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- W2016366234 abstract "Let the reductive algebraic group G act linearly on the vector space V. In this paper we prove a number of theorems to the effect that the number of orbits of a subgroup H of G on a subvariety X of V is finite. For example, let L be a Levi subgroup of G and let S be the maximum torus of the centre of L . Then we show that for every non-zero weight λ of S on Lie(G), the number of orbits of L on the weight space Lie(G) λ is finite." @default.
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- W2016366234 title "Finiteness theorems for orbits of algebraic groups" @default.
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- W2016366234 doi "https://doi.org/10.1016/1385-7258(85)90045-9" @default.
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