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首页> 外文期刊>Journal of the Mathematical Society of Japan >Weighted L~p-boundedness of convolution type integral operators associated with bilinear estimates in the Sobolev spaces
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Weighted L~p-boundedness of convolution type integral operators associated with bilinear estimates in the Sobolev spaces

机译:Sobolev空间中与双线性估计相关的卷积型积分算子的加权L〜p有界

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摘要

We study the boundedness of integral operators of convolution type in the Lebesgue spaces with weights. As a byproduct, we give a simple proof of the fact that the standard Sobolev space H~s(R~n) forms an algebra for s > n/2. Moreover, an optimality criterion is presented in the framework of weighted L~p-boundedness.
机译:我们研究带权的Lebesgue空间中卷积型积分算子的有界性。作为副产品,我们简单证明标准Sobolev空间H〜s(R〜n)构成s> n / 2的代数。此外,在加权L〜p有界性的框架内提出了最优准则。

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