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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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書目名稱Metric and Differential Geometry
副標(biāo)題The Jeff Cheeger Ann
編輯Xianzhe Dai,Xiaochun Rong
視頻videohttp://file.papertrans.cn/633/632471/632471.mp4
概述Original research papers and survey articles by distinguished experts in their fields.Broad range of topics in metric and differential geometry, focusing on the most recent advances.Dedicated to the 6
叢書名稱Progress in Mathematics
圖書封面Titlebook: Metric and Differential Geometry; The Jeff Cheeger Ann Xianzhe Dai,Xiaochun Rong Conference proceedings 2012 Springer Basel 2012 K-theory i
描述.Metric and Differential Geometry. grew out of?a similarly named conference held at Chern Institute of Mathematics, Tianjin and Capital Normal University, Beijing. The various contributions to this volume cover a broad range of topics in metric and differential geometry, including metric spaces, Ricci flow, Einstein manifolds, K?hler geometry, index theory, hypoelliptic Laplacian and analytic torsion. It offers the most recent advances as well as surveys the new developments. .Contributors: .M.T. Anderson.J.-M. Bismut.X. Chen.X. Dai.R. Harvey.P. Koskela.B. Lawson.X. Ma.R. Melrose.W. Müller.A. Naor.J. Simons.C. Sormani.D. Sullivan.S. Sun.G. Tian.K. Wildrick.W. Zhang.
出版日期Conference proceedings 2012
關(guān)鍵詞K-theory in geometry; distance geometry; global differential geometry
版次1
doihttps://doi.org/10.1007/978-3-0348-0257-4
isbn_softcover978-3-0348-0753-1
isbn_ebook978-3-0348-0257-4Series ISSN 0743-1643 Series E-ISSN 2296-505X
issn_series 0743-1643
copyrightSpringer Basel 2012
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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 K?hler Metrics (V) – K?hler Quantizationas non-positive curvature. There is associated to ? a sequence of finite-dimensional symmetric spaces. of non-compact Type. We prove that ? 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 ?.
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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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