Real structures on nilpotent orbit closures
zbMath1494.14050arXiv2106.04444MaRDI QIDQ5101961
Michaël Bulois, Ronan Terpereau, Lucy Moser-Jauslin
Publication date: 5 September 2022
Full work available at URL: https://arxiv.org/abs/2106.04444
Homogeneous spaces and generalizations (14M17) Galois cohomology (11S25) Group actions on varieties or schemes (quotients) (14L30) Semisimple Lie groups and their representations (22E46) Classical groups (algebro-geometric aspects) (14L35) Linear algebraic groups over the reals, the complexes, the quaternions (20G20) Lie algebras of linear algebraic groups (17B45) Group actions on affine varieties (14R20) Real algebraic and real-analytic geometry (14P99)
Cites Work
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- Properties of nilpotent orbit complexification
- Closures of conjugacy classes in \(G_2\)
- Homogeneous spaces and equivariant embeddings
- Primitive ideals and nilpotent orbits in type \(G_ 2\)
- Closures of conjugacy classes of matrices are normal
- The normality of closures of orbits in a Lie algebra
- Normal nilpotent varieties in \(F_4\)
- Normality of nilpotent varieties in \(E_{6}\).
- On the geometry of conjugacy classes in classical groups
- Real structures on horospherical varieties
- Equivariant models of spherical varieties
- Théoremes de finitude en cohomologie galoisienne
- Lie groups. An approach through invariants and representations
- Symmetry, Representations, and Invariants
- Decomposition Varieties in Semisimple Lie Algebras
- Grothendieck’s theorem on non-abelian 𝐻² and local-global principles
- Spherical Spaces
- Lie Group Representations on Polynomial Rings
- NORMALITY OF VERY EVEN NILPOTENT VARIETIES IN $D_{2l}$
- Lie groups beyond an introduction
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