Minimal two-spheres in G(2, 4)
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematics (miscellaneous)
Link
http://link.springer.com/content/pdf/10.1007/s11464-010-0009-5.pdf
Reference13 articles.
1. Bolton J, Jensen G R, Rigoli M, Woodward L M. On conformal minimal immersions of S 2 into ℂPN. Math Ann, 1988, 279(4): 599–620
2. Chern S S, Wolfson J G. Minimal surfaces by moving frames. Amer J Math, 1983, 105: 59–83
3. Chern S S, Wolfson J G. Harmonic maps of the two-sphere in a complex Grassmann manifold. Ann of Math, 1987, 125: 301–335
4. Chi Q S, Zheng Y B. Rigidity of pseudo-holomorphic curves of constant curvature in Grassmann manifolds. Trans Amer Math Soc, 1989, 313: 393–406
5. Eells J, Wood J C. Harmonic maps from surfaces to complex projective space. Adv Math, 1983, 49: 217–263
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1. On conformal minimal immersions with constant curvature from two-spheres into the complex hyperquadrics;Indian Journal of Pure and Applied Mathematics;2022-09-02
2. Conformal minimal immersions with constant curvature from S2 to Q5;Frontiers of Mathematics in China;2019-04
3. Minimal two-spheres in G(2, 4; (C)) with parallel second fundamental form;Mathematical Notes;2017-05
4. Rigidity of holomorphic curves of constant curvature in G(2,5);Differential Geometry and its Applications;2015-12
5. Geometry of surfaces associated to Grassmannian sigma models;Journal of Physics: Conference Series;2015-04-13
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