Stable minimal surfaces in M × ℝ

Journal of Differential Geometry

Volumn 68, Issue 3, 2004, Pages 515-534

  Meeks, William H ^a,b   Rosenberg, Harold ^a,b  

^a UNIVERSITY OF MASSACHUSETTS   (United States)

^b UNIVERSITÉ PARIS DESCARTES   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 27844471074     PISSN: 0022040X     EISSN: 1945743X     Source Type: Journal    
DOI: 10.4310/jdg/1115669593     Document Type: Article

References (8)

1. M. Freedman, J. Hass & P. Scott, Least area incompressible surfaces in 3-manifolds, Invent. Math. 71 (1983) 609-642.
2. W.H. Meeks III, Uniqueness theorems for minimal surfaces, Illinois J. of Math. 25 (1981) 318-336.
3. W.H. Meeks III & J. Patrusky, Representing codimension-one homology classes by embedded, submanifolds, Pacific J. of Math. 68 (1977) 175-176.
4. W.H. Meeks & H. Rosenberg, The theory of minimal surfaces in M x R, to appear Comment. Math. Helv.
5. W.H. Meeks III, L. Simon & S.-T. Yau, The existence of embedded minimal surfaces, exotic spheres and positive Ricci curvature, Annals of Math. 116 (1982) 621-659.
6. W.H. Meeks III & S.-T. Yau, The classical Plateau problem and the topology of three-dimensional manifolds, Topology 21(4) (1982) 409-442.
7. W.H. Meeks III & S.-T. Yau, The existence of embedded minimal surfaces and the problem of uniqueness, Math. Z. 179 (1982) 151-168.
8. R. Schoen, Estimates for stable minimal surfaces in three dimensional manifolds, Seminar on Minimal Submanifolds, Annals of Math. Studies, 103, 1983, Princeton University Press, 111-126.