The pointed flat compactness theorem for locally integral currents
Differential Geometry
2010-02-15 v1 Metric Geometry
Abstract
Recently, a new embedding/compactness theorem for integral currents in a sequence of metric spaces has been established by the second author. We present a version of this result for locally integral currents in a sequence of pointed metric spaces. To this end we introduce another variant of the Ambrosio--Kirchheim theory of currents in metric spaces, including currents with finite mass in bounded sets.
Cite
@article{arxiv.1002.2633,
title = {The pointed flat compactness theorem for locally integral currents},
author = {Urs Lang and Stefan Wenger},
journal= {arXiv preprint arXiv:1002.2633},
year = {2010}
}
Comments
24 pages