Biconservative surfaces in the 4-dimensional Euclidean sphere
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Publication:6046908
DOI10.1007/s10231-023-01323-0zbMath1529.53059arXiv2211.08023OpenAlexW4361210181MaRDI QIDQ6046908
Nurettin Cenk Turgay, Cezar Dumitru Oniciuc, Simona Nistor, Rüya Yeǧin Şen
Publication date: 6 September 2023
Published in: Annali di Matematica Pura ed Applicata. Serie Quarta (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2211.08023
Differential geometry of immersions (minimal, prescribed curvature, tight, etc.) (53C42) Local submanifolds (53B25)
Cites Work
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- Biconservative surfaces
- CMC biconservative surfaces in \(\mathbb S^n\times\mathbb R\) and \(\mathbb H^n\times\mathbb R\)
- On biconservative surfaces in 4-dimensional Euclidean space
- The stress-energy tensor for biharmonic maps
- Biconservative ideal hypersurfaces in Euclidean spaces
- Biconservative submanifolds in \(\mathbb {S}^n\times \mathbb {R}\) and \(\mathbb {H}^n\times \mathbb {R}\)
- Surfaces in three-dimensional space forms with divergence-free stress-bienergy tensor
- Complete biconservative surfaces in the hyperbolic space \(\mathbb{H}^3\)
- Explicit classification of biconservative surfaces in Lorentz 3-space forms
- On biconservative surfaces in \(3\)-dimensional space forms
- Submanifold theory. Beyond an introduction
- Complete minimal surfaces in \(S^ 3\)
- Reduction of the codimension of an isometric immersion
- Bochner-Simons formulas and the rigidity of biharmonic submanifolds
- Biconservative submanifolds with parallel normalized mean curvature vector field in Euclidean spaces
- Ricci surfaces
- Hypersurfaces in E4 with Harmonic Mean Curvature Vector Field
- Totally biharmonic hypersurfaces in space forms and 3-dimensional BCV spaces
- Biharmonic and biconservative hypersurfaces in space forms
- Biharmonic Submanifolds and Biharmonic Maps in Riemannian Geometry
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