Unipotent group action on a projective variety
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It is known that the orbits of a unipotent algebraic group in an affine variety are closed copies of the affine space.
My question is about algebraic unipotent group orbits in the projective variety. Are they also closed or (and) copies of an affine space?
algebraic-geometry lie-groups algebraic-groups
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up vote
1
down vote
favorite
It is known that the orbits of a unipotent algebraic group in an affine variety are closed copies of the affine space.
My question is about algebraic unipotent group orbits in the projective variety. Are they also closed or (and) copies of an affine space?
algebraic-geometry lie-groups algebraic-groups
add a comment |Â
up vote
1
down vote
favorite
up vote
1
down vote
favorite
It is known that the orbits of a unipotent algebraic group in an affine variety are closed copies of the affine space.
My question is about algebraic unipotent group orbits in the projective variety. Are they also closed or (and) copies of an affine space?
algebraic-geometry lie-groups algebraic-groups
It is known that the orbits of a unipotent algebraic group in an affine variety are closed copies of the affine space.
My question is about algebraic unipotent group orbits in the projective variety. Are they also closed or (and) copies of an affine space?
algebraic-geometry lie-groups algebraic-groups
asked Aug 19 at 8:14
Ronald
1,6411821
1,6411821
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