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1. CMB 2003 (vol 46 pp. 95)
| Cercles de remplissage for the Riemann Zeta Function The celebrated theorem of Picard asserts that each non-constant entire
function assumes every value infinitely often, with at most one
exception. The Riemann zeta function has this Picard behaviour in a
sequence of discs lying in the critical band and whose diameters tend
to zero. According to the Riemann hypothesis, the value zero would be
this (unique) exceptional value.
Keywords:cercles de remplissage, Riemann zeta function Category:30 |

