AN EMBEDDED MINIMAL SURFACE WITH NO SYMMETRIES
By Martin Traizet. 2002
67 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/c933c9d26102b52c4d5162e14c8369a656eb0bc5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Manuel del Pino
- Jun-cheng Wei
- M. Kowalczyk
- Joaquín Pérez
- W. H. Meeks
- A. Malchiodi
- Monica Musso
- Angela Pistoia
In Geometry and Topology
- Jun-cheng Wei
- Joaquín Pérez
- W. H. Meeks
- Manuel del Pino
- M. Kowalczyk
- H. Rosenberg
- W. Minicozzi
- T. Colding
Citations in the corpus
- The classical theory of minimal surfaces (2011, methodology): “In fact, Traizet applied this method to produce the first example of a complete, embedded minimal surface with finite total curvature in R3 and trivial symmetry group; see [197].”
- Entire solutions of the Allen-Cahn equation and complete embedded minimal surfaces. (2009, background): “Many other examples of multiple-end embedded minimal surfaces have been found since, see for instance [25, 36] and references therein.”
- Conformal properties in classical minimal surface theory (2004, background): “Since then, a number of different new examples have appeared, sometimes even coming in multiparameter families [43, 44, 45, 49, 54, 123, 127].”