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- W2007211150 abstract "It is proved that for a compact simply-connected effective homogeneous space of a connected compact Lie group by a closed subgroup the following conditions are equivalent: (1) Every -invariant distribution on is integrable. (2) The space is of normal type in the sense of Bergery. (3) Every -invariant Riemannian metric on has positive scalar curvature. (4) The space is isomorphic to a direct product of compact simplyconnected strongly isotropy-irreducible homogeneous spaces." @default.
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- W2007211150 date "1995-08-31" @default.
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- W2007211150 title "Compact homogeneous manifolds with integrable invariant distributions, and scalar curvature" @default.
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- W2007211150 doi "https://doi.org/10.1070/sm1995v186n07abeh000050" @default.
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