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- W301148658 abstract "Let S be the Ricci curvature of an n-dimensional compact minimal totally real submanifold M of a quaternion projective space $HP^n (c)$ of quaternion sectional curvature c. We proved that if $S leq frac{16}{3(n -2)}c$, then either $S equiv frac{4}{n - 1}c$ (i.e. M is totally geodesic or $S equiv frac{16}{3(n - 2)}c$. All compact minimal totally real submanifolds of $HP^n (c)$ satisfy in $S equiv frac{16}{3(n - 2)}c$ are determined." @default.
- W301148658 created "2016-06-24" @default.
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- W301148658 date "1997-01-01" @default.
- W301148658 modified "2023-09-23" @default.
- W301148658 title "ON CURVATURE PINCHING FOR TOTALLY REAL SUBMANIFOLDS OF $H^n$(c)" @default.
- W301148658 hasPublicationYear "1997" @default.
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