The aim of this research is to establish a relation between the derivatives of Hardy's Z function and the argument of the Riemann zeta function in the neighborhood of points where |Z| reaches a large maximum. In this paper, we make a step toward this goal by solving a problem of the same nature
Abstract: We show that the generalized Riemann hypothesis implies that there are infinitely many con...
AbstractWe show that the generalized Riemann hypothesis implies that there are infinitely many conse...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...
AbstractWe show that if the derivative of the Riemann zeta function has sufficiently many zeros clos...
AbstractLetkbe any positive integer andN0,k(T) the number of the zeros in the interval (0,T) ofZ(k)(...
AbstractThe function S(T) is the error term in the formula for the number of zeros of the Riemann ze...
AbstractBy estimating the change in argument of a certain function it has been shown that at least 0...
The main aim of this paper is twofold. First we generalize, in a novel way, most of the known non-va...
In this thesis we extend a method of Hall $[30, 34]$ which he used to show the existence of large ga...
AbstractIn this paper we study the distribution of zeros of each entire function of the sequence {Gn...
Thesis (Ph. D.)--University of Rochester. Department of Mathematics, 2017.Let [zeta](s) denote the R...
The value distribution of the Riemann zeta function $\zeta(s)$ is a classical question. Despite the ...
We give new upper bounds (for every theta) of the form [GRAPHICS] where {t(n)} is the sequence...
For some classes of functions F, we obtain that the function F(ζ(s)), where ζ(s) denotes the Riemann...
In this thesis we study two topics concerning the zeros of the zeta function and the zeros of relate...
Abstract: We show that the generalized Riemann hypothesis implies that there are infinitely many con...
AbstractWe show that the generalized Riemann hypothesis implies that there are infinitely many conse...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...
AbstractWe show that if the derivative of the Riemann zeta function has sufficiently many zeros clos...
AbstractLetkbe any positive integer andN0,k(T) the number of the zeros in the interval (0,T) ofZ(k)(...
AbstractThe function S(T) is the error term in the formula for the number of zeros of the Riemann ze...
AbstractBy estimating the change in argument of a certain function it has been shown that at least 0...
The main aim of this paper is twofold. First we generalize, in a novel way, most of the known non-va...
In this thesis we extend a method of Hall $[30, 34]$ which he used to show the existence of large ga...
AbstractIn this paper we study the distribution of zeros of each entire function of the sequence {Gn...
Thesis (Ph. D.)--University of Rochester. Department of Mathematics, 2017.Let [zeta](s) denote the R...
The value distribution of the Riemann zeta function $\zeta(s)$ is a classical question. Despite the ...
We give new upper bounds (for every theta) of the form [GRAPHICS] where {t(n)} is the sequence...
For some classes of functions F, we obtain that the function F(ζ(s)), where ζ(s) denotes the Riemann...
In this thesis we study two topics concerning the zeros of the zeta function and the zeros of relate...
Abstract: We show that the generalized Riemann hypothesis implies that there are infinitely many con...
AbstractWe show that the generalized Riemann hypothesis implies that there are infinitely many conse...
AbstractAssuming the Riemann Hypothesis, we show that infinitely often consecutive non-trivial zeros...