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 239203 Finite Element Method 1 3.0 3 ★ Sung,Yu-chi GCDPE 30 0 　

Year-Semester	Course Number	Course Name	Phase	Credits	Hours	Required/Elective	Instructor	Class	Student NO.	Withdraw	Note
Spring Semester Year 2018	239203	Finite Element Method	1	3.0	3	★	Sung,Yu-chi	GCDPE	30	0

Course Plan：

Instructor Sung,Yu-chi

Email sungyc@ntut.edu.tw

Last Updated 2018-01-16 16:30:15

Course Objective Some important mathematical preliminaries such as the variational method, etc. are introduced first to serve as the base of FEM. The procedure of FEM for engineering problems is introduced in both theory and programming. This course may benefit the students making a basic understanding of FEM.

Course Schedule Week 1 Introduction Week 2 Mathematical Preliminaries (I) Week 3 Mathematical Preliminaries (II) Week 4 Review of Elasticity Week 5 Equivalent Integral Statements of Differential Equation Week 6 2nd-Order D.E. in 1-D Problem: FEM --- Theory Week 7 2nd-Order D.E. in 1-D Problem: FEM --- Programming Week 8 Beams and Frames --- Theory Week 9 Midterm Week 10 Beams and Frames --- Programming (I) Week 11 Beams and Frames --- Programming (II) Week 12 Triangular Element in 2-D Problem --- Theory Week 13 Triangular Element in 2-D Problem --- Programming Week 14 Quadrilateral Element in 2-D Problem --- Theory Week 15 Quadrilateral Element in 2-D Problem --- Programming Week 16 Term Project (I) Week 17 Term Project (II) Week 18 Final

Evaluation and grading policy Midterm --- 20% Final --- 30% Term Project --- 20% Homework --- 20%

Materials All right reserved. Do not reproduce without permission.

Foreign-language textbooks:Yes
An Introduction to the Finite Element Method, 3nd Edition, by J.N. Reddy, (McGraw-Hill International Edition)

The access to curricular consultation

Note
　

Instructor	Sung,Yu-chi
Email	sungyc@ntut.edu.tw
Last Updated	2018-01-16 16:30:15
Course Objective	Some important mathematical preliminaries such as the variational method, etc. are introduced first to serve as the base of FEM. The procedure of FEM for engineering problems is introduced in both theory and programming. This course may benefit the students making a basic understanding of FEM.
Course Schedule	Week 1 Introduction Week 2 Mathematical Preliminaries (I) Week 3 Mathematical Preliminaries (II) Week 4 Review of Elasticity Week 5 Equivalent Integral Statements of Differential Equation Week 6 2nd-Order D.E. in 1-D Problem: FEM --- Theory Week 7 2nd-Order D.E. in 1-D Problem: FEM --- Programming Week 8 Beams and Frames --- Theory Week 9 Midterm Week 10 Beams and Frames --- Programming (I) Week 11 Beams and Frames --- Programming (II) Week 12 Triangular Element in 2-D Problem --- Theory Week 13 Triangular Element in 2-D Problem --- Programming Week 14 Quadrilateral Element in 2-D Problem --- Theory Week 15 Quadrilateral Element in 2-D Problem --- Programming Week 16 Term Project (I) Week 17 Term Project (II) Week 18 Final
Evaluation and grading policy	Midterm --- 20% Final --- 30% Term Project --- 20% Homework --- 20%
Materials	All right reserved. Do not reproduce without permission. Foreign-language textbooks:Yes An Introduction to the Finite Element Method, 3nd Edition, by J.N. Reddy, (McGraw-Hill International Edition)
The access to curricular consultation
Note