Quantitative nonorientability of embedded cycles-Reference-Cited by-同舟云学术

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Quantitative nonorientability of embedded cycles

Published:2018-01-15 Issue:1 Volume:167 Page:
ISSN:0012-7094
Container-title:Duke Mathematical Journal
language:
Short-container-title:Duke Math. J.

Author:

Young Robert

Publisher

Duke University Press

Subject

General Mathematics

Reference20 articles.

1. [1] M. Christ,A $T(b)$ theorem with remarks on analytic capacity and the Cauchy integral, Colloq. Math.60/61(1990), 601–628.

2. [2] G. David,Morceaux de graphes lipschitziens et intégrales singulières sur une surface, Rev. Mat. Iberoam.4(1988), 73–114.

3. [3] G. David and S. Semmes,Singular Integrals and Rectifiable Sets in ${\mathbf{R}}^{n}$: Beyond Lipschitz Graphs, Astérisque193, Soc. Math. France, Paris, 1991.

4. [4] G. David and S. Semmes,Analysis of and on Uniformly Rectifiable Sets, Math. Surveys Monogr.38, Amer. Math. Soc., Providence, 1993.

5. [5] G. David and S. Semmes,Uniform rectifiability and quasiminimizing sets of arbitrary codimension, Mem. Amer. Math. Soc.144(2000), no. 687.

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