Instantons and Kähler geometry of nilpotent orbits

Author:

Brylinski Ranee

Publisher

Springer Netherlands

Reference15 articles.

1. R. Brylinski, Quantization of the 4-dimensional nilpotent orbit of SL(3, li), Canad. J. Math. 49, 1997, 916–943.

2. R. Brylinski, Geometric quantization of real minimal nilpotent orbits, preprint 1998.

3. R. Brylinski, B. Kostant, Nilpotent orbits, normality and Hamiltonian group actions, J. Amer. Math. Soc. 7 (1994), 269–298.

4. R. Brylinski, B. Kostant, Lagrangian models of minimal representations of E6, E7 and E8, in: Functional Analysis on the Eve of the 21st Century (New Brunswick, NJ, 1993) (S. Gindkin et al., eds.), Vol. 1, Progr. Math. 131, Birkhäuser, Boston, MA, 1995, 13–63.

5. R. Benedetti and J-J. Risler, Real Algebraic and Semi-Algebraic Sets, Hermann, Paris, 1990.

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