Course title | |||||
ベクトル解析および演習 [Vector Analysis & Practices] | |||||
Course category | technology speciality courses,ets. | Requirement | Credit | 3 | |
Department | Year | 1~4 | Semester | Fall | |
Course type | Fall | Course code | 021725 | ||
Instructor(s) | |||||
岩井 俊昭, 高木 康博 [IWAI Toshiaki, TAKAKI Yasuhiro] | |||||
Facility affiliation | Faculty of Engineering | Office | Email address |
Course description |
Expected Learning |
Course schedule |
1. Basis of Vector I - inner product, dirction cosine, outer product, area vector - 2. Basis of Vector II - scalar and vector triple products - 3. Differential of vector function - differential of scalar and vector funcitons - 4. Gradient of vector -Meaning of gradient, operation of gradient, scalra potential, directional devivative - 5. Divergence of vector - operation of divergence, streamline and flux meaning of divergence - 6. Rotation of vector - operation of rotation, meaning of rotation, mixed operation of gradiant, divergence and rotation - 7. Integral of vector function Integrals of scalar and vector funcitons - 8. Path integral I - Space curve, tangent vector, principle normal vector, binormal vector, arc length 9. Path integral II - Path integral in scalar and vector fields - 10.Surface integral I - Equation of curved surface, tangent surface, unit normal vector, surface element(vector) - 11. Surface integral II - Surface integral in scalar and vector fields - 12. Volume integral - Volume integral in scalar and vector fields - 13. Gauss divergence theorem 14. Stokes' theorem |
Prerequisites |
Required Text(s) and Materials |
References |
Assessment/Grading |
Message from instructor(s) |
Course keywords |
Office hours |
Remarks 1 |
Remarks 2 |
Related URL |
Lecture Language |
Japanese |
Language Subject |
English |
Last update |
6/8/2018 1:16:33 PM |