Complete minimal surfaces in R.
Francisco J. López, Francisco Martín (1999)
Publicacions Matemàtiques
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In this paper we review some topics on the theory of complete minimal surfaces in three dimensional Euclidean space.
Displaying similar documents to “Berger's Isoperimetric Problem and Minimal Immersions of Surfaces.”
Complete minimal surfaces in R.
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In this paper, history of reserches for minimal immersions from constant Gaussian curvature 2-manifolds into space forms is explained with special emphasis of works of O. Borůvka. Then recent results for the corresponding probrem to classify minimal immersions of such surfaces in complex space forms are discussed.
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Simple computations support the conjecture that a small spherical surface with its center on a minimal surface cannot be divided by the minimal surface into two portions with different area.
Rigidity of Minimal Surfaces in S3.
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