Publication:
Surfaces in S3 of L1-2-type

Thumbnail Image
Files
Surfaces in S3 of L1-2-type [digitum].pdf(316.68 KB)
Date
2018
relationships.isAuthorOfPublication
relationships.isSecondaryAuthorOf
relationships.isDirectorOf
Authors
Lucas Saorín, Pascual ; Ramírez-Ospina, Héctor Fabián
item.page.secondaryauthor
item.page.director
Publisher
Springer
publication.page.editor
publication.page.department
Matemáticas
DOI
10.1007/s40840-016-0423-2
item.page.type
info:eu-repo/semantics/article
Description
Abstract
In this paper we show that an L_1-2-type surface M in S^3 is either an open portion of a standard Riemannian product S^1(a) x S^1(b), of any radii, or it has non constant mean curvature H, non constant Gaussian curvature K, and non constant principal curvatures k1 and k2.
publication.page.subject
spherical surface , Cheng-Yau operator L1 , L1-finite-type surface , L1-biharmonic surface , Newton transformation
Citation
Bulletin of the Malaysian Mathematical Sciences Society 41:4 (2018), 1759-1771. ISSN: 0126-6705
URI
http://hdl.handle.net/10201/104541
item.page.embargo
Collections
Artículos
Ir a Estadísticas