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IceQream: Quantitative chromosome accessibility analysis using physical TF models. [PDF]
Nat CommunBercovich A +6 more
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Classification of Three-Dimensional Homogeneous Complex Manifolds
Progress in Mathematics, 1989Jörg Winkelmann
exaly +2 more sources
Recent results on homogeneous complex manifolds
Lecture Notes in Mathematics, 1987Karl Oeljeklaus, Wolfgang Richthofer
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The Classification of Three-Dimensional Homogeneous Complex Manifolds
Lecture Notes in Mathematics, 1995Jörg Winkelmann
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On Complex Homogeneous Manifolds
Canadian Mathematical Bulletin, 1967Compact complex homogeneous manifolds have been studied in great detail by Borel, Goto, Remmert and Wang (cf., (13)): it was shown that every compact, connected complex homogeneous manifold M is a holomorphic fiber bundle over a projective algebraic homogeneous manifold B with a connected, complex parallelizable fiber F.
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Homogeneous Complex Manifolds with more than One End
Canadian Journal of Mathematics, 1989For homogeneous spaces of a (real) Lie group one of the fundamental results concerning ends (in the sense of Freudenthal [8] ) is due to A. Borel [6]. He showed that if X = G/H is the homogeneous space of a connected Lie group G by a closed connected subgroup H, then X has at most two ends.
Gilligan, B. +2 more
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1990
The subject of this article is the set of complex manifolds X whose group of automorphisms (of biholomorphic transformations) acts transitively on X. The list of one-dimensional complex manifolds having this property was surely known already to Poincare. It consists of the complex plane C, the punctured plane C* = ℂ\{0}, the unit disc in C, the Riemann
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The subject of this article is the set of complex manifolds X whose group of automorphisms (of biholomorphic transformations) acts transitively on X. The list of one-dimensional complex manifolds having this property was surely known already to Poincare. It consists of the complex plane C, the punctured plane C* = ℂ\{0}, the unit disc in C, the Riemann
openaire +1 more source