TOTALLY REAL MINIMAL SUBMANIFOLDS IN A COMPLEX PROJECTIVE SPACE
TOTALLY REAL MINIMAL SUBMANIFOLDS IN A COMPLEX PROJECTIVE SPACE
摘要
Ⅰ Let CP（?）+p denote a complex （n + p）-dimensional projective space endowed with the Fubini-Study metric. An n-dimensional submanifold M immersed in CPn+p is said to be totally real if each tangent space of M is mapped into the normal space by the almost complex structure of CPn+p. Let σ be the second fundamental form of
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