AbstractWe introduce a new weighted wavelet-like transform, generated by the Poisson integral and a “wavelet measure.” By making use of the relevant Calderón-type reproducing formula, we obtain an explicit inversion formula for the Flett potentials which are interpreted as negative fractional powers of the operator (E+Λ), where Λ=(−Δ)1/2, Δ is the Laplacian and E is the identity operator
AbstractExplicit inversion formulas are obtained for the analytic family of fractional integrals (Tα...
The fractional Hankel transform which is a generalization of the Hankel transform has many applicati...
Recently I have given a generalisation of the Laplace integral Φ (8)= ∫<SUP>∞</SUP> <SUB>0</SUB> e <...
AbstractWe introduce a new weighted wavelet-like transform, generated by the Poisson integral and a ...
ABSTRACT. The Poisson-Hankel transform is defined as an integral transform of the initial temperatur...
Tyt. z nagłówka.Bibliogr. s. 885-887.We define and study the generalized continuous wavelet transfor...
AbstractWe introduce a composite wavelet-like transform generated by the so-called beta-semigroup an...
We prove a Calderón reproducing formula for the Dunkl continuous wavelet transform on R. We apply th...
Abstract. We define and study the generalized continuous wavelet transform associated with the Riema...
The inversion of Riesz potentials for Dunkl transform when G=Z2d is given by using the generalized w...
In this article, we build an approximate solution to an Inverse Problem that consist in finding a fun...
Integral transforms are used throughout mathematics, science, and engineering disciplines. Integral ...
ABSTRACT. In this paper a Parseval-Goldstein type theorem involving the Widder poten-tial transform ...
The present paper deals with the wavelet transform of fractional integral operator (the Riemann- Lio...
We define and study Dunkl wavelets and the corresponding Dunkl wavelets transforms, and we prove for...
AbstractExplicit inversion formulas are obtained for the analytic family of fractional integrals (Tα...
The fractional Hankel transform which is a generalization of the Hankel transform has many applicati...
Recently I have given a generalisation of the Laplace integral Φ (8)= ∫<SUP>∞</SUP> <SUB>0</SUB> e <...
AbstractWe introduce a new weighted wavelet-like transform, generated by the Poisson integral and a ...
ABSTRACT. The Poisson-Hankel transform is defined as an integral transform of the initial temperatur...
Tyt. z nagłówka.Bibliogr. s. 885-887.We define and study the generalized continuous wavelet transfor...
AbstractWe introduce a composite wavelet-like transform generated by the so-called beta-semigroup an...
We prove a Calderón reproducing formula for the Dunkl continuous wavelet transform on R. We apply th...
Abstract. We define and study the generalized continuous wavelet transform associated with the Riema...
The inversion of Riesz potentials for Dunkl transform when G=Z2d is given by using the generalized w...
In this article, we build an approximate solution to an Inverse Problem that consist in finding a fun...
Integral transforms are used throughout mathematics, science, and engineering disciplines. Integral ...
ABSTRACT. In this paper a Parseval-Goldstein type theorem involving the Widder poten-tial transform ...
The present paper deals with the wavelet transform of fractional integral operator (the Riemann- Lio...
We define and study Dunkl wavelets and the corresponding Dunkl wavelets transforms, and we prove for...
AbstractExplicit inversion formulas are obtained for the analytic family of fractional integrals (Tα...
The fractional Hankel transform which is a generalization of the Hankel transform has many applicati...
Recently I have given a generalisation of the Laplace integral Φ (8)= ∫<SUP>∞</SUP> <SUB>0</SUB> e <...