
arXiv: 0709.2202
Let $G\subset\GL(V)$ be a complex reductive group where $\dim V
8 Pages, corrected theorems, more examples
Group actions on varieties or schemes (quotients), 20G20, 22E46, 22E60, Lie algebras of Lie groups, Group Theory (math.GR), Semisimple Lie groups and their representations, null cone, cofree representations, complex reductive groups, FOS: Mathematics, Linear algebraic groups over the reals, the complexes, the quaternions, invariants, adjoint representations, Representation Theory (math.RT), Mathematics - Group Theory, Vector and tensor algebra, theory of invariants, Mathematics - Representation Theory, Actions of groups on commutative rings; invariant theory
Group actions on varieties or schemes (quotients), 20G20, 22E46, 22E60, Lie algebras of Lie groups, Group Theory (math.GR), Semisimple Lie groups and their representations, null cone, cofree representations, complex reductive groups, FOS: Mathematics, Linear algebraic groups over the reals, the complexes, the quaternions, invariants, adjoint representations, Representation Theory (math.RT), Mathematics - Group Theory, Vector and tensor algebra, theory of invariants, Mathematics - Representation Theory, Actions of groups on commutative rings; invariant theory
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