The rigidity of embedded constant mean curvature surfaces
Loading...
Date
Journal Title
Journal ISSN
Volume Title
Publisher
Abstract
Description
We study the rigidity of complete, embedded constant mean curvature surfaces in R^3. Among other things, we prove that when such a surface has finite genus, then intrinsic isometries of the surface extend to isometries of R^3 or its isometry group contains an index two subgroup of isometries that extend.
10 pages
10 pages