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The Riesz Transform of Codimension Smaller Than One and the Wolff Energy (Memoirs of the American Mathematical Society)

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About the Author Benjamin Jaye, Kent State University, OHFedor Nazarov, Kent State University, OHMaria Carmen Reguera, University of Birmingham, UKXavier Tolsa, Institucio Catalana de Recerca i Estudis Avancats, Barcelona, Catalonia, Spain, and Universitat Autonoma de Barcelona, Catalonia, Spain Product Description Fix $d\geq 2$, and $s\in (d-1,d)$. The authors characterize the non-negative locally finite non-atomic Borel measures $\mu $ in $\mathbb R^d$ for which the associated $s$-Riesz transform is bounded in $L^2(\mu )$ in terms of the Wolff energy. This extends the range of $s$ in which the Mateu-Prat-Verdera characterization of measures with bounded $s$-Riesz transform is known. As an application, the authors give a metric characterization of the removable sets for locally Lipschitz continuous solutions of the fractional Laplacian operator $(-\Delta )^\alpha /2$, $\alpha \in (1,2)$, in terms of a well-known capacity from non-linear potential theory. This result contrasts sharply with removability results for Lipschitz harmonic functions.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
30 October 2020
Listed Since
26 June 2020

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