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fk44
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May 21 '12 at 16:11
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$G$ acts transitively on connected space, then so does identity component
1
$\operatorname{Isom}{(M)}$ has Lie-structure for M metrizable manifold
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Defintion of totally geodesic flat submanifold
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Finite dimensional subspaces
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$G$ acts transitively on connected space, then so does identity component
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$\operatorname{Isom}{(M)}$ has Lie-structure for M metrizable manifold
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Finite dimensional subspaces
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riemannian-geometry
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lie-groups
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topological-groups
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metric-spaces
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riemann-surfaces
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functional-analysis
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definition
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banach-spaces
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manifolds
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