In this work, weinvestigate conditions for summability of the Fourier-Laplace series of integrable functions by Riesz means. The kernel of Riesz means is estimated through comparison with the Cesaro means. Properties of D and D* points are required in obtaining this estimation. © 2018, University of Nis. All rights reserved
Title from PDF of title page (University of Missouri--Columbia, viewed on May 24, 2010).The entire t...
On L(R ), d 2 N, the `-1 Riesz (R; ) means of the inverse Fourier transform converge almost everyw...
AbstractOn L(d), d ϵ , the ℓ-1 Riesz (R, δ) means of the inverse Fourier transform converge almost e...
This study examines the problem of uniform convergence for the functions from the Nikolskii class. T...
Convergence problems has been the focus of interest for researchers that are working in the fields o...
Convergence problems has been the focus of interest for researchers that are working in the fields o...
The reconstruction of functions from its expansions is a prominent problem in harmonic analysis. The...
This work was intended as an attempt to extend the results on localization of Fourier-Laplace series...
The mathematical models of the heat and mass transfer processes on the ball type solids can be solve...
In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated ...
In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated ...
In this paper we deal with the problems of the weak localization of the eigenfunction expansions rel...
AbstractIn this paper we study the almost everywhere convergence of the spectral expansions related ...
AbstractOn L(d), d ϵ , the ℓ-1 Riesz (R, δ) means of the inverse Fourier transform converge almost e...
In this paper we study the almost everywhere convergence of the spectral expansions related to the L...
Title from PDF of title page (University of Missouri--Columbia, viewed on May 24, 2010).The entire t...
On L(R ), d 2 N, the `-1 Riesz (R; ) means of the inverse Fourier transform converge almost everyw...
AbstractOn L(d), d ϵ , the ℓ-1 Riesz (R, δ) means of the inverse Fourier transform converge almost e...
This study examines the problem of uniform convergence for the functions from the Nikolskii class. T...
Convergence problems has been the focus of interest for researchers that are working in the fields o...
Convergence problems has been the focus of interest for researchers that are working in the fields o...
The reconstruction of functions from its expansions is a prominent problem in harmonic analysis. The...
This work was intended as an attempt to extend the results on localization of Fourier-Laplace series...
The mathematical models of the heat and mass transfer processes on the ball type solids can be solve...
In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated ...
In the paper we prove uniform convergence of the Riesz means of eigenfunction expansions associated ...
In this paper we deal with the problems of the weak localization of the eigenfunction expansions rel...
AbstractIn this paper we study the almost everywhere convergence of the spectral expansions related ...
AbstractOn L(d), d ϵ , the ℓ-1 Riesz (R, δ) means of the inverse Fourier transform converge almost e...
In this paper we study the almost everywhere convergence of the spectral expansions related to the L...
Title from PDF of title page (University of Missouri--Columbia, viewed on May 24, 2010).The entire t...
On L(R ), d 2 N, the `-1 Riesz (R; ) means of the inverse Fourier transform converge almost everyw...
AbstractOn L(d), d ϵ , the ℓ-1 Riesz (R, δ) means of the inverse Fourier transform converge almost e...