Convex viscosity solutions of the Hessian quotient equation are shown to be C^{3,beta} under sharp C^{1,alpha} or W^{2,p} assumptions, via a new Pogorelov type interior C^2 estimate.
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Pogorelov type interior $C^2$ estimate for Hessian quotient equation and its application
Convex viscosity solutions of the Hessian quotient equation are shown to be C^{3,beta} under sharp C^{1,alpha} or W^{2,p} assumptions, via a new Pogorelov type interior C^2 estimate.