Higher order Riesz transforms in the ultraspherical setting as principal value integral operators

Mathematics – Classical Analysis and ODEs

Scientific paper

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Scientific paper

In this paper we represent the $k$-th Riesz transform in the ultraspherical
setting as a principal value integral operator for every $k\in \mathbb{N}$. We
also measure the speed of convergence of the limit by proving $L^p$-boundedness
properties for the oscillation and variation operators associated with the
corresponding truncated operators.

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