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Interior $C^2$ estimate for Hessian quotient equation in dimension three
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abstract
In this paper, we establish an interior $C^2$ estimate for the Hessian quotient equation $\left(\frac{\sigma_3}{\sigma_1}\right)(D^2u)=f$ in dimension three. A crucial ingredient in our proof is a Jacobi inequality.
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Cited by 1 Pith paper
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Removing singularities for fully nonlinear PDEs
Half-line singularities of viscosity solutions are removable for fully nonlinear elliptic PDEs with a Jacobi inequality, proven by a doubling argument; the single-side version is new.
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