Local pointwise second derivative estimates for strong solutions to the $\sigma_k$-Yamabe equation on Euclidean domains
Calc. Var. 60, 177 (2021) We prove local pointwise second derivative estimates for positive $W^{2,p}$ solutions to the $\sigma_k$-Yamabe equation on Euclidean domains, addressing both the positive and negative cases. Generalisations for augmented Hessian equations are also considered.
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Zusammenfassung: | Calc. Var. 60, 177 (2021) We prove local pointwise second derivative estimates for positive $W^{2,p}$
solutions to the $\sigma_k$-Yamabe equation on Euclidean domains, addressing
both the positive and negative cases. Generalisations for augmented Hessian
equations are also considered. |
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DOI: | 10.48550/arxiv.2009.06362 |