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math.APOct 26, 2012
29
citations (OpenAlex)
authors
  • D. De Silva
  • F. Ferrari
  • S. Salsa
institutions
  • Barnard College
  • Columbia University
  • Politecnico di Milano
  • University of Bologna
arXiv abstractPDF
paper

Two-phase problems with distributed source: regularity of the free boundary

arXiv:1210.7226 · doi:10.2140/apde.2014.7.267

Abstract

We investigate the regularity of the free boundary for a general class of two-phase free boundary problems with non-zero right hand side. We prove that Lipschitz or flat free boundaries are C1,γ. In particular, viscosity solutions are indeed classical.

Cited by in corpus (7)

  • Regularity of the free boundary for two-phase problems governed by divergence form equations and applications
  • Two-phase anisotropic free boundary problems and applications to the Bellman equation in 2D
  • Regularity of flat free boundaries for a p(x)-Laplacian problem with right hand side
  • Regularity of Lipschitz free boundaries for a p(x)-Laplacian problem with right hand side
  • On scattering behavior of corner domains with anisotropic inhomogeneities
  • The free boundary of steady axisymmetric inviscid flow with vorticity II: near the non-degenerate points
  • Regularity in the two-phase Bernoulli problem for the p-Laplace operator
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