Minimal surfaces in ${\Bbb M}\sp 2\times\Bbb R$

By H. Rosenberg. 2002

65 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/089ab671673939c41911be91c8bb0fc7aa02b27e

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

1. L. Hauswirth
2. H. Rosenberg
3. Barbara Nelli
4. Benoît Daniel
5. Ricardo Sa Earp
6. W. H. Meeks
7. Eric Toubiana
8. I. Fernández

In Geometry and Topology

1. L. Hauswirth
2. Barbara Nelli
3. H. Rosenberg
4. Benoît Daniel
5. Ricardo Sa Earp
6. W. H. Meeks
7. I. Fernández
8. Pablo Mira

Citations in the corpus

• GLOBAL PROPERTIES OF CONSTANT MEAN CURVATURE SURFACES IN H 2 ◊R (2006, background): “New examples were produced, as well as many theoretical results; see [Hauswirth 2003; Meeks and Rosenberg 2004; 2005; Nelli and Rosenberg 2002; Rosenberg 2002] for the case H = 0, and [Abresch and Rosenberg 2004; Hoffman et al. 2006; Sá Earp and Toubiana 2004] for the case H 6= 0.”
• Minimal surfaces of Riemann type in three-dimensional product manifolds (2006, methodology): “(i) c = 0, d ∈ R− is a family unduloids (surfaces of revolution described in [Pedrosa and Ritoré 1999] and [Rosenberg 2002]).”