Results 91 to 100 of about 157 (127)
Isotropic submanifolds with parallel second fundamental form in \(P^ m(\)c)
Osaka Journal of Mathematics, 1981 openaire +4 more sources
Isotropic submanifolds with parallel second fundamental forms in symmetric spaces
Osaka Journal of Mathematics, 1980 openaire +4 more sources
3-dimensional isotropic submanifolds of spheres
3-dimensional isotropic submanifolds of spheresopenaire +1 more source
Isotropic minimal submanifolds in a space form
Isotropic minimal submanifolds in a space formopenaire +1 more source
Isotropic submanifolds with parallel second fundamental forms in symmetric spaces
Isotropic submanifolds with parallel second fundamental forms in symmetric spacesopenaire +3 more sources
Isotropic submanifolds with parallel second fundamental form in Pspm(C)
Isotropic submanifolds with parallel second fundamental form in Pspm(C)openaire +1 more source
On some isotropic submanifolds in spheres
Proceedings of the Japan Academy Series A: Mathematical Sciences, 2001 In a joint paper with \textit{P. Verheyen} in Math. Ann. 269, 417-429 (1984; Zbl 0536.53053), \textit{B.-Y. Chen} proved the following result: Let \(M^n\) be a connected compact isotropic submanifold of a sphere \(S^{n+p}\) of constant curvature \(\widetilde c\). If \(M^n\) has constant mean curvature \(H\), and if the sectional curvature function \(K\)
Sadahiro Maeda
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Isotropic totally real submanifolds
Mathematische Zeitschrift, 1988 The authors study n-dimensional totally real isotropic submanifolds of a complex manifold. A submanifold of a Riemannian manifold is called isotropic [\textit{B. O'Neill}, Can. J. Math. 17, 907-915 (1965; Zbl 0171.205)] if \(\| h(v,v)\|^ 2=\lambda (p),\) where h denotes the second fundamental form, is independent of the unit tangent vector v at the ...
Sebastian Montiel +1 more
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