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Equivariant primitive harmonic maps into $k-$symmetric spaces, with applications to Willmore surfaces by Dorfmeister, Josef F.; Wang, Peng is a scholarly article available to read on EtoBox.

What is Equivariant primitive harmonic maps into $k-$symmetric spaces, with applications to Willmore surfaces about?

In this note we discuss the construction of equivariant primitive harmonic maps into $k-$symmetric spaces and give many applications to the construction of Willmore surfaces. In particular, examples of $S^1-$equivariant Willmore Moebius strips in $S^3$ are obtained as generalizations of the Lawson minimal Klein Bottles in $S^3$.

Author

Dorfmeister, Josef F.; Wang, Peng

Published

2024

Language

EN