The paper extends the study of the modified Borwein method for the calculation of the Riemann zeta-function. It presents an alternative perspective on the proof of a local limit theorem for coefficients of the method. The new approach is based on the connection with the limit theorem applied to asymptotic enumeration
We develop Stein's method for the Frechet distribution and apply it to compute rates of convergence ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
In this note, we propose an integral representation for $\zeta(4)$, where $\zeta$ is the Riemann zet...
The paper extends the study of the modified Borwein method for the calculation of the Riemann zeta-f...
In Siotani & Fujikoshi (1984), a precise local limit theorem for the multinomial distribution is der...
AbstractIn this paper the asymptotic behavior of Szász operators for locally bounded functions f is ...
AbstractThe aim of this paper is the study of a rate of convergence of Poisson integrals for Hermite...
Mukhin found in 1984 an important necessary and sufficient condition for the validity of the local l...
Our main result states that for all real numbers s>1 we have \gamma < s (\frac{\zeta'(s)}{\zeta...
The aim of this paper is to investigate coefficient estimates, Fekete-Szeg˝o inequality, and upper ...
We build on a recent paper on Fourier expansions for the Riemann zeta function. We establish Fourier...
AbstractIn the present paper, we study the rate of convergence in simultaneous approximation for the...
The theory of Mellin transform is an incredibly useful tool in evaluating some of the well known res...
We study unilateral series in a single variable q where its exponent is an unbounded increasing func...
We present the local convergence analysis of two-step iterative methods free of derivatives for solv...
We develop Stein's method for the Frechet distribution and apply it to compute rates of convergence ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
In this note, we propose an integral representation for $\zeta(4)$, where $\zeta$ is the Riemann zet...
The paper extends the study of the modified Borwein method for the calculation of the Riemann zeta-f...
In Siotani & Fujikoshi (1984), a precise local limit theorem for the multinomial distribution is der...
AbstractIn this paper the asymptotic behavior of Szász operators for locally bounded functions f is ...
AbstractThe aim of this paper is the study of a rate of convergence of Poisson integrals for Hermite...
Mukhin found in 1984 an important necessary and sufficient condition for the validity of the local l...
Our main result states that for all real numbers s>1 we have \gamma < s (\frac{\zeta'(s)}{\zeta...
The aim of this paper is to investigate coefficient estimates, Fekete-Szeg˝o inequality, and upper ...
We build on a recent paper on Fourier expansions for the Riemann zeta function. We establish Fourier...
AbstractIn the present paper, we study the rate of convergence in simultaneous approximation for the...
The theory of Mellin transform is an incredibly useful tool in evaluating some of the well known res...
We study unilateral series in a single variable q where its exponent is an unbounded increasing func...
We present the local convergence analysis of two-step iterative methods free of derivatives for solv...
We develop Stein's method for the Frechet distribution and apply it to compute rates of convergence ...
In this paper, we prove a formula, expressing, in terms of the psi function and of the Riemann zeta ...
In this note, we propose an integral representation for $\zeta(4)$, where $\zeta$ is the Riemann zet...