Add to ORKGOur aim of this paper is to prove two-weight criterions for the Hardy-Littlewood maximal operator from weighted Lebesgue spaces into Banach function spaces (BFS). We used boundedness of geometric mean operator and sufficient condition on the weights for boundedness of certain sublinear operator from weighted Lebesgue spaces into weighted Musielak-Orlicz space
It is proved that the boundedness of the maximal operator M from a Lebesgue space Lp1 (Rn) to a gene...
New su±cient conditions on the weight functions u(:) and v(:) are given in order that the fractional...
The problem of boundedness of the fractional maximal operator M-alpha from complementary Morrey-type...
Operator theory studied by very mathematicians, we refer to [1,2,3,4,5]. Compactification of weight...
The boundedness of the Hardy–Littlewood maximal operator is proved in weighted grand variable expon...
The boundedness of the Hardy–Littlewood maximal operator is proved in weighted grand variable expon...
We investigate variants of the maximal operator and show their applications to study boundedness of ...
The authors establish the two-weight norm inequalities for the one-sided Hardy-Littlewood maximal op...
A quantitative two weight theorem for the Hardy-Littlewood maximal operator is proved, improving the...
The thesis consists of four chapters. In the first chapter, we develop a necessary and sufficient co...
In [13] Muckenhoupt proved the fundamental result characterizing all the weights for which the Hardy...
WOS: 000457878700002In the present paper, we shall give necessary and sufficient conditions for the ...
The Hardy-Littlewood maximal opertor is defined for functions I E Lfoc(IR) by 1 lb MI(x) = sup-b- I...
A quantitative two weight theorem for the Hardy-Littlewood maximal operator is proved improving the ...
It is proved that the boundedness of the maximal operator M from a Lebesgue space Lp1 (Rn) to a gene...
It is proved that the boundedness of the maximal operator M from a Lebesgue space Lp1 (Rn) to a gene...
New su±cient conditions on the weight functions u(:) and v(:) are given in order that the fractional...
The problem of boundedness of the fractional maximal operator M-alpha from complementary Morrey-type...
Operator theory studied by very mathematicians, we refer to [1,2,3,4,5]. Compactification of weight...
The boundedness of the Hardy–Littlewood maximal operator is proved in weighted grand variable expon...
The boundedness of the Hardy–Littlewood maximal operator is proved in weighted grand variable expon...
We investigate variants of the maximal operator and show their applications to study boundedness of ...
The authors establish the two-weight norm inequalities for the one-sided Hardy-Littlewood maximal op...
A quantitative two weight theorem for the Hardy-Littlewood maximal operator is proved, improving the...
The thesis consists of four chapters. In the first chapter, we develop a necessary and sufficient co...
In [13] Muckenhoupt proved the fundamental result characterizing all the weights for which the Hardy...
WOS: 000457878700002In the present paper, we shall give necessary and sufficient conditions for the ...
The Hardy-Littlewood maximal opertor is defined for functions I E Lfoc(IR) by 1 lb MI(x) = sup-b- I...
A quantitative two weight theorem for the Hardy-Littlewood maximal operator is proved improving the ...
It is proved that the boundedness of the maximal operator M from a Lebesgue space Lp1 (Rn) to a gene...
It is proved that the boundedness of the maximal operator M from a Lebesgue space Lp1 (Rn) to a gene...
New su±cient conditions on the weight functions u(:) and v(:) are given in order that the fractional...
The problem of boundedness of the fractional maximal operator M-alpha from complementary Morrey-type...