5 Invariant Koszul Form of Homogeneous Bounded Domains …
125
71. Gindikin, S.G.: Analysis in homogeneous domains”, Uspekhi Mat. Nauk. 19(4), 3–92 (1964);
Russian Math. Surveys, vol.19, n°4, pp.1–89, 1964
72. Cartan, E.: Sur les domaines bornés de l’espace de n variables complexes. Abh. Math. Seminar
Hamburg 1, 116–162 (1935)
73. Vey, J.: Sur une notion d’hyperbolicité des variétés localement plates. Faculté des sciences de
l’université de Grenoble, Thèse de troisième cycle de mathématiques pures (1969)
74. Vey, J.,:Sur les automorphismes affines des ouverts convexes saillants, Annali della Scuola
Normale Superiore di Pisa, Classe di Science, 3e série, tome 24(4), pp. 641–665 (1970)
75. Koszul, J.L.: Variétés localement plates et convexité. Osaka. J. Math. 2, 285–290 (1965)
76. Alekseevsky, D.: Vinberg’s theory of homogeneous convex cones: developments and applications, Transformation groups 2017. Conference dedicated to Prof. Ernest B. Vinberg on
the occasion of his 80th birthday, Moscou, December 2017; https://www.mccme.ru/tg2017/
slides/alexeevsky.pdf; vidéo: http://www.mathnet.ru/present19121
77. Koszul, J.L.: Sur la forme hermitienne canonique des espaces homogènes complexes. Can. J.
Math. 7, 562–576 (1955)
78. Koszul, J.L.: Exposés sur les Espaces Homogènes Symétriques. Publicação da Sociedade de
Matematica de São Paulo, São Paulo, Brazil (1959)
79. Koszul, J.L.: Domaines bornées homogènes et orbites de groupes de transformations affines.
Bull. Soc. Math. France 89, 515–533 (1961)
80. Koszul, J.L.: Ouverts convexes homogènes des espaces affines. Math. Z. 79, 254–259 (1962)
81. Koszul, J.L.: Déformations des variétés localement plates. Ann. Inst. Fourier 18, 103–114
(1968)
82. Koszul, J.L.: Trajectoires Convexes de Groupes Affines Unimodulaires. In: Essays on
Topology and Related Topics, pp. 105–110. Springer, Berlin, Germany (1970)
83. Koszul, J.L.: Lectures on Groups of Transformations. Tata Institute of Fundamental Research,
Bombay (1965)
84. Thurston, W.P.: Some simple examples of symplectic manifolds. Proc. Am. Math. Soc. 55(2),
467–468 (1976)
85. Kirillov A.A.: Elements of the Theory of Representations. Springer (1976)
86. Kostant, B: Quantization and unitary representations. Springer (1970)
87. Souriau, J.-M.: Structure des systèmes dynamiques. Dunod, Paris (1969)
88. Della Vedova, A.: Special homogeneous almost complex structures on symplectic manifolds.
J. Symplectic Geom. 17(5), 1251–1295 (2019)
89. Della Vedova, A., Gatti A.: Almost Kaehler geometry of adjoint orbits of semisimple Lie
groups. arXiv:1811.06958 (2018)
90. Gatti, A.: Special almost-Kähler geometry of some homogeneous manifolds, PhD of
Università degli Studi di Pavia, supervised by Dr. Alberto Della Vedova, December 2019
91. Biquard O.: Extended correspondence of Kostant-Sekiguchi-Vergne, preprint
92. Vergne, M.: Instantons et correspondance de Kostant-Sekiguchi, C. R. Acad. Sci. Paris Sr. I
Math. 320, 901–906 (1995)
93. Bielawski, R.: Lie groups, Nahm’s equations and hyper-Kähler manifolds, Algebraic groups.
Proceedings of the summer school, Göttingen, June 27-July 13 (2005)
94. Kirwin, W.: Isotropic foliations of coadjoint orbits from the Iwasawa decomposition. Geom.
Dedicata. 166, 185–202 (2013)
95. Martínez Torres, D.: Semisimple coadjoint orbits and cotangent bundles. Bull. London Math.
Soc. 48(6), 977–984 (2016)
96. Bernatska, J., Holod, P.: Geometry and topology of coadjoint orbits of semisimple Lie groups.
Proceedings of the 9th international conference on ’Geometry, Integrability and Quantization’,
June 8–13, 2007, Varna, Bulgarian Academy of Sciences, Sofia, 2008, 146–166
97. Shima H., Symmetric spaces with invariant locally Hessian structures. J. Math.Soc. Japan,
pp. 581–589, 1977
98. Shima, H.: Homogeneous Hessian manifolds. Ann. Inst. Fourier, 91–128 (1980)
99. Shima H., Vanishing theorems for compact Hessian manifolds. Ann. Inst. Fourier, pp. 183–
205, 1986
125
71. Gindikin, S.G.: Analysis in homogeneous domains”, Uspekhi Mat. Nauk. 19(4), 3–92 (1964);
Russian Math. Surveys, vol.19, n°4, pp.1–89, 1964
72. Cartan, E.: Sur les domaines bornés de l’espace de n variables complexes. Abh. Math. Seminar
Hamburg 1, 116–162 (1935)
73. Vey, J.: Sur une notion d’hyperbolicité des variétés localement plates. Faculté des sciences de
l’université de Grenoble, Thèse de troisième cycle de mathématiques pures (1969)
74. Vey, J.,:Sur les automorphismes affines des ouverts convexes saillants, Annali della Scuola
Normale Superiore di Pisa, Classe di Science, 3e série, tome 24(4), pp. 641–665 (1970)
75. Koszul, J.L.: Variétés localement plates et convexité. Osaka. J. Math. 2, 285–290 (1965)
76. Alekseevsky, D.: Vinberg’s theory of homogeneous convex cones: developments and applications, Transformation groups 2017. Conference dedicated to Prof. Ernest B. Vinberg on
the occasion of his 80th birthday, Moscou, December 2017; https://www.mccme.ru/tg2017/
slides/alexeevsky.pdf; vidéo: http://www.mathnet.ru/present19121
77. Koszul, J.L.: Sur la forme hermitienne canonique des espaces homogènes complexes. Can. J.
Math. 7, 562–576 (1955)
78. Koszul, J.L.: Exposés sur les Espaces Homogènes Symétriques. Publicação da Sociedade de
Matematica de São Paulo, São Paulo, Brazil (1959)
79. Koszul, J.L.: Domaines bornées homogènes et orbites de groupes de transformations affines.
Bull. Soc. Math. France 89, 515–533 (1961)
80. Koszul, J.L.: Ouverts convexes homogènes des espaces affines. Math. Z. 79, 254–259 (1962)
81. Koszul, J.L.: Déformations des variétés localement plates. Ann. Inst. Fourier 18, 103–114
(1968)
82. Koszul, J.L.: Trajectoires Convexes de Groupes Affines Unimodulaires. In: Essays on
Topology and Related Topics, pp. 105–110. Springer, Berlin, Germany (1970)
83. Koszul, J.L.: Lectures on Groups of Transformations. Tata Institute of Fundamental Research,
Bombay (1965)
84. Thurston, W.P.: Some simple examples of symplectic manifolds. Proc. Am. Math. Soc. 55(2),
467–468 (1976)
85. Kirillov A.A.: Elements of the Theory of Representations. Springer (1976)
86. Kostant, B: Quantization and unitary representations. Springer (1970)
87. Souriau, J.-M.: Structure des systèmes dynamiques. Dunod, Paris (1969)
88. Della Vedova, A.: Special homogeneous almost complex structures on symplectic manifolds.
J. Symplectic Geom. 17(5), 1251–1295 (2019)
89. Della Vedova, A., Gatti A.: Almost Kaehler geometry of adjoint orbits of semisimple Lie
groups. arXiv:1811.06958 (2018)
90. Gatti, A.: Special almost-Kähler geometry of some homogeneous manifolds, PhD of
Università degli Studi di Pavia, supervised by Dr. Alberto Della Vedova, December 2019
91. Biquard O.: Extended correspondence of Kostant-Sekiguchi-Vergne, preprint
92. Vergne, M.: Instantons et correspondance de Kostant-Sekiguchi, C. R. Acad. Sci. Paris Sr. I
Math. 320, 901–906 (1995)
93. Bielawski, R.: Lie groups, Nahm’s equations and hyper-Kähler manifolds, Algebraic groups.
Proceedings of the summer school, Göttingen, June 27-July 13 (2005)
94. Kirwin, W.: Isotropic foliations of coadjoint orbits from the Iwasawa decomposition. Geom.
Dedicata. 166, 185–202 (2013)
95. Martínez Torres, D.: Semisimple coadjoint orbits and cotangent bundles. Bull. London Math.
Soc. 48(6), 977–984 (2016)
96. Bernatska, J., Holod, P.: Geometry and topology of coadjoint orbits of semisimple Lie groups.
Proceedings of the 9th international conference on ’Geometry, Integrability and Quantization’,
June 8–13, 2007, Varna, Bulgarian Academy of Sciences, Sofia, 2008, 146–166
97. Shima H., Symmetric spaces with invariant locally Hessian structures. J. Math.Soc. Japan,
pp. 581–589, 1977
98. Shima, H.: Homogeneous Hessian manifolds. Ann. Inst. Fourier, 91–128 (1980)
99. Shima H., Vanishing theorems for compact Hessian manifolds. Ann. Inst. Fourier, pp. 183–
205, 1986