Abstract
We present a survey of recent developments on a parabolic version of uniform rectifiability and parabolic singular integrals. In particular we describe some ideas to prove the equivalence between the parabolic uniform rectifiability of a set $E$ and the $L^2(E)$ boundedness of a class of Calder´on Zygmund integrals of parabolic type. We also describe a result on compactness of certain parabolic singular integrals, as well as some related open problems and conjectures.
Citation
J. Rivera-Noriega. "Parabolic Singular Integrals on Ahlfors Regular Sets." Commun. Math. Anal. 17 (2) 311 - 337, 2014.
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