Titlebook: Metric and Differential Geometry; The Jeff Cheeger Ann Xianzhe Dai,Xiaochun Rong Conference proceedings 2012 Springer Basel 2012 K-theory i

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书目名称Metric and Differential Geometry被引频次学科排名




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How Riemannian Manifolds Converge of metric spaces, convergence of metric measure spaces, intrinsic Flat convergence of integral current spaces, and ultralimits of metric spaces. We close with a speculative section addressing possible notions of intrinsic varifold convergence, convergence of Lorentzian manifolds and area convergence.

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Space of Kähler Metrics (V) – Kähler Quantizationas non-positive curvature. There is associated to ℋ a sequence of finite-dimensional symmetric spaces. of non-compact Type. We prove that ℋ is the limit of .as metric spaces in certain sense. As applications, this provides more geometric proofs of certain known geometric properties of the space ℋ.

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Split Special Lagrangian Geometrygeometry was first introduced. The natural setting is provided by doing geometry with the complex numbers . replaced by the double numbers ., where . with – = -1 is replaced by .with .. A rather surprising amount of complex geometry carries over, almost untouched, and this has been the subject of ma

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