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Boundary Regularity for Fully Nonlinear Singular Elliptic Equations
We study boundary regularity for the fully nonlinear singular elliptic equation of the form $|Du|^γF(D^2u)=f$, where $-1<γ<0$. First, we prove pointwise boundary $C^{1,α}$ estimates with pointwise $C^{1,α}$ Dirichlet data, which weakens the $C^2$ domain smoothness requirement from Birindelli and Dem
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