Course Syllabus

Course Information：

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

Spring Semester
Year 2018 238114 Engineering Mathematics(II) 1 3.0 3 ★ Gui Meen Wah 4CE2B 35 0 　

Year-Semester	Course Number	Course Name	Phase	Credits	Hours	Required/Elective	Instructor	Class	Student NO.	Withdraw	Note
Spring Semester Year 2018	238114	Engineering Mathematics(II)	1	3.0	3	★	Gui Meen Wah	4CE2B	35	0

Course Plan：

Instructor Gui Meen Wah

Email mwgui@ntut.edu.tw

Last Updated 2017-12-12 15:25:58

Course Objective 1.線性聯立微分方程 2.向量分析 3.富利葉級數及富利葉積分 4.偏微分方程及邊界值問題

Course Schedule 1 Introduction 2 6.1 Basic Concepts: Matrix Addition, Scalar Multiplication 6.2 Matrix Multiplication 3 6.3 Linear System of Eqns. Gauss Elimination 6.4 Rank of Matrix. Linear Independence. 4 6.5 Solutions of Linear Systems: Existence, Uniqueness, General Form 6.6 Determinants. Cramer’s Rule 5 6.7 Inverse of a Matrix. Gauss-Jordan Elimination 6 6.7 Inverse of a Matrix. Gauss-Jordan Elimination 7 7.1 Eigenvalues, Eigenvectors 7.3 Symmetric, Skew-Symmetric, and Orthogonal Matrices 8 7.4 Complex Matrices: Hermitian, Skew-Hermitian, Unitary 7.5 Similarity of Matrices. Diagonalization 9 Midterm Exam 10 10.1 Periodic Functions. Trigonometric Series 10.2 Fourier Series 11 10.3 Functions of Any Period p = 2L 10.4 Even and Odd Functions. Half-Range Expansions 12 10.5 Complex Fourier Series 10.6 Forced Oscillations 13 10.7 Approximation by Trigonometric Polynomials 10.8 Fourier Integrals 14 10.9 Fourier Cosine and Sine Transforms 10.10 Fourier Transform 15 PDE 16 PDE 17 PDE 18 Final Exam

Evaluation and grading policy HW/Quizzes, Exams: 100% (zero, if absent 缺席者以零分計算)

Materials All right reserved. Do not reproduce without permission.

Foreign-language textbooks:Yes
課堂用書 Zill, D.G. & Wright, W.S. (2010). Advanced Engineering Mathematics. 4th Ed. The Jones and Bartlett Publishers, USA. 參考書目： Erwin Kreyszig (2006). Advanced Engineering Mathematics. 9th edt. John Wiley & Sons, Inc. Peter O’Neil (1995). Advanced Engineering Mathematics. Brooks/Cole Publishing Company.

The access to curricular consultation

The course corresponds to the SDGs

Does the course incorporate AI

Note
　

Instructor	Gui Meen Wah
Email	mwgui@ntut.edu.tw
Last Updated	2017-12-12 15:25:58
Course Objective	1.線性聯立微分方程 2.向量分析 3.富利葉級數及富利葉積分 4.偏微分方程及邊界值問題
Course Schedule	1 Introduction 2 6.1 Basic Concepts: Matrix Addition, Scalar Multiplication 6.2 Matrix Multiplication 3 6.3 Linear System of Eqns. Gauss Elimination 6.4 Rank of Matrix. Linear Independence. 4 6.5 Solutions of Linear Systems: Existence, Uniqueness, General Form 6.6 Determinants. Cramer’s Rule 5 6.7 Inverse of a Matrix. Gauss-Jordan Elimination 6 6.7 Inverse of a Matrix. Gauss-Jordan Elimination 7 7.1 Eigenvalues, Eigenvectors 7.3 Symmetric, Skew-Symmetric, and Orthogonal Matrices 8 7.4 Complex Matrices: Hermitian, Skew-Hermitian, Unitary 7.5 Similarity of Matrices. Diagonalization 9 Midterm Exam 10 10.1 Periodic Functions. Trigonometric Series 10.2 Fourier Series 11 10.3 Functions of Any Period p = 2L 10.4 Even and Odd Functions. Half-Range Expansions 12 10.5 Complex Fourier Series 10.6 Forced Oscillations 13 10.7 Approximation by Trigonometric Polynomials 10.8 Fourier Integrals 14 10.9 Fourier Cosine and Sine Transforms 10.10 Fourier Transform 15 PDE 16 PDE 17 PDE 18 Final Exam
Evaluation and grading policy	HW/Quizzes, Exams: 100% (zero, if absent 缺席者以零分計算)
Materials	All right reserved. Do not reproduce without permission. Foreign-language textbooks:Yes 課堂用書 Zill, D.G. & Wright, W.S. (2010). Advanced Engineering Mathematics. 4th Ed. The Jones and Bartlett Publishers, USA. 參考書目： Erwin Kreyszig (2006). Advanced Engineering Mathematics. 9th edt. John Wiley & Sons, Inc. Peter O’Neil (1995). Advanced Engineering Mathematics. Brooks/Cole Publishing Company.
The access to curricular consultation
The course corresponds to the SDGs
Does the course incorporate AI
Note