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1. CMB 2003 (vol 46 pp. 113)
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Properties of the $\mathcal{M}$-Harmonic Conjugate Operator We define the $\mathcal{M}$-harmonic conjugate operator $K$ and
prove that it is bounded on the nonisotropic Lipschitz space and on
$\BMO$. Then we show $K$ maps Dini functions into the space of
continuous functions on the unit sphere. We also prove the
boundedness and compactness properties of $\mathcal{M}$-harmonic
conjugate operator with $L^p$ symbol.
Keywords:$\mathcal{M}$-harmonic conjugate operator Categories:32A70, 47G10 |