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Some Estimates for Commutators of Fractional Integrals Associated to Operators with Gaussian Kernel Bounds on Weighted Morrey Spaces

机译:加权Morrey空间上与具有高斯核界的算子相关的分数积分交换子的一些估计。

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摘要

Let L be the infinitesimal generator of an analytic semigroup on L~2(R~n) with Gaussian kernel bound, and let L~(-α/2) be the fractional integrals of L for 0 < α < n. In this paper, we will obtain some boundedness properties of commutators [b,L~(-α/2)] on weighted Morrey spaces L~(p,x)(w) when the symbol b belongs to BMO(R~n) or the homogeneous Lipschitz space.
机译:令L为具有高斯核约束的L〜2(R〜n)上解析半群的无穷小生成器,令L〜(-α/ 2)为0 <α<n时L的分数积分。在本文中,当符号b属于BMO(R〜n)时,我们将获得加权Morrey空间L〜(p,x)(w)上换向子[b,L〜(-α/ 2)]的有界性或齐次Lipschitz空间。

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