Results 61 to 70 of about 169 (129)
, 1996 . A limit theorem in the space of continuous functions for the Dirichlet polynomial X mT d T (m) m oe T +it ; where d T (m) denote the coefficients of the Dirichlet series expansion of the function i T (s) in the half-plane oe ?
Antanas Laurincikas, De Bordeaux, Oe T
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Definite orthogonal modular forms: computations, excursions, and discoveries. [PDF]
Res Number Theory, 2022 Assaf E +5 more
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Reikšmių pasiskirstymo teoremos periodinei dzeta funkcijai. [PDF]
, 2019 In the thesis, universality theorems on the approximation of analytic functions in the strip D by shifts of the periodic zeta-function are obtained. For a periodic sequence of complex numbers with minimal period q the periodic zeta-function is defined by
Stoncelis, Mindaugas,
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Asymptotic Estimates for a Class of Summatory Functions
, 1998 We establish explicit expressions for bothPandEin ∑n⩽xa(n)=P(x)+E(x)=“principal term”+“error term”, when the (complex) arithmetical function a has a generating function of the formζ(s)Z(s), whereζis the Riemann zeta function, and whereZhas a ...
Balakrishnan, Ukath-Varyat +1 more
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The nature of π-hole interactions between iodide anions and quinoid rings in the crystalline state. [PDF]
IUCrJ, 2023 Milašinović V +5 more
europepmc +1 more source
Higher-rank zeta functions for elliptic curves. [PDF]
Proc Natl Acad Sci U S A, 2020 Weng L, Zagier D.
europepmc +1 more source
Understanding Harmonic Structures Through Instantaneous Frequency. [PDF]
IEEE Open J Signal Process, 2022 Fabus MS +3 more
europepmc +1 more source
On the degree of polynomial subgroup growth of nilpotent groups
, 2022 Let $N$ be a finitely generated nilpotent group. The subgroup zeta function $\zeta_N^{\leq}(s)$ and the normal zeta function $\zeta_N^\lhd(s)$ of $N$ are Dirichlet series enumerating the finite index subgroups or the finite index normal subgroups of $N$.
Sulca, Diego
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An Evaluation to The Taylor Critical Strip Finding Method Against the Analytic Laurent Series One
In the present paper, this author will try to revisit the proof of my Riemann Hypothesis by extending the Taylor Series Approximation to the Laurent Series which is in fact can overcome the deficiencies in the divergence problem for the classical Riemann
(Carson) Kai Shun Lam
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