96 research outputs found

    Minimal orbits of the isotropy groups of symmetric spaces of compact type

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    AbstractLet M be a compact symmetric space, and K the isotropy subgroup of the group of all isometries of M at a point o of M . We consider two actions of K , namely the natural action of K on M and the linear isotropy action of K on the tangent space ToM . In both cases, we show that in each category of orbits of the “same type” under K there exists a unique minimal one

    Real Hypersurfaces in Pn(C) with Constant Principal Curvatures

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