The normal curvature of totally real submanifolds ofS6(1)

DOI10.1017/S0017089500032511zbMath0906.53011OpenAlexW2101022918WikidataQ124820017 ScholiaQ124820017MaRDI QIDQ4400157

Pieter-Jan De Smet, Leopold Verstraelen, Luc Vrancken, Frankie Dillen

Publication date: 16 February 1999

Published in: Glasgow Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0017089500032511

zbMATH Keywords

scalar curvaturemean curvaturetotally real submanifoldsnearly Kähler 6-sphere

Mathematics Subject Classification ID

Local submanifolds (53B25)

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Warped products in real space forms

Cites Work

• Normal curvature of surfaces in space forms
• Characterizing a class of totally real submanifolds of \(S^ 6\) by their sectional curvatures
• Classification of totally real 3-dimensional submanifolds of \(S^ 6(1)\) with K\(\geq 1/16\)
• Construction and Properties of Some 6-Dimensional Almost Complex Manifolds
• Totally Real Submanifolds in a 6-Sphere
• ON ALMOST COMPLEX CURVES IN THE NEARLY KÄHLER 6-SPHERE
• Totally real submanifolds in $S^6(1)$ satisfying Chen’s equality