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微分几何 [加]夏普（Sharpe,R.W.） 著 9787510037504 世界图书出版公司【可开电子发票】 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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微分几何 [加]夏普（Sharpe,R.W.） 著 9787510037504 世界图书出版公司 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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【内容简介】 《微分几何(英文影印版)》系统并深入地阐述了微分几何的概念及性质，并且全面研究了cartan联络，很适合研究生一年级学习理解。内容体系脉络清晰，完整。前四章全面讲述了微分拓扑、叶状结构，李裙和齐次空间 第五章讲述了产生齐次空间的cartan几何，和黎曼几何产生欧几里得几何很相似。cartan几何的一个很漂亮的方面将曲率看作是破缺对称性的局部度量 三章研究了黎曼几何、共形几何和射影几何 五个附录中介绍了cartan和ehresmann联络和从对称的角度考虑散度和旋度算子的不同特性。目次 微分拓扑 叶状结构 微积分基本定理 klein几何 cartan几何 黎曼几何 mobius几何 射影几何。附录 ehresmann联络 不滑动和扭曲的滚动 一维有效klein对的分类 来自对称的微分算子 主丛的分类。 读者对象 数学专业的高年级本科生、研究生和科研人员。
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《微分几何(英文版)》是由世界图书出版社出版的。
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This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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微分几何 [加]夏普（Sharpe,R.W.） 著 世界图书出版公司【目丰图书专营店】 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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《微分几何(英文版)》是由世界图书出版社出版的。
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微分几何 [加]夏普（Sharpe,R.W.） 著【正版】 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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《微分几何(英文版)》是由世界图书出版社出版的。
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微分几何 [加]夏普（Sharpe,R.W.） 著【正版】 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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微分几何[加]夏普（Sharpe,R.W.） 著世界图书出版公司9787510037504 正版旧书，保证质量，此书为单本而非一套，电子发票！
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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