Stokes' theorem, self-adjointness of the Laplacian and Hodge's theorem for hyperbolic 3-cone-manifolds (Hyperbolic Spaces and Discrete Groups)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 藤井 道彦

  京都大学理学研究科

• 藤井 道彦

  京都大学総合人間学部

関連論文

• Flexible boundaries in deformations of hyperbolic 3-manifolds(Analysis of Discrete Groups)
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• An expression of harmonic vector fields of hyperbolic 3-cone-manifolds, in terms of the hypergeometric functions (Hyperbolic Spaces and Discrete Groups II)
• Geodesic finite automata for Artin monoids of finite type (Expansion of Combinatorial Representation Theory)
• 双曲構造の変形と常微分方程式の確定特異点の合流操作, II(双曲空間の複素解析と幾何学的研究)
• Deformations of hyperbolic structures on the figure eight knot complement and an elliptic curve associated to them (Perspectives of Hyperbolic Spaces II)
• 双曲構造の変形と常微分方程式の確定特異点の合流操作 (双曲空間に関連する研究とその展望)
• Stokes' theorem, self-adjointness of the Laplacian and Hodge's theorem for hyperbolic 3-cone-manifolds (Hyperbolic Spaces and Discrete Groups)
• A cone angle condition on strong convergence of hydperbolic 3-cone-manifolds (Hyperbolic Spaces and Related Topics II)
• Circle packing points in the Teichmuller space

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