In our previous papers [3], [4] we obtained a closed form evaluation of Ramanujan's type of the values of the (multiple) Hurwitz zeta-function at rational arguments (with denominator even and numerator odd), which was in turn a vast generalization of D. Klusch's and M. Katsurada's generalization of
Zeta function at rational arguments
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<P>The famous zeros of the Riemann zeta function and its generalizations (L-functions, Dedekind and Selberg zeta functions) are analyzed through several zeta functions built over those zeros. These βsecond-generationβ zeta functions have surprisingly many explicit, yet largely unnoticed properties,
<p><P>The famous zeros of the Riemann zeta function and its generalizations (L-functions, Dedekind and Selberg zeta functions) are analyzed through several zeta functions built over those zeros. These βsecond-generationβ zeta functions have surprisingly many explicit, yet largely unnoticed propertie
<p><P>The famous zeros of the Riemann zeta function and its generalizations (L-functions, Dedekind and Selberg zeta functions) are analyzed through several zeta functions built over those zeros. These βsecond-generationβ zeta functions have surprisingly many explicit, yet largely unnoticed propertie