Two sufficient conditions for rectifiable measures
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Publication:2796713
DOI10.1090/proc/12881zbMath1345.28004arXiv1412.8357OpenAlexW2964206621MaRDI QIDQ2796713
Publication date: 29 March 2016
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1412.8357
Related Items (17)
Generalized rectifiability of measures and the identification problem ⋮ Cones, rectifiability, and singular integral operators ⋮ Geometry of measures in real dimensions via Hölder parameterizations ⋮ Boundedness of the density normalised Jones' square function does not imply 1-rectifiability ⋮ Characterization of \(n\)-rectifiability in terms of Jones' square function. II ⋮ Identifying 1-rectifiable measures in Carnot groups ⋮ An analyst's traveling salesman theorem for sets of dimension larger than one ⋮ Characterization of rectifiable measures in terms of 𝛼-numbers ⋮ Tangent points of lower content d‐regular sets and β numbers ⋮ Hölder parameterization of iterated function systems and a self-affine phenomenon ⋮ Multiscale analysis of 1-rectifiable measures. II: Characterizations ⋮ Characterization of \(n\)-rectifiability in terms of Jones' square function. I ⋮ \( \Omega \)-symmetric measures and related singular integrals ⋮ Wild examples of countably rectifiable sets ⋮ Sufficient condition for rectifiability involving Wasserstein distance \(W_2\) ⋮ Characterizations of countably \(n\)-rectifiable Radon measures by higher-dimensional Menger curvatures ⋮ Radon measures and Lipschitz graphs
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