Results 81 to 90 of about 73,515 (215)
Arithmetic progressions of zeros of the Riemann zeta function
It is widely believed that there are no arithmetic progressions of zeros of the Riemann zeta-function \(\zeta(s)\). In this paper the author proves the following result.
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Eulerian series, zeta functions and the arithmetic of partitions
Ph.D. dissertation (2018, Emory University, advisor Ken Ono) including joint work with Amanda Clemm, Marie Jameson, Ken Ono, Larry Rolen, Maxwell Schneider and Ian Wagner, 228 ...
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Zeta functions over zeros of general zeta and $L$-functions
We describe in detail three distinct families of generalized zeta functions built over the (nontrivial) zeros of a rather general arithmetic zeta or L-function, extending the scope of two earlier works that treated the Riemann zeros only.
Voros, A.
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Zeta functions of two-sided ideals in arithmetic orders
The author makes a substantial contribution to the investigation of a general ''zeta function'' introduced by \textit{L. Solomon} [Adv. Math. 26, 306-326 (1977; Zbl 0374.20007)]. In particular, the definition of Solomon's zeta function replaces the ring R of all algebraic integers in an algebraic number field K by an R-order \(\Lambda\) in a finite ...
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Hasse-Weil zeta functions of SL_2-character varieties of arithmetic two bridge link complements [PDF]
Shinya Harada
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An arithmetical mapping and applications to Ω-results for the Riemann zeta function [PDF]
Titus Hilberdink
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Chitosan Soft Matter Vesicles Loaded with Acetaminophen as Promising Systems for Modified Drug Release. [PDF]
Hilițanu LN +8 more
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On the influence of the arithmetical character of the parameters for the Lerch zeta-function
Jolita Ignatavičiūtė
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Analytic continuation of partial zeta functions of arithmetic orders.
Reiner, Irving, Bushnell, C.J.
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