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THE MINIMAL $S^{3}$ WITH CONSTANT SECTIONAL CURVATURE IN $\mathit{CP}^{n}$
Published online by Cambridge University Press: 18 February 2015
Abstract
It is known that the minimal 3-spheres of CR type with constant sectional curvature have been classified explicitly, and also that the weakly Lagrangian case has been studied. In this paper, we provide some examples of minimal 3-spheres with constant curvature in the complex projective space, which are neither of CR type nor weakly Lagrangian, and give the adapted frame of a minimal 3-sphere of CR type with constant sectional curvature.
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- Research Article
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- © 2015 Australian Mathematical Publishing Association Inc.
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