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Cumpara riesz transform of american mathematical society de calitate.
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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..
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
Uneori, aceste descrieri pot contine inadvertente. De asemenea, imaginea este informativa si poate contine accesorii neincluse in pachetele standard.
