Asymptotically optimally doubling measures and Reifenberg flat sets with vanishing constant
By G. David, Carlos E. Kenig, T. Toro. 2001
73 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/d77efdddd428de4b2c5862a5729b3c4d1d52f820
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In Applied Mathematics
- Sun-Sig Byun
- Lihe Wang
- N. Phuc
- Shulin Zhou
- Fengping Yao
- Pawel Strzelecki
- H. von der Mosel
- Seungjin Ryu
In Computational Theory and Mathematics
- Sun-Sig Byun
- Lihe Wang
- N. Phuc
- Shulin Zhou
- Fengping Yao
- Pawel Strzelecki
- H. von der Mosel
- Seungjin Ryu
Citations in the corpus
- Tangent-point self-avoidance energies for curves (2010, background): “2Let us remark that for an m-dimensional set Σ⊂Rn that is Reifenberg flat with vanishing constant uniform estimates of β -numbers imply that Σ is a C1,κ -manifold, see David, Kenig and Toro [9] and Preiss, Tolsa and Toro [17].”
- Gradient estimates in Orlicz space for nonlinear elliptic equations (2008, background): “For a further discussion of Reifenberg flat domains we refer to [4,6,9,14,15,23].”
- Integral Menger curvature for surfaces (2009, background): “The proof is presented in Section 5; it is self-contained and independent of [6] and [26].”
- Parabolic Equations in Reifenberg Domains (2005, methodology): “, [7, 13, 14, 20, 23–26, 33]).”