
doi: 10.1007/bf01193745
We prove that an \(n\)-dimensional totally real minimal submanifold of constant sectional curvature in \(n\)-dimensional complex projective space is either an open part of the real projective space or an open part of the Clifford torus.
Differential geometry of immersions (minimal, prescribed curvature, tight, etc.), constant sectional curvature, totally real submanifold, minimal submanifold
Differential geometry of immersions (minimal, prescribed curvature, tight, etc.), constant sectional curvature, totally real submanifold, minimal submanifold
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