Establishes integral Gauss-Green formula on non-collapsed RCD spaces and applies it to generalize Colding monotonicity formulas plus an asymptotic mean-curvature-to-ball-volume relation.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
Existence, Lipschitz regularity, and almost-(N-1)-manifold structure of free boundaries are proved for one-phase Bernoulli problems on non-collapsed RCD(K,N) spaces.
citing papers explorer
-
Integral type Gauss-Green formula on non-collapsed RCD spaces and its applications
Establishes integral Gauss-Green formula on non-collapsed RCD spaces and applies it to generalize Colding monotonicity formulas plus an asymptotic mean-curvature-to-ball-volume relation.
-
One-phase Free Boundary Problems on RCD Metric Measure Spaces
Existence, Lipschitz regularity, and almost-(N-1)-manifold structure of free boundaries are proved for one-phase Bernoulli problems on non-collapsed RCD(K,N) spaces.