Teichmuller Spaces of Seifert Fibered Manifolds with Infinite $\pi_1$

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 大鹿 健一

  大阪大学理学研究科

• 大鹿 健一

  東京大学理学部

関連論文

• TOWARDS A PROOF OF THURSTON'S GEOMETRIZATION THEOREM FOR ORBIFOLDS(Hyperbolic Geometry and 3-Manifolds)
• GEOMETRIC LIMITS VIEWED THROUGH MODEL MANIFOLDS (Analysis and Topology of Discrete Groups and Hyperbolic Spaces)
• Strong convergence of Kleinian groups (Perspectives of Hyperbolic Spaces II)
• 離散群とトポロジー (特集 トポロジーの新世紀 多彩な発想と更なる展開)
• DENSITY OF GEOMETRICALLY FINITE KLEINIAN GROUPS (Hyperbolic Spaces and Discrete Groups II)
• An approach to Marden's conjecture for finitely generated Kleinian groups(Analysis of Discrete Groups)
• Rigidite et conjugaison topologique des groupes kleiniens topologiquement sages(Complex Analysis on Hyperbolic 3-Manifolds)
• Boundaries for spaces of quasi-Fuchsian groups
• Incompressible Measured Laminations in 3-manifolds
• Degeneration of geometric structures on Seifert fibered manifolds
• Teichmuller Spaces of Seifert Fibered Manifolds with Infinite $\pi_1$
• SYMMETRIES ON REDUCED BERS BOUNDARIES (Geometric and analytic approaches to representations of a group and representation spaces)

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