scientific article; zbMATH DE number 7800532
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Publication:6190476
Publication date: 6 February 2024
Full work available at URL: https://www.math.uh.edu/~hjm/restricted/pdf49(2)/03lilin.pdf
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Differential invariants (local theory), geometric objects (53A55) Differential geometry of submanifolds of Möbius space (53A31)
Cites Work
- Unnamed Item
- Willmore hypersurfaces with two distinct principal curvatures in \(\mathbb R^{n+1}\)
- On minimal hypersurfaces with constant scalar curvatures in \(S^ 4\)
- A duality theorem for Willmore surfaces
- The conformal Gauss map of submanifolds of the Möbius space
- The conformal Gauss map and the stability of Willmore surfaces
- Moebius geometry of submanifolds in \(\mathbb{S}^n\)
- Möbius isotropic submanifolds in \(\mathbb{S}^n\)
- Möbius isoparametric hypersurfaces in \(S^{n+1}\) with two distinct principal curvatures
- Classification of homogeneous Willmore surfaces in \(S^n\)
- On symmetric Willmore surfaces in spheres. II: The orientation reversing case
- Willmore surfaces in spheres: the DPW approach via the conformal Gauss map
- Classification of hypersurfaces with parallel Möbius second fundamental form in \(S^{n+1}\)
- Möbius curvature, Laguerre curvature and Dupin hypersurface
- On the Gauss mapping for hypersurfaces of constant mean curvature in the sphere
- Classification of Möbius Isoparametric Hypersurfaces in 4
- The Harmonic Gauss Maps in a Generalized Sense
- On the Gauss map of hypersurfaces with constant scalar curvature in spheres
- On conformal Gauss maps
- WEIERSTRASS–KENMOTSU REPRESENTATION OF WILLMORE SURFACES IN SPHERES
- The Gauss Map in Spaces of Constant Curvature
- The second variational formula for Willmore submanifolds in \(S^n\).
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