Abstract
Let M be an n-dimensional manifold which is minimally immersed in a unit sphere S n+p of dimension n+p.
Work done under partial support by NSF Grant GP-6974;
Work done under partial support by NSF Grant GP-6974 and Guggenheim Foundation;
Work done under partial support by NSF Grant GP-8008.
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References
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Lawson, B.: Local rigidity theorems for minimal hypersurfaces. Ann. Of Math. 89, 187–197 (1969)
Simons, J.: Minimal varieties in riemannian manifolds. Ann. of Math. 88, 62–105 (1968)
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Chern, S.S., do Carmo, M., Kobayashi, S. (1970). Minimal Submanifolds of a Sphere with Second Fundamental Form of Constant Length. In: Browder, F.E. (eds) Functional Analysis and Related Fields. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-48272-4_2
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DOI: https://doi.org/10.1007/978-3-642-48272-4_2
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