Spherical Stein manifolds and the Weyl involution
classification
🧮 math.CV
math.RT
keywords
involutiongroupsphericalsteinweylactedactionantiholomorphic
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It is proved that a Stein manifold acted on by a connected compact Lie group is spherical if and only if there exists an antiholomorphic involution preserving each orbit of the action. This involution can be chosen equivariant with respect to a Weyl involution of the group.
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