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Homotopy connectedness theorems for submanifolds of Sasakian manifolds

机译:Sasakian流形子流形的同伦连通性定理

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摘要

The homotopy connectedness theorem for invariant immersions in Sasakian manifolds with nonnegative transversal q-bisectional curvature is proved. Some Barth-Lefschetz type theorems for minimal submanifolds and (κ,ε)-saddle submanifolds in Sasakian manifolds with positive transversal q-Ricci curvature are proved by using the weak (ε-)asymptotic index. As a corollary, the Frankel type theorem is proved.
机译:证明了具有非负横向q-等分曲率的Sasakian流形中不变浸入的同伦连通性定理。利用弱(ε-)渐近指数证明了具有正横向q-Ricci曲率的Sasakian流形中的最小子流形和(κ,ε)-马鞍子流形的一些Barth-Lefschetz型定理。作为推论,证明了Frankel型定理。

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