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Existence of algebraic minimal surfaces for an arbitrary puncture set |
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| Authors: | Katsuhiro Moriya |
| Affiliation: | Institute of Mathematics, University of Tsukuba, Tsukuba, Ibaraki, 305-8571, Japan |
| Abstract: | We will show that any punctured Riemann surface can be conformally immersed into a Euclidean  -space as a branched complete minimal surface of finite total curvature called an algebraic minimal surface. |
| Keywords: | Minimal surface Riemann surface puncture set |
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