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Regularity and Quantification for Harmonic Maps with Free Boundary by Laurain, Paul; Petrides, Romain is a scholarly article available to read on EtoBox.

What is Regularity and Quantification for Harmonic Maps with Free Boundary about?

We prove a quantification result for harmonic maps with free boundary from arbitrary Riemannian surfaces into the unit ball of ${\mathbb R}^{n+1}$ with bounded energy. This generalizes results obtained by Da Lio on the disc.

Author

Laurain, Paul; Petrides, Romain

Published

2015

Language

EN