Publication: Regularity of area minimizing currents I: Gradient L p estimates
Regularity of area minimizing currents I: Gradient L p estimates
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De Lellis, C., & Spadaro, E. (2014). Regularity of area minimizing currents I: Gradient L p estimates. Geometric and Functional Analysis, 24, 1831–1884. https://doi.org/10.1007/s00039-014-0306-3
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In a series of papers, including the present one, we give a new, shorter proof of Almgren’s partial regularity theorem for area minimizing currents in a Riemannian manifold, with a slight improvement on the regularity assumption for the latter. This note establishes a new a priori estimate on the excess measure of an area minimizing current, together with several statements concerning approximations with Lipschitz multiple valued graphs. Our new a priori estimate is a higher integrability type result, which has a counterpart in the th
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De Lellis, C., & Spadaro, E. (2014). Regularity of area minimizing currents I: Gradient L p estimates. Geometric and Functional Analysis, 24, 1831–1884. https://doi.org/10.1007/s00039-014-0306-3