[1] Adams J., Barbasch D., Vogan D., The Langlands Classification and Irreducible Characters for Real Reductive Groups, Birkhäuser, 1992. | Zbl | MR

[2] Arbarello E., Cornalba M., Griffiths P., Harris J., Geometry of Algebraic Curves, Vol. 1, Springer-Verlag, 1985. | Zbl | MR

[3] Borel A., De Siebenthal J., Les sous-groupes fermes de rang maximum des groupes de Lie clos, Comment. Math. Helv. 23 (1949) 200-221. | Zbl | MR

[4] De Concini C., Procesi C., Complete symmetric varieties, in: Invariant Theory (Montecatini, 1982), Lect. Notes in Math., 996, Springer, Berlin, New York, 1983, pp. 1-44. | Zbl | MR

[5] Delorme P., Classification des triples de Manin pour les algèbres de Lie réductives complexes, math.QA/0003123.

[6] Drinfeld V.G., On Poisson homogeneous spaces of Poisson-Lie groups, Theor. Math. Phys. 95 (2) (1993) 226-227. | Zbl

[7] Evens S., Lu J.-H., Poisson harmonic forms, Kostant harmonic forms, and the S¹-equivariant cohomology of K/T, Adv. Math. 142 (1999) 171-220. | Zbl | MR

[8] Etingof P., Varchenko A., Geometry and classification of solutions of the classical dynamical Yang-Baxter equation, Comm. Math. Phys. 192 (1998) 177-220. | Zbl

[9] Hartshorne R., Algebraic Geometry, Springer-Verlag, 1977. | Zbl | MR

[10] Helgason S., Differential Geometry, Lie Groups, and Symmetric Spaces, Academic Press, 1978. | Zbl | MR

[11] Humphreys J., Introduction to Lie Algebras and Representation Theory, Springer-Verlag, 1972. | Zbl | MR

[12] Karolinsky E., The classification of Poisson homogeneous spaces of compact Poisson Lie groups, Mathematical Physics, Analysis, and Geometry 3 (3/4) (1996) 274-289, (in Russian).

[13] Karolinsky E., A classification of Poisson homogeneous spaces of complex reductive Poisson-Lie groups, Banach Center Publ., 51, Polish Academy of Sciences, Warsaw, 2000. | Zbl

[14] Korogodski L., Soibelman Y., Algebras of Functions on Quantum Groups, Part I, Mathematical Surveys and Monographs, 56, American Mathematical Society, 1998. | Zbl | MR

[15] Kostant B., Lie algebra cohomology and generalized Schubert cells, Ann. of Math. 77 (1) (1963) 72-144. | Zbl | MR

[16] Kostant B., Kumar S., The nil Hecke ring and cohomology of G/P for a Kac-Moody group G, Adv. Math. 62 (3) (1986) 187-237. | Zbl

[17] Lu J.-H., Weinstein A., Poisson Lie groups, dressing transformations, and Bruhat decompositions, J. Differential Geom. 31 (1990) 501-526. | Zbl | MR

[18] Lu J.-H., Multiplicative and affine Poisson structures on Lie groups, PhD thesis, University of California, Berkeley, 1990.

[19] Lu J.-H., Poisson homogeneous spaces and Lie algebroids associated to Poisson actions, Duke Math. J. 86 (2) (1997) 261-304. | Zbl | MR

[20] Lu J.-H., Coordinates on Schubert cells, Kostant's harmonic forms, and the Bruhat Poisson structure on G/B, Trans. Groups 4 (4) (1999) 355-374. | Zbl | MR

[21] Lu J.-H., Classical dynamical r-matrices and homogeneous Poisson structures on G/H and on K/T, Comm. Math. Phys. 212 (2000) 337-370. | Zbl | MR

[22] Onishchik A.L., Vinberg E.B. (Eds.), Structure of Lie Groups and Lie Algebras, Lie Groups and Lie Algebras III, Encyclopaedia of Mathematical Sciences, 41, Springer-Verlag, Berlin, 1994. | Zbl | MR

[23] Oshima T., Sekiguchi J., Eigenspaces of invariant differential operators on an affine symmetric space, Invent. Math. 57 (1980) 1-81. | Zbl | MR | EuDML

[24] Panov A., Manin triples of real simple Lie algebras, part 1, available as math.QA/9904156.

[25] Panov A., Manin triples of real simple Lie algebras, part 2, available as math.QA/9905028.

[26] Porteous I., Clifford Algebras and the Classical Groups, Cambridge University Press, 1995. | Zbl | MR

[27] Rossman W., The structure of semi-simple symmetric spaces, Canadian Math. J. 31 (1979) 157-180.

[28] Schiffmann O., On classification of dynamical r-matrices, Math. Res. Lett. 5 (1998) 13-31. | Zbl | MR

[29] Schlichtkrull H., Hyperfunctions and Harmonic Analysis on Symmetric Spaces, Birkhäuser, 1984. | Zbl | MR

[30] Silhol R., Real Algebraic Surfaces, Lect. Notes in Math., 1392, Springer-Verlag, 1989. | Zbl | MR