Energy Dispersed Large Data Wave Maps in 2 + 1 Dimensions
Skip to main content
eScholarship
Open Access Publications from the University of California

UC San Diego

UC San Diego Previously Published Works bannerUC San Diego

Energy Dispersed Large Data Wave Maps in 2 + 1 Dimensions

  • Author(s): Sterbenz, Jacob;
  • Tataru, Daniel
  • et al.
Abstract

In this article we consider large data Wave-Maps from $${\mathbb R^{2+1}}$$ into a compact Riemannian manifold $${(\mathcal{M},g)}$$ , and we prove that regularity and dispersive bounds persist as long as a certain type of bulk (non-dispersive) concentration is absent. This is a companion to our concurrent article [21], which together with the present work establishes a full regularity theory for large data Wave-Maps.

Many UC-authored scholarly publications are freely available on this site because of the UC's open access policies. Let us know how this access is important for you.

Main Content
For improved accessibility of PDF content, download the file to your device.
Current View