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Polar Coordinates in Carnot groups II
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abstract
A Carnot group is polarizable if it carries a homogeneous norm whose powers are fundamental solutions for the $p$-sub-Laplacian operators for all $1<p \le \infty$. Such groups also support a system of horizontal polar coordinates. We prove that the converse statement is true: if a Carnot group supports a horizontal polar coordinate system with suitable properties, then it is polarizable.
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Cited by 1 Pith paper
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El mar que envuelve a las piedras: espacios de Stone, profinitos y su papel en la aritm\'etica contempor\'anea
A review of Stone duality, profinite spaces, and condensed mathematics that asserts profinite spaces are the generators of the condensed category; it is expository only and contains several mathematical inaccuracies.
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