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Volume 183
No. 2

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1998

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Volume 183 No. 2 (1998), 333-357

Gian Pietro Pirola
Algebraic Curves and Non Rigid Minimal Surfaces in the Euclidean Space

Abstract:

Using method from algebraic geometry we prove:

Theorem: Let X be a compact connected Riemann surface and Z be a non empty finite subset of X. Then there is a complete minimal immersion F:X-Z -> R3 such that F(X-Z) is non rigid and of finite total Gaussian curvature.