An approximation result for solutions of Hessian equations
We show that W 2,p weak solutions of the k-Hessian equation F k (D 2 u) = g(x) with k ≥ 2 can be approximated by smooth k-convex solutions v j of similar equations with the right hands sides controlled uniformly in C 0,1 norm, and so that the quantities
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|Source:||Calculus of Variations and Partial Differential Equations|
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