Geodesics and soap bubbles in surfaces
- 125 Downloads
KeywordsConstant Curvature Closed Geodesic Total Curvature Soap Film Geometric Measure Theory
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
Unable to display preview. Download preview PDF.
- [Alf]Manuel Alfaro, Jeffrey Brock, Joel Foisy, Nickelous Hodges, Jason Zimba: Compound soap bubbles in the plane. SMALL undergraduate research Geometry Group report, Williams College, summer, 1990Google Scholar
- [All]William K. Allard: On a problem of Poincare. NotesGoogle Scholar
- [Alm]F.J. Almgren, Jr.: Existence and regularity almost everywhere of solutions to elliptic variational problems with constraints. Mem. AMS163 (1976)Google Scholar
- [BM]Kenneth Brakke, Frank Morgan: The wet X soap film is unstable. In preparation.Google Scholar
- [F1]Joel Foisy: Soap bubble clusters inR 2 andR 3. Undergraduate thesis, Williams College, 1991Google Scholar
- [HaM]Joel Hass, Frank Morgan: Geodesic Nets on Surfaces. Proc. AMS, to appearGoogle Scholar
- [Ho]Hugh Howards: Soap bubbles on surfaces. Undergraduate Honors thesis, Williams College, 1992Google Scholar
- [Hu]Michael Hutchings: The structure of area-minimizing double bubbles. (to appear in J. Geom. Anal.)Google Scholar
- [M1]Frank Morgan: Geometric Measure Theory: a Beginner’s Guide. Academic Press, second edition, 1995Google Scholar
© Springer-Verlag 1996