Abstract
The commutators of convolution operators are considered. By localization and Fourier transform estimates, a sufficient condition such that these commutators are bounded on $L^2(\mathbb{R}^n)$ is given. As applications, some new results about the $L^2(\mathbb{R}^n)$ boundedness for the commutators of homogeneous singular integral operators are established.
Citation
Guoen Hu. "$L\sp 2({\Bbb R}\sp n)$ boundedness for the commutators of convolution operators." Nagoya Math. J. 163 55 - 70, 2001.
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