This work was intended as an attempt to extend the results on localization of Fourier-Laplace series to the spectral expansions of distributions on the unit sphere. It is shown that the spectral expansions of the distribution on the unit sphere can be represented in terms of decompostions of Laplace-Beltrami operator. It was of interest to establish sufficient conditions for localization of the spectral expansions of distribution to clarify the latter some relevant counter examples are indicated
In this paper we study the almost everywhere convergence of the spectral expansions related to the L...
In this paper we study the summability problems of the spectral expansions associated with the el...
In this paper we study the summability problems of the spectral expansions associated with the el...
This work was intended as an attempt to extend the results on localization of Fourier-Laplace series...
In this work we investigate the localization principle of the Fourier-Laplace series of the distribu...
In this work we investigate the localization principle of the Fourier-Laplace series of the distrib...
In this work we investigate the localization principle of the Fourier-Laplace series of the distrib...
The reconstruction of functions from its expansions is a prominent problem in harmonic analysis. The...
In this paper we deal with the problems of the weak localization of the eigenfunction expansions rel...
AbstractIn this paper we study the general localization principle for Fourier–Laplace series on unit...
In this paper we study the general localization principle for Fourier–Laplace series on unit sphere ...
In this work, weinvestigate conditions for summability of the Fourier-Laplace series of integrable f...
Solution of some boundary value problems and initial problems in unique ball leads to the converge...
Solution of some boundary value problems and initial problems in unique ball leads to the converge...
The mathematical models of the heat and mass transfer processes on the ball type solids can be solve...
In this paper we study the almost everywhere convergence of the spectral expansions related to the L...
In this paper we study the summability problems of the spectral expansions associated with the el...
In this paper we study the summability problems of the spectral expansions associated with the el...
This work was intended as an attempt to extend the results on localization of Fourier-Laplace series...
In this work we investigate the localization principle of the Fourier-Laplace series of the distribu...
In this work we investigate the localization principle of the Fourier-Laplace series of the distrib...
In this work we investigate the localization principle of the Fourier-Laplace series of the distrib...
The reconstruction of functions from its expansions is a prominent problem in harmonic analysis. The...
In this paper we deal with the problems of the weak localization of the eigenfunction expansions rel...
AbstractIn this paper we study the general localization principle for Fourier–Laplace series on unit...
In this paper we study the general localization principle for Fourier–Laplace series on unit sphere ...
In this work, weinvestigate conditions for summability of the Fourier-Laplace series of integrable f...
Solution of some boundary value problems and initial problems in unique ball leads to the converge...
Solution of some boundary value problems and initial problems in unique ball leads to the converge...
The mathematical models of the heat and mass transfer processes on the ball type solids can be solve...
In this paper we study the almost everywhere convergence of the spectral expansions related to the L...
In this paper we study the summability problems of the spectral expansions associated with the el...
In this paper we study the summability problems of the spectral expansions associated with the el...