Minimal two-spheres in \(G(2,4)\)
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Publication:977663
DOI10.1007/S11464-010-0009-5zbMath1191.53043OpenAlexW2099745355MaRDI QIDQ977663
Publication date: 23 June 2010
Published in: Frontiers of Mathematics in China (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11464-010-0009-5
Global differential geometry of Hermitian and Kählerian manifolds (53C55) Differential geometry of immersions (minimal, prescribed curvature, tight, etc.) (53C42)
Related Items (5)
Minimal two-spheres in \(G(2, 4; (C))\) with parallel second fundamental form ⋮ Rigidity of holomorphic curves of constant curvature in \(G(2,5)\) ⋮ On conformal minimal immersions with constant curvature from two-spheres into the complex hyperquadrics ⋮ On minimal two-spheres immersed in complex Grassmann manifolds with parallel second fundamental form ⋮ Conformal minimal immersions with constant curvature from \(S^2\) to \(Q_{5}\)
Cites Work
- Harmonic maps from surfaces to complex projective spaces
- Harmonic maps from \(S^ 2\) to \(G_{2,4}\)
- Harmonic maps of the two-sphere into a complex Grassmann manifold. II
- On conformal minimal immersions of \(S^ 2\) into \({\mathbb{C}}P^ n\)
- Harmonic sequences and harmonic maps of surfaces into complex Grassmannian manifolds
- Harmonic maps into Lie groups (classical solutions of the chiral model)
- Constant curved minimal 2-spheres in \(G(2,4)\)
- Minimal Surfaces by Moving Frames
- Rigidity of Pseudo-Holomorphic Curves of Constant Curvature in Grassmann Manifolds
- Quantization of Curvature of Harmonic Two-Spheres in Grassmann Manifolds
- Pseudo-holomorphic curves in complex Grassmann manifolds
- On minimal surfaces of constant curvature in two-dimensional complex space form
- ON SOME CONFORMAL MINIMAL 2-SPHERES IN A COMPLEX PROJECTIVE SPACE
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