Given a function $F$ from the Selberg class, we show that if $F$ has a polynomial Euler product, then the generalized Riemann hypothesis is equivalent to a problem on the rate of convergence of certain discrete measures defined on the positive real numbers
The famous Selberg class is defined axiomatically and consists of Dirichlet series satisfying four a...
The Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the nega...
In this short note we obtain a conditional proof of the two-degrees conjecture for L-functions in th...
In this work we consider Dirichlet polynomials that belong to the extended Selberg class. Functions ...
L functions based on Dirichlet characters are natural generalizations of the Riexnann zeta (s) funct...
summary:In the paper discrete limit theorems in the sense of weak convergence of probability measure...
AbstractIn this paper, we prove an explicit asymptotic formula for the arithmetic formula of the Li ...
We prove the conjecture stating that the degree 1 functions in the Selberg class are the Riemann zet...
For σ>α+β+1, define the function φ(s), s=σ+it, by a polynomial Euler produc...
First we show that the abscissae of uniform and absolute convergence of Dirichlet series coincide in...
The Selberg class S is a rather general class of Dirichlet series with functional equation and Euler...
In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros ...
Abstract. We propose analogs of the classical Generalized Riemann Hypothesis and the Generalized Sim...
The Riemann Hypothesis, posed in 1859 by Bernhard Riemann, is about zerosof the Riemann zeta-functio...
AbstractIn this paper we obtain a full asymptotic expansion of the archimedean contribution to the L...
The famous Selberg class is defined axiomatically and consists of Dirichlet series satisfying four a...
The Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the nega...
In this short note we obtain a conditional proof of the two-degrees conjecture for L-functions in th...
In this work we consider Dirichlet polynomials that belong to the extended Selberg class. Functions ...
L functions based on Dirichlet characters are natural generalizations of the Riexnann zeta (s) funct...
summary:In the paper discrete limit theorems in the sense of weak convergence of probability measure...
AbstractIn this paper, we prove an explicit asymptotic formula for the arithmetic formula of the Li ...
We prove the conjecture stating that the degree 1 functions in the Selberg class are the Riemann zet...
For σ>α+β+1, define the function φ(s), s=σ+it, by a polynomial Euler produc...
First we show that the abscissae of uniform and absolute convergence of Dirichlet series coincide in...
The Selberg class S is a rather general class of Dirichlet series with functional equation and Euler...
In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros ...
Abstract. We propose analogs of the classical Generalized Riemann Hypothesis and the Generalized Sim...
The Riemann Hypothesis, posed in 1859 by Bernhard Riemann, is about zerosof the Riemann zeta-functio...
AbstractIn this paper we obtain a full asymptotic expansion of the archimedean contribution to the L...
The famous Selberg class is defined axiomatically and consists of Dirichlet series satisfying four a...
The Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the nega...
In this short note we obtain a conditional proof of the two-degrees conjecture for L-functions in th...
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