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- W2013588035 abstract "By employing the standard isometric imbedding of $C{P^n}$ into the Euclidean space, a classification theorem for full, minimal, $2$-type surfaces in $C{P^n}$ that are not $pm$ holomorphic is given. All such compact minimal surfaces are either totally real minimal surfaces in $C{P^2}$ or totally real superminimal surfaces in $C{P^3}$ and $C{P^4}$. In the latter case, they are locally unique. Moreover, some eigenvalue inequalities for compact minimal surfaces of $C{P^n}$ with constant Kaehler angle are shown." @default.
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- W2013588035 date "1995-10-01" @default.
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- W2013588035 title "On spectral geometry of minimal surfaces in $bold C{rm P}sp n$" @default.
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- W2013588035 doi "https://doi.org/10.1090/s0002-9947-1995-1308022-6" @default.
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