Resultados tipo Bernstein em M2 x R
We will present a formula for the Laplacian function Θ = where f : Sigma ^ {n} → M^{n } × R is an embedding with codimension one, Sigma ^{n}is a two-sided surface, T is a conformal field in Sigma ^{n} × R en is a unit field normal to Sigma ^{n} in M^{n} × R. We will use this formula to obtain some B...
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| Format: | master thesis |
| Status: | Published version |
| Publication Date: | 2007 |
| Country: | Brasil |
| Institution: | Universidade Federal do Ceará (UFC) |
| Repository: | Repositório Institucional da Universidade Federal do Ceará (UFC) |
| Language: | Portuguese |
| OAI Identifier: | oai:repositorio.ufc.br:riufc/61349 |
| Online Access: | http://www.repositorio.ufc.br/handle/riufc/61349 |
| Access Level: | Open access |
| Keyword: | Geometria diferencial Superfícies mínimas |
| Summary: | We will present a formula for the Laplacian function Θ = where f : Sigma ^ {n} → M^{n } × R is an embedding with codimension one, Sigma ^{n}is a two-sided surface, T is a conformal field in Sigma ^{n} × R en is a unit field normal to Sigma ^{n} in M^{n} × R. We will use this formula to obtain some Bernstein-like results in M2 × R. |
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