Add to ORKGLet 00, once T is large enough. This was refined by Bagchi who showed that the measure of such t∈[0,T] is (c(ε)+o(1))T, for all but at most countably many ε>0. Using a completely different approach, we obtain the first effective version of Voronin's Theorem, by showing that in the rate of convergence one can save a small power of the logarithm of T. Our method is flexible, and can be generalized to other L-functions in the t-aspect, as well as to families of L-functions in the conductor aspect
Dedicated to Prof. Dr. Wolfgang Schwarz on the occasion of his 75th birthday We apply an effective m...
Abstract. These notes deal with Voronin’s universality theorem which states, roughly speaking, that ...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...
Let 00, once T is large enough. This was refined by Bagchi who showed that the measure of such t∈[0,...
Let 00, once T is large enough. This was refined by Bagchi who showed that the measure of such t∈[0,...
AbstractIn 1975, S.M. Voronin proved the universality of the Riemann zeta-function ζ(s). This means ...
We apply an effective multidimensional Ω result of Voronin in order to obtain effective universality...
AbstractWe show that for functions that are universal in the sense of Voronin’s theorem, some derive...
It is well known that the Riemann zeta-function is universal in the Voronin sense, i.e., its shifts ...
In 1975, S.M. Voronin proved that the Riemann zeta-function ζ (s) is universal in the sense that its...
In the paper, the lower limit in the universality inequality for the Hurwitz zeta-function is replac...
summary:We prove explicit upper bounds for the density of universality for Dirichlet series. This co...
summary:We prove explicit upper bounds for the density of universality for Dirichlet series. This co...
In the paper, a joint universality theorem for the Riemann zeta‐function and a collection of periodi...
AbstractIn 1975, S.M. Voronin proved the universality of the Riemann zeta-function ζ(s). This means ...
Dedicated to Prof. Dr. Wolfgang Schwarz on the occasion of his 75th birthday We apply an effective m...
Abstract. These notes deal with Voronin’s universality theorem which states, roughly speaking, that ...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...
Let 00, once T is large enough. This was refined by Bagchi who showed that the measure of such t∈[0,...
Let 00, once T is large enough. This was refined by Bagchi who showed that the measure of such t∈[0,...
AbstractIn 1975, S.M. Voronin proved the universality of the Riemann zeta-function ζ(s). This means ...
We apply an effective multidimensional Ω result of Voronin in order to obtain effective universality...
AbstractWe show that for functions that are universal in the sense of Voronin’s theorem, some derive...
It is well known that the Riemann zeta-function is universal in the Voronin sense, i.e., its shifts ...
In 1975, S.M. Voronin proved that the Riemann zeta-function ζ (s) is universal in the sense that its...
In the paper, the lower limit in the universality inequality for the Hurwitz zeta-function is replac...
summary:We prove explicit upper bounds for the density of universality for Dirichlet series. This co...
summary:We prove explicit upper bounds for the density of universality for Dirichlet series. This co...
In the paper, a joint universality theorem for the Riemann zeta‐function and a collection of periodi...
AbstractIn 1975, S.M. Voronin proved the universality of the Riemann zeta-function ζ(s). This means ...
Dedicated to Prof. Dr. Wolfgang Schwarz on the occasion of his 75th birthday We apply an effective m...
Abstract. These notes deal with Voronin’s universality theorem which states, roughly speaking, that ...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...