generalized Riemann hypothesis

This generalization of the Riemann hypothesis to arbitrary Dedekind zeta functions that for any number field $K$, the only zeroes $s$ of the Dedekind zeta function ${\zeta }_K(s)$ that lie in the strip $0\le \mathrm{\Re }s\le 1$ $\mathrm{\Re }s=\frac{1}{2}$.

Title	generalized Riemann hypothesis
Canonical name	GeneralizedRiemannHypothesis
Date of creation	2013-03-22 13:54:31
Last modified on	2013-03-22 13:54:31
Owner	mathcam (2727)
Last modified by	mathcam (2727)
Numerical id	5
Author	mathcam (2727)
Entry type	Definition
Classification	msc 11M06