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Let $H$ be a connected reductive subgroup of a complex connected reductive group $G$.
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A. G. Élashvili, Invariant algebras , Lie groups, their discrete subgroups, and invariant theory, Adv. Soviet Math., vol. 8, Amer. Math. Soc., Providence, RI, 1992, pp. 57–64
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Misha Kapovich, Shrawan Kumar, and John Millson, Saturation and irredundancy for spin(8) , Preprint http://www.math.ucdavis.edu/
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Prakash Belkale, Geometric proof of a conjecture of Fulton , Adv. Math. 216
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Pierre-Louis Montagard and Nicolas Ressayre, Sur des faces du lr-cône généralisé , Bull. SMF (à paraître) (2008), no. arXiv:math/0406272, 1–19
2008
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