Besov Spaces of Analytic Type: Interpolation, Convolution, Fourier Multipliers, Inclusions
Abstract
We consider a family of Besov spaces of analytic type on the Shilov boundary N of a homogeneous Siegel domain D, and study their properties in relation to convolution, Fourier multipliers, and complex interpolation. In addition, we study how these Besov spaces of analytic type can be compared with the `classical' Besov spaces N.
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