課程名稱 |
結構學二 Structural Theory (Ⅱ) |
開課學期 |
110-2 |
授課對象 |
工學院 土木工程學系 |
授課教師 |
吳東諭 |
課號 |
CIE3004 |
課程識別碼 |
501 32020 |
班次 |
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學分 |
3.0 |
全/半年 |
半年 |
必/選修 |
選修 |
上課時間 |
星期五2,3,4(9:10~12:10) |
上課地點 |
土研401 |
備註 |
限本系所學生(含輔系、雙修生) 總人數上限:30人 |
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課程簡介影片 |
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核心能力關聯 |
核心能力與課程規劃關聯圖 |
課程大綱
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課程概述 |
In this course, students will explore the advanced structural analyses derived from energy principles and matrix approaches. Students will also learn the fundamental theory of elasticity, including concept of tensor and interdependency between stress and strain. Upon completion of this course, students will be able to formulate and solve structural problems using various energy theorems and matrix assembly techniques. The theory and techniques addressed in this course will serve as the basis of structural dynamics and finite element method. |
課程目標 |
1. Fundamental theory of elasticity
2. Energy Principles
3. Matrix methods (analysis of truss, beam, and frame systems)
4. Structural stability |
課程要求 |
Structural Theory I |
預期每週課後學習時數 |
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Office Hours |
另約時間 |
指定閱讀 |
待補 |
參考書目 |
• T. R. Tauchert (1974), Energy Principles in Structural Mechanics, McGraw-Hill
• J. N. Reddy (2017). Energy Principles and Variational Methods in Applied Mechanics, 3rd Ed., Wiley
• W. McGuire et al. (2014). Matrix Structural Analysis, 2nd Ed., https://digitalcommons.bucknell.edu/books/7/ |
評量方式 (僅供參考) |
No. |
項目 |
百分比 |
說明 |
1. |
Assignments |
40% |
including problems solving and MATLAB programming |
2. |
Midterm Exam |
30% |
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3. |
Final Exam |
30% |
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週次 |
日期 |
單元主題 |
第1週 |
2/18 |
Introduction |
第2週 |
2/25 |
Fundamental Theory of Elasticity |
第3週 |
3/4 |
Fundamental Theory of Elasticity |
第4週 |
3/11 |
Fundamental Theory of Elasticity |
第5週 |
3/18 |
Energy Principles |
第6週 |
3/25 |
Energy Principles |
第7週 |
4/1 |
Matrix Methods |
第8週 |
4/8 |
Midterm Exam (Elasticity and Energy Principles) |
第9週 |
4/15 |
Matrix Methods |
第10週 |
4/22 |
Matrix Methods |
第11週 |
4/29 |
Matrix Methods |
第12週 |
5/6 |
Matrix Methods |
第13週 |
5/13 |
Matrix Methods |
第14週 |
5/20 |
Structural Stability |
第15週 |
5/27 |
Final Exam (Matrix Methods and Structural Stability) |
第16週 |
6/3 |
Recess |
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