QuickSyllabus

(IMAC-U)計算材料力学 / (IMAC-U)Computational Mechanics of Materials

単位数: 2. 担当教員: 青栁吉輝. 開講年度: 2024. 科目ナンバリング: TMA-MEE351E.

主要授業科目/Essential Subjects

○

授業の目的・概要及び達成方法等

Google Classroomのクラスコードは工学部Webページにて確認すること。
学部シラバス・時間割(https://www.eng.tohoku.ac.jp/edu/syllabus-ug.html)

1. Class subject
This course aims to obtain knowledge and understanding of fundamental of finite element (FE) method computing displacement, strain, and stress.
2. Object and abstract of class
In this lecture, the formulation of the FE method and FE analysis for two-dimensional elasticity problems are described, which is a foundation of computational solid mechanics.
3. Goal of study
To obtain knowledge and understanding of the formulation of the FE method based on constant strain element.

<Important>
This lecture will be given using Google Classroom. The class code is "xyvrgpr".

授業の目的・概要及び達成方法等(Ｅ）

The class code for Google Classroom can be found on the Web site of
the School of Engineering:
https://www.eng.tohoku.ac.jp/edu/syllabus-ug.html (JP Only)

1. Class subject
This course aims to obtain knowledge and understanding of fundamental of finite element (FE) method computing displacement, strain, and stress.
2. Object and abstract of class
In this lecture, the formulation of the FE method and FE analysis for two-dimensional elasticity problems are described, which is a foundation of computational solid mechanics.
3. Goal of study
To obtain knowledge and understanding of the formulation of the FE method based on constant strain element.

<Important>
This lecture will be given using Google Classroom. The class code is "xyvrgpr".

他の授業科目との関連及び履修上の注意

The relevant subjects (Mechanics of Materials I, Mechanics of Materials II, and Theory of Elasticity) are should be taken.

他の授業科目との関連及び履修上の注意(Ｅ）

The relevant subjects (Mechanics of Materials I, Mechanics of Materials II, and Theory of Elasticity) are should be taken.

授業計画

1. Vector and tensor analyses
2. Outline of solid mechanics using FE method
3. Strain and stress
4. Elasticity problem (I)
5. Elasticity problem (II)
6. Principle of virtual work
7. FE method for elasticity problems
8. Constant strain element
9. Element stiffness equations
10. Total stiffness equations
11. Total stiffness matrix
12. Isoparametric element
13. Example of FE analysis (I)
14. Example of FE analysis (II)
15. Summary of this lecture

授業計画(Ｅ）

授業時間外学習

Preparation: Students should read materials uploaded on ISTU before the lecture.
Review: Students should review fundamental matters lectured in the class.

授業時間外学習（Ｅ）

Preparation: Students should read materials uploaded on ISTU before the lecture.
Review: Students should review fundamental matters lectured in the class.

成績評価方法及び基準

The evaluation will be based on attendance, assignment, and examination.

成績評価方法及び基準(Ｅ）