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我所使用的书是 虽然书名有introduction这个单词,但是实际上此书涉入很深,除了讲授了基本的manifold, tangent space, bundle, sub-manifold等,还探讨了诸如纲理论(Category theory),德拉姆上同调(De Rham cohomology)和积分流形等一些比较高级的专题。对于李群和李代数也有相当多的讨论。行文通俗而又不失严谨,不过对某些...
[GTM 218] Lee-Introduction to Smooth Manifolds(Springer, GTM 218) [Graduate Texts in Mathematics].pdfto,To,帮助,Lee,GTM,218,[GTM,218],lee,GTM 文档格式: .pdf 文档大小: 7.29M 文档页数: 494页 顶/踩数: 0/0 收藏人数: 4 评论次数: ...
Introduction To Smooth Manifolds (Graduate Texts In Mathematics) By John M. Lee
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Corrections to Introduction to Smooth Manifolds by John M. Lee March 7, 2007 Changes or additions made in the past twelve months are dated. (7/5/06) Page 6, line 5: Replace Rn by Rn+1. ? Page 6, lines 6 and 3 from the bottom: Replace Ui+ ∩ Sn by Ui+ , and replace Ui?
Introduction to smooth manifolds - Lee 热度: 页数:486 GTM-218 Introduction To Smooth Manifolds Lee 热度: 页数:486 Introduction To Smooth Manifolds Solution Manual Lee 热度: 页数:3 Introduction to Smooth Manifolds 热度: 页数:486 Introduction to smooth manifolds 热度: 页数:486 Introduc...
INTRODUCTION TO SMOOTH MANIFOLDS by John M. Lee University of Washington Department of Mathematics John M. Lee Introduction to Smooth Manifolds Version 31, 2000 iv John M. Lee University of Washington Department of Mathematics Seattle, WA 98195-4350 USA
INTRODUCTION TOSMOOTH MANIFOLDS by John M. Lee University of Washington Department of MathematicsCorrections to Introduction to Smooth Manifolds Version by John M. Lee April 18, 2001• Page 4, second p