Riemann-Landau xi
From specialfunctionswiki
Revision as of 15:28, 18 March 2017 by Tom (talk | contribs) (Created page with "The Riemann-Landau $\Xi$ function is defined by $$\Xi(z) = \xi \left( \dfrac{1}{2} + iz \right),$$ where $\xi$ denotes Riemann xi. =Properties= Riemann-Landau xi is eve...")
The Riemann-Landau $\Xi$ function is defined by $$\Xi(z) = \xi \left( \dfrac{1}{2} + iz \right),$$ where $\xi$ denotes Riemann xi.
Properties
References
- 1930: Edward Charles Titchmarsh: The Zeta-Function of Riemann ... (previous) ... (next): § Introduction, pg. 3
