text{exp}\,(2\pi k/h)\) is rational for some \(k \neq 0\). A limit theorem in the space of analytic functions plays a crucial role in the proof.
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