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Null holomorphic curves in ▫$\mathbb{C}^3$▫ and the conformal Calabi-Yau problemAlarcón, Antonio ; Forstnerič, Franc, 1958-In this paper we survey some recent contributions by the authors to the theory of null holomorphic curves in the complex Euclidean space ▫$\mathbb C^3$▫, as well as their applications to null ... holomorphic curves in the special linear group ▫$SL_2(\mathbb C)$▫, minimal surfaces in the Euclidean space ▫$\mathbb R^3$▫, and constant mean curvature one surfaces (Bryant surfaces) in the hyperbolic 3-space ▫$\mathbb H^3$▫. The paper is an expanded version of the lecture given by the second named author at the Abel Symposium in Trondheim, Norway, in July 2013.Source: Complex geometry and dynamics : the Abel Symposium 2013 (Str. 101-121)Type of material - conference contributionPublish date - 2015Language - englishCOBISS.SI-ID - 17526873
Author
Alarcón, Antonio |
Forstnerič, Franc, 1958-
Topics
Riemannove ploskve |
kompleksne krivulje |
ničelne holomorfne krivulje |
minimalne ploskve |
Bryantove ploskve |
kompletne imerzije |
mathematics |
complex analysis |
Riemann surfaces |
complex curves |
null holomorphic curves |
minimal surfaces |
Bryant surfaces |
complete immersions |
proper immersions
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| Alarcón, Antonio | ![]() |
| Forstnerič, Franc, 1958- | 09990 |
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