1

2/18

2/20

- Course outline

- Vector differential calculus

9

syllabus pdf

2

2/25

2/27

- Vector differential calculus

9

3

3/4

3/6

- Vector integral calculus

9

Quiz 1 (3/4, 10:20 am)

solution　

4

3/11

3/13

- Vector integral calculus

9

9.8.1, 9.8.19, 9.8.31, 9.9.7, 9.9.19, 9.10.13

solution

5

3/18

3/20

- Fourier series

12

9.11.1
9.12.1, 9.12.23
9.13.1, 9.13.29
9.14.1, 9.14.13
9.15.1

solution

6

3/25

3/27

- 3/25 Midterm 1

- Fourier series

12

7

4/1

4/3

- Sturn-Liouville theory

- 4/3 no class

12.1.3, 12.1.13
12.2.1, 12.2.5
12.3.11, 12.3.15 　

solution

8

4/8

4/10

- Fourier integral

15

12.4.1, 12.4.9
12.5.1, 12.5.7
12.6.1, 12.6.15

solution　

9

4/15

4/17

- Fourier transform

15

10

4/22

4/24

- 4/22 Midterm 2

- Boundary-value problem/PDE

13

11

4/29

5/1

- Boundary-value problem/PDE

13

13.1.7, 13.1.29
13.2.1, 13.2.7, 13.2.11
13.3.1 　

solution

12

5/6

5/8

- Boundary-value problem/PDE

13

13.4.1, 13.4.11
13.5.1, 13.5.11  　　

13

5/13

5/15

- Boundary-value problem/PDE

14

14

5/20

5/22

- 5/20 Midterm 3

- Complex analysis (variable and property)

17

15

5/27

5/29

- Complex analysis

17

18

17.1.19, 17.1.39
17.2.9, 17.2.21
17.3.1, 17.3.13
17.4.15, 17.4.19, 17.4.27, 17.4.35 　

solution　

16

6/3

6/5

- Complex analysis (integration in the complex plane)

18

17.5.11,17.5.25
17.6.1, 17.6.11
17.7.3, 17.7.5, 17.7.11, 17.7.21

17

6/10

6/12

- Complex analysis (residue theorem)

19

18

6/17

Final Exam

10:20am-12:20pm