Decay estimates for Rivière's equation, with applications to regularity and compactness

Mathematics – Analysis of PDEs

Scientific paper

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26 pages, updated bibliographic information and discussion of examples showing that the results are sharp

Scientific paper

We derive a selection of energy estimates for a generalisation of a critical
equation on the unit disc in $\mathbb{R}^2$ introduced by Rivi\`ere.
Applications include sharp regularity results and compactness theorems which
generalise a large amount of previous geometric PDE theory, including some of
the theory of harmonic and almost-harmonic maps from surfaces.

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