向量微積分
Vector Calculus
| 節 | 週四 |
|---|---|
5 13:20–14:10 | 向量微積分 SA320（光復） 2 節連堂 |
6 14:20–15:10 |
* 根據陽明交大上課時間表所列
The principal goal of this course is to understand Stokes' theorem for surfaces in R^n. Along the way the class will introduce elements of the geometry of surfaces in R^n, the notions of differential forms and exterior differentiation and how they connect to the more familiar notions of vector fields, and the gradient, divergence, and curl operators.
Calculus I, Calculus II, Linear Algebra
無備註
to be announced in class
Quizzes 30%, midterm exam 35%, final exam 35%.
教師未提供此項資料
| 週次 | 主題 |
|---|---|
| 第 1 週 | |
| 第 2 週 | |
| 第 3 週 | |
| 第 4 週 | |
| 第 5 週 | |
| 第 6 週 | |
| 第 7 週 | |
| 第 8 週 | |
| 第 9 週 | |
| 第 10 週 | |
| 第 11 週 | |
| 第 12 週 | |
| 第 13 週 | |
| 第 14 週 | |
| 第 15 週 | |
| 第 16 週 |
1. A. Galbis and M. Maestre, Vector Analysis versus Vector Calculus, Springer, 2012 2. P. E. Lewis and J. P. Ward, Vector Analysis for Engineers and Scientists, Addison-Wesley L.T.D. 1989. 3. Harold M. Edwards, Advance Calculus: A Differential Form Approach. Birkhauser, 1993
- 地點
- SA338
- 時間
- to be announced in class
- 聯絡方式
- carstea@nycu.edu.tw