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Boundedness of Fractional Maximal Operator and its Commutators on Generalized Orlicz-Morrey Spaces

机译:分数次极大算子及其交换子在广义Orlicz-Morrey空间上的有界性

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摘要

We consider generalized Orlicz-Morrey spaces including their weak versions . We find the sufficient conditions on the pairs and which ensures the boundedness of the fractional maximal operator from to and from to . As applications of those results, the boundedness of the commutators of the fractional maximal operator with on the spaces is also obtained. In all the cases the conditions for the boundedness are given in terms of supremal-type inequalities on weights , which do not assume any assumption on monotonicity of on r.
机译:我们考虑广义的Orlicz-Morrey空间,包括它们的弱版本。我们在对上找到了充分的条件,并确保了分数最大算子from和to之间的有界。作为这些结果的应用,还获得了分数最大算子的交换子在空间上的有界性。在所有情况下,有界的条件都是根据权重的至高型不等式给出的,这些不等式不假设r的单调性。

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