Wasserstein distance and the rectifiability of doubling measures: part I

Author:

Azzam Jonas,David Guy,Toro Tatiana

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference39 articles.

1. Azzam, J., David, G., Toro, T.: Wasserstein distance and the rectifiability of doubling measures: part II, Preprint. arXiv:1411.2512 (2014)

2. Azzam, J., Tolsa, X.: Characterization of n-rectifiability in terms of Jones’ square function: part II. Preprint. arXiv:1501.01572 (2015)

3. Beznosova, O. Reznikov, A.: Equivalent definitions of dyadic Muckenhoupt and Re- verse Höder classes in terms of Carleson sequences, weak classes, and comparability of dyadic $$L \log \, L$$ L log L and $$A_\infty $$ A ∞ constants. arXiv:1201.0520

4. Buckley, S.: Summation conditions on weights. Mich. Math. J. 40, 153–170 (1993)

5. Chousionis, V., Garnett, J., Le, T., Tolsa, X.: Square functions and uniform rectifiability. Preprint (2014)

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