ON A FORMULA FOR THE REGULARIZED DETERMINANT OF ZETA FUNCTIONS WITH APPLICATION TO SOME DIRICHLET SERIES
Abstract In this paper, we study a large class of zeta functions. We evaluate explicitly the special values of these zeta functions and the associated derivatives at $0$. As an application, we recover several results on the zeta functions defined by two polynomials already obtained in the literature.
1996 ◽
Vol 31
(2)
◽
pp. 97-103
◽
On the meromorphic continuation of Beatty Zeta-functions and Sturmian Dirichlet series
2004 ◽
pp. 337-356
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