We study SO(2)-invariant minimal and constant mean curvature surfaces in R^3 endowed with a homogeneous Riemannian metric whose group of isometries has dimension greater or Equal to 4.
SO(2)- invariant minimal and constant mean curvature surfaces in 3-dimensional homogeneous spaces
CADDEO, RENZO ILARIO;PIU, MARIA PAOLA;RATTO, ANDREA
1995-01-01
Abstract
We study SO(2)-invariant minimal and constant mean curvature surfaces in R^3 endowed with a homogeneous Riemannian metric whose group of isometries has dimension greater or Equal to 4.
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