Course Syllabus

Course Information：

Year-Semester Course Number Course Name Phase Credits Hours Required/Elective Instructor Class Student NO. Withdraw Note

Spring Semester
Year 2025 341034 Engineering Mathematics(II) 1 2.0 2 ★ Yu-Wei Su 4MSE2 6 0 　

Year-Semester	Course Number	Course Name	Phase	Credits	Hours	Required/Elective	Instructor	Class	Student NO.	Withdraw	Note
Spring Semester Year 2025	341034	Engineering Mathematics(II)	1	2.0	2	★	Yu-Wei Su	4MSE2	6	0

Course Plan：

Instructor Yu-Wei Su　Office Hours

Email ywsu@mail.ntut.edu.tw

Last Updated 2024-12-16 17:22:37

Course Objective 本課程將數學應用於生活環境中，根據基礎理論公式，來表示具週期性現象，例如：地球運轉、聲波、馬達等，這種級數的表示稱為傅立葉級數，而非週期性的現象，衍生傅立葉積分與傅立葉轉換。此外，拉普拉斯轉換處理，能夠將機械的或電氣的驅動力有不連續、脈衝的複雜週期性問題簡化，將工程數學導入實際應用。 Mathematics can be applied to the living environment in the course. According to basic theoretical formulas, it represents periodic phenomena, such as: earth movement, sound waves, motors, etc. This series of expressions is called Fourier series. However, Fourier integral and Fourier transform are non-periodic phenomena. In addition, the Laplace transform process can simplify the complicated periodic problems of mechanical or electrical driving forces with discontinuous and impulsive phenomena. The class introduce engineering mathematics into practical applications.

Course Schedule week 1~3: Series solution of ODEs week 4~6: Fourier series week 7~8: Fourier integral week 9: Midterm exam week 10~12: Partial differential equations week 13~15: Introduction to Matrix week 16~17: Vector, Grad, Div, Curl week 18: Final exam

Evaluation and grading policy Homework (20%) Midterm exam (40%) Final exam (40%)

Materials All right reserved. Do not reproduce without permission.

Foreign-language textbooks:Yes
Advanced Engineering Mathematics Erwin Kreyszig, Wiley 11th edition.

The access to curricular consultation Office hour. 該課程line 群組

The course corresponds to the SDGs 無（None）

Note
　

Instructor	Yu-Wei Su　Office Hours
Email	ywsu@mail.ntut.edu.tw
Last Updated	2024-12-16 17:22:37
Course Objective	本課程將數學應用於生活環境中，根據基礎理論公式，來表示具週期性現象，例如：地球運轉、聲波、馬達等，這種級數的表示稱為傅立葉級數，而非週期性的現象，衍生傅立葉積分與傅立葉轉換。此外，拉普拉斯轉換處理，能夠將機械的或電氣的驅動力有不連續、脈衝的複雜週期性問題簡化，將工程數學導入實際應用。 Mathematics can be applied to the living environment in the course. According to basic theoretical formulas, it represents periodic phenomena, such as: earth movement, sound waves, motors, etc. This series of expressions is called Fourier series. However, Fourier integral and Fourier transform are non-periodic phenomena. In addition, the Laplace transform process can simplify the complicated periodic problems of mechanical or electrical driving forces with discontinuous and impulsive phenomena. The class introduce engineering mathematics into practical applications.
Course Schedule	week 1~3: Series solution of ODEs week 4~6: Fourier series week 7~8: Fourier integral week 9: Midterm exam week 10~12: Partial differential equations week 13~15: Introduction to Matrix week 16~17: Vector, Grad, Div, Curl week 18: Final exam
Evaluation and grading policy	Homework (20%) Midterm exam (40%) Final exam (40%)
Materials	All right reserved. Do not reproduce without permission. Foreign-language textbooks:Yes Advanced Engineering Mathematics Erwin Kreyszig, Wiley 11th edition.
The access to curricular consultation	Office hour. 該課程line 群組
The course corresponds to the SDGs	無（None）
Note