| Course title | |||||
| 連続体物理 [Physics of Continuous Media] | |||||
| Course category | technology speciality courses | Requirement | Credit | 2 | |
| Department | Year | 2～4 | Semester | 3rd | |
| Course type | 3rd | Course code | 022253 | ||
| Instructor(s) | |||||
| 吉野 大輔 [YOSHINO Daisuke] | |||||
| Facility affiliation | Faculty of Engineering | Office | afjgxte/L1151 | Email address | |
| Course description |
| Ignoring the discreteness of atoms and molecules and regarding the living body as continuous media enable us to understand physical phenomena in the living body such as blood flow and deformation of tissues and cells. The purpose of this course is to learn the basics of “Continuum mechanics” and a technique for capturing the physical phenomena in the living body from a viewpoint of engineering. |
| Expected Learning |
|
Learners who successfully complete this course will be able to: (1) Understand the physical concept and mathematics of continuous media. (2) Understand and explain the physical phenomena in the living body based on the concept of continuum mechanics. Corresponding criteria in the Diploma Policy: See the Curriculum maps. |
| Course schedule |
|
[1] Significance of continuum mechanics: What is continuous medium? [2] Deformation of elastic body [3] Deformation of shaft1 [4] Deformation of shaft2 [5] Deformation of beam1 [6] Deformation of beam2 [7] Deformation of beam3 [8] Summary of the first half [9] Tensor algebra: Review of vector and tensor operations [10] Tensor analysis [11] Stress and strain [12] Equation of motion of elastic body [13] Motion and deformation of fluid [14] Fundamental equations of fluid dynamics [15] Summary of the last half |
| Prerequisites |
|
It is desirable to have studied Mechanics, Linear Algebra, Calculus, Fundamental Mathematics for Engineering, and Applied Mathematics for Engineering. Students are recommended to prepare for each subject and revise the lecture, spending the standard amount of time as specified by the University and using the lecture handouts as well as the references specified below. |
| Required Text(s) and Materials |
| Handouts to be distributed in the class. |
| References |
|
Osamu Sano, “Renzokutaibutsuri (Continuum physics)”, Asakura Publishing Co., Ltd. (in Japanese) Kiyoji Nakamura, Noriyasu Mori, Introduction to Continuum Mechanics, Corona Publishing Co., Ltd. (in Japanese) |
| Assessment/Grading |
| Homework 20%, Midterm exam 40%, Final exam 40% |
| Message from instructor(s) |
| Course keywords |
| Stress, Strain, Linear isotropic elastic body, Newtonian fluid, Lagrangian method, Eulerian method |
| Office hours |
| Ask questions after the lecture as much as possible. Ask by email in other cases. |
| Remarks 1 |
| Google Classroom: erypxgd |
| Remarks 2 |
| Related URL |
| Lecture Language |
| Japanese |
| Language Subject |
| Last update |
| 9/6/2021 10:28:37 AM |