In this paper we study boundedness of the convolution operator in different Lorentz spaces. In particular, we obtain the limit case of the Young-O'Neil inequality in the classical Lorentz spaces. We also investigate the convolution operator in the weighted Lorentz spaces. Finally, norm inequalities for the potential operator are presented
ABSTRACT. We apply the expression for the norm of a function in the weighted Lorentz space, with res...
We study convolution operators bounded on the non-normable Lorentz spaces $L^{1,q}$ of the real line...
Mapping properties of the Fourier transform between weighted Lebesgue and Lorentz spaces are studied...
Abstract. In this paper we study boundedness of the convolution operator in different Lorentz spaces...
Abstract. We characterize boundedness of a convolution operator with a xed kernel between the weight...
This thesis is devoted to an investigation of boundedness of a general convolution operator between ...
We characterize boundedness of the convolution operator between weighted Lorentz spaces $\Gamma^p(v)...
In this paper, we prove analogues of O'\''Neil'\''s inequalities for the convolution in the weighted...
The common topic of this thesis is boundedness of integral and supremal operators between weighted f...
We obtain convolution inequalities in Lebesgue and Lorentz spaces with power weights when the functi...
The common topic of this thesis is boundedness of integral and supremal operators between weighted f...
We obtain upper and similar lower estimates of the (Lp,Lq) norm for the convolution operator. The up...
We obtain upper and similar lower estimates of the (Lp,Lq) norm for the convolution operator. The up...
WOS: 000350676600002In this paper, we prove the O'Neil inequality for the k-linear convolution opera...
Title: Integral and Supremal Operators on Weighted Function Spaces Author: Martin Křepela Department...
ABSTRACT. We apply the expression for the norm of a function in the weighted Lorentz space, with res...
We study convolution operators bounded on the non-normable Lorentz spaces $L^{1,q}$ of the real line...
Mapping properties of the Fourier transform between weighted Lebesgue and Lorentz spaces are studied...
Abstract. In this paper we study boundedness of the convolution operator in different Lorentz spaces...
Abstract. We characterize boundedness of a convolution operator with a xed kernel between the weight...
This thesis is devoted to an investigation of boundedness of a general convolution operator between ...
We characterize boundedness of the convolution operator between weighted Lorentz spaces $\Gamma^p(v)...
In this paper, we prove analogues of O'\''Neil'\''s inequalities for the convolution in the weighted...
The common topic of this thesis is boundedness of integral and supremal operators between weighted f...
We obtain convolution inequalities in Lebesgue and Lorentz spaces with power weights when the functi...
The common topic of this thesis is boundedness of integral and supremal operators between weighted f...
We obtain upper and similar lower estimates of the (Lp,Lq) norm for the convolution operator. The up...
We obtain upper and similar lower estimates of the (Lp,Lq) norm for the convolution operator. The up...
WOS: 000350676600002In this paper, we prove the O'Neil inequality for the k-linear convolution opera...
Title: Integral and Supremal Operators on Weighted Function Spaces Author: Martin Křepela Department...
ABSTRACT. We apply the expression for the norm of a function in the weighted Lorentz space, with res...
We study convolution operators bounded on the non-normable Lorentz spaces $L^{1,q}$ of the real line...
Mapping properties of the Fourier transform between weighted Lebesgue and Lorentz spaces are studied...