图书介绍
高等学校教材 微积分 第2卷 英文版pdf电子书版本下载
- 张宇，黄艳编 著
- 出版社： 哈尔滨：哈尔滨工业大学出版社
- ISBN：9787560358963
- 出版时间：2016
- 标注页数：301页
- 文件大小：68MB
- 文件页数：309页
- 主题词：微积分－高等学校－教材－英文
PDF下载
下载说明
高等学校教材 微积分 第2卷 英文版PDF格式电子书版下载
下载的文件为RAR压缩包。需要使用解压软件进行解压得到PDF格式图书。建议使用BT下载工具Free Download Manager进行下载,简称FDM(免费,没有广告,支持多平台）。本站资源全部打包为BT种子。所以需要使用专业的BT下载软件进行下载。如 BitComet qBittorrent uTorrent等BT下载工具。迅雷目前由于本站不是热门资源。不推荐使用！后期资源热门了。安装了迅雷也可以迅雷进行下载！
（文件页数 要大于 标注页数，上中下等多册电子书除外）
注意：本站所有压缩包均有解压码： 点击下载压缩包解压工具
图书目录
Chapter 8 Differential Calculus of Multivariable Functions 1
8.1 Limits and Continuity of Multivariable Functions 1
8.2 Partial Derivatives and Higher-Order Partial Derivatives 8
8.3 Linear Approximations and Total Differentials 15
8.4 The Chain Rule 21
8.5 Implicit Differentiation 26
8.6 Applications of Partial Derivatives to Analytic Geometry 35
8.7 Extreme Values of Functions of Several Variables 41
8.8 Directional Derivatives and The Gradient Vector 53
8.9 Examples 57
Exercises 8 61
Chapter 9 Multiple Integrals 74
9.1 Double Integrals 74
9.2 Calculating Double Integrals 78
9.3 Calculating Triple Integrals 89
9.4 Concepts and Calculations of The First Type Curve Integral 101
9.5 The First Type Surface Integral 106
9.6 Application of Integrals 111
9.7 Examples 114
Exercises 9 119
Chapter 10 The Second Type Curve Integral,Surface Integral,and Vector Field 131
10.1 The Second Type Curve Integral 131
10.2 The Green's Theorem 140
10.3 Conditions for Plane Curve Integrals Being Independent of Path.Conserva-tive Fields 146
10.4 The Second Type Surface Integral 154
10.5 The Gauss Formula,The Flux and Divergence 162
10.6 The Stokes'Theorem,Circulation and Curl 170
10.7 Examples 177
Exercises 10 183
Chapter 11 Infinite Series 197
11.1 Convergence and Divergence of Infinite Series 198
11.2 The Discriminances for Convergence and Divergence of Infinite Series with Positive Terms 205
11.3 Series With Arbitrary Terms,Absolute Convergence 213
11.4 The Discriminances for Convergence of Improper Integral,Γ Function 218
11.5 Series with Function Terms,Uniform Convergence 223
11.6 Power Series 231
11.7 Expanding Functions as Power Series 240
11.8 Some Applications of The Power Series 253
11.9 Fourier Series 257
11.10 Examples 273
Exercises 11 277
Appendix Ⅳ Change of Variables in Multiple Integrals 293
Appendix Ⅴ Radius of Convergence of Power Series 300