On uniqueness for half-wave maps in dimension d >= 3

Abstract

Extending an argument by Shatah and Struwe we obtain uniqueness for solutions of the half-wave map equation in dimension $d\ge 3$ in the natural energy class.

References in corpus (2)

• Multi-solitons of the half-wave maps equation and Calogero-Moser spin-pole dynamics
• Global Well-Posedness For Half-Wave Maps With $S^2$ and ${\mathbb{H}}^2$ Targets For Small Smooth Initial Data