Christian Miebach
- Grade : Maître de Conférences
- Equipe : Analyse
- Adresse : LMPA
Centre Universitaire de la Mi-Voix
50 rue F. Buisson
CS 80699
62228 Calais - Bureau : C129
- Email : Christian.Miebach@univ-littoral.fr
- Téléphone : 03.21.46.58.40
- Page personnelle : http://www-lmpa.univ-littoral.fr/~miebach/
Publications
Articles de revues
- Classification of spherical algebraic subalgebras of real simple Lie algebras of rank 1 (), In J. Lie Theory, volume 28, 265-308, 2018.
- Schottky group actions in complex geometry (), In à paraître dans Proceedings of the 12th Korean Conference on Several Complex Variables (KSCV12), 2018.
- Hamiltonian actions of unipotent groups on compact Kähler manifolds (), In preprint disponible sous https://arxiv.org/abs/1805.02551, 2018.
- Schottky groups acting on homogeneous rational manifolds (), In to appear in Journal für die reine und angewandte Mathematik (Crelle), 2016.
- Pseudoconvex non-Stein domains in primary Hopf surfaces (), In Izv. Ross. Akad. Nauk Ser. Mat., volume 78, 191-200, 2014.
- Pseudoconvex domains spread over complex homogeneous manifolds (), In Manuscripta Math., volume 142, 35-59, 2013.
- Invariant meromorphic functions on Stein spaces (), In Ann. Inst. Fourier (Grenoble), volume 62, 1983-2011, 2012.
- Homogeneous Kähler and Hamiltonian manifolds (), In Math. Ann., volume 349, 889-901, 2011.
- Spherical gradient manifolds (), In Ann. Inst. Fourier (Grenoble), volume 60, 2235-2260, 2010.
- Quotients of bounded homogeneous domains by cyclic groups (), In Osaka J. Math., volume 47, 331-352, 2010.
- Sur les quotients discrets de semi-groupes complexes (), In Ann. Fac. Sci. Toulouse Math. (6), volume 19, 269-276, 2010.
- Geometry of invariant domains in complex semi-simple Lie groups (), In Ann. Sc. Norm. Super. Pisa Cl. Sci. (5), volume 8, 509-541, 2009.
- On proper $\Bbb R$-actions on hyperbolic Stein surfaces (), In Doc. Math., volume 14, 673-689, 2009.
- Matsuki's double coset decomposition via gradient maps (), In J. Lie Theory, volume 18, 555-580, 2008.