Course title | |||||
物理数学Ⅱ [Mathematical Physics Ⅱ] | |||||
Course category | technology speciality courses,ets. | Requirement | Credit | 2 | |
Department | Year | 2~4 | Semester | 3rd | |
Course type | 3rd | Course code | 022615 | ||
Instructor(s) | |||||
畠山 温 [HATAKEYAMA Atsushi] | |||||
Facility affiliation | Faculty of Engineering | Office | Email address |
Course description |
As a required subject in the curriculum of applied physics, this lecture deals with some mathematical techniques required in physics. The subjects are vector analysis, functions of a complex variable, and Fourier analysis. |
Expected Learning |
Students are expected to understand the basic concepts of vector analysis, functions of a complex variable, and Fourier analysis, and apply those knowledge to physics problems. Corresponding criteria in the Diploma Policy: See the Curriculum maps. |
Course schedule |
Week 1-5, Vector analysis Scalar fields, vector fields, gradient, divergence, rotation, Gauss's theorem, Stokes's theorem, orthogonal curvilinear coordinate systems Week 6-10, Functions of a complex variable Holomorphic functions, Cauchy integral theorem and integral formula, residue theorem, Taylor series and Laurent series, application to real integration Week 11-15, Fourier analysis Fourier series, Fourier transforms, Dirac delta function, Laplace transforms |
Prerequisites |
Students are recommended to prepare for 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 |
The lecture notes are downloadable on the Moodle. |
References |
Wong, "Introduction to Mathematical Physics Methods & Concepts" (2nd ed., Oxford) |
Assessment/Grading |
3 examinations 90% (30% each), reports 10% |
Message from instructor(s) |
Course keywords |
Office hours |
On demand. |
Remarks 1 |
Remarks 2 |
Related URL |
Lecture Language |
Japanese |
Language Subject |
Last update |
3/9/2019 8:02:04 PM |