Counterexamples to the conjecture on minimal \(S^ 2\) in \(\mathbb{C} P^ n\) with constant Kaehler angle

DOI10.1007/BF02567831zbMath0847.53003OpenAlexW16337497WikidataQ123085719 ScholiaQ123085719MaRDI QIDQ1911182

Zhen-Qi Li

Publication date: 30 September 1996

Published in: Manuscripta Mathematica (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/156136

zbMATH Keywords

Kähler angleGauss curvatureminimal two-sphereVeronese minimal immersion

Mathematics Subject Classification ID

Minimal surfaces in differential geometry, surfaces with prescribed mean curvature (53A10)

Related Items (4)

On non-\(\pm\)holomorphic conformal minimal two-spheres in a complex Grassmannian \(G(2,5)\) with constant curvature ⋮ On the Lagrangian angle and the Kähler angle of immersed surfaces in the complex plane \(\mathbb{C}^2\) ⋮ Contact angle for immersed surfaces in \(S^{2n+1}\) ⋮ Holomorphic 2-spheres in Grassmann manifolds

Cites Work

• Harmonic maps of the two-sphere into a complex Grassmann manifold. II
• On conformal minimal immersions of \(S^ 2\) into \({\mathbb{C}}P^ n\)
• Minimal Surfaces by Moving Frames
• Quantization of Curvature of Harmonic Two-Spheres in Grassmann Manifolds

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