AbstractThe aim of this paper is to prove that many functions having infinitely many poles can be expanded in quasipower series which is convergent in the whole complex plane. These new series, based on a simple general transformation, are given here for numerous elliptic (and other similar) functions, some trigonometric functions, some polygamma functions and Beta function
This paper is concerned with normalized quasimeromorphic functions of the extended plane Ö which are...
summary:The concept of almost quasicontinuity is investgated in this paper in several directions (e....
AbstractBy means of a variational approach we find new series representations both for well-known ma...
AbstractThe aim of this paper is to prove that many functions having infinitely many poles can be ex...
A certain class of functions C on an interval is called quasianalytic if any function in C is unique...
This paper proposes a new method of convergence acceleration of series expansion of complex function...
Abstract: We consider polynomial ODEs at degenerate singularities. We study families of so...
Copyright c © 2014 Daiyuan Zhang. This is an open access article distributed under the Creative Comm...
The study of the Fourier series convergence is a frequent subject in the speciality literature (see ...
The purpose of this paper is to present in one place the several theorems concerning the convergence...
To evaluate Riemann’s zeta function is important for many investigations related to the area of numb...
AbstractWe discuss the numerical computation of the cosine lemniscate function and its inverse, the ...
Multisummability is a method which, for certain formal power series with radius of convergence equal...
We prove a general theorem dealing with an application of quasi beta-power increasing sequences. Thi...
In the present paper, we prove a general theorem dealing with absolute matrix summability methods of...
This paper is concerned with normalized quasimeromorphic functions of the extended plane Ö which are...
summary:The concept of almost quasicontinuity is investgated in this paper in several directions (e....
AbstractBy means of a variational approach we find new series representations both for well-known ma...
AbstractThe aim of this paper is to prove that many functions having infinitely many poles can be ex...
A certain class of functions C on an interval is called quasianalytic if any function in C is unique...
This paper proposes a new method of convergence acceleration of series expansion of complex function...
Abstract: We consider polynomial ODEs at degenerate singularities. We study families of so...
Copyright c © 2014 Daiyuan Zhang. This is an open access article distributed under the Creative Comm...
The study of the Fourier series convergence is a frequent subject in the speciality literature (see ...
The purpose of this paper is to present in one place the several theorems concerning the convergence...
To evaluate Riemann’s zeta function is important for many investigations related to the area of numb...
AbstractWe discuss the numerical computation of the cosine lemniscate function and its inverse, the ...
Multisummability is a method which, for certain formal power series with radius of convergence equal...
We prove a general theorem dealing with an application of quasi beta-power increasing sequences. Thi...
In the present paper, we prove a general theorem dealing with absolute matrix summability methods of...
This paper is concerned with normalized quasimeromorphic functions of the extended plane Ö which are...
summary:The concept of almost quasicontinuity is investgated in this paper in several directions (e....
AbstractBy means of a variational approach we find new series representations both for well-known ma...
DOI
Add to ORKG