| Academic Year |
2024Year |
School/Graduate School |
Liberal Arts Education Program |
| Lecture Code |
63100701 |
Subject Classification |
Area Courses |
| Subject Name |
Introduction to physical mathematics |
Subject Name
（Katakana） |
|
Subject Name in
English |
Introduction to physical mathematics |
| Instructor |
TANAKA SHINPEI |
Instructor
(Katakana) |
タナカ シンペイ |
| Campus |
Higashi-Hiroshima |
Semester/Term |
1st-Year, First Semester, 1Term |
| Days, Periods, and Classrooms |
(1T) Thur9-10：IAS K206, (1T) Fri7-8：IAS J304 |
| Lesson Style |
Lecture |
Lesson Style
(More Details) |
|
| The course is in principle given as face-to-face lectures. |
| Credits |
2.0 |
Class Hours/Week |
|
Language of Instruction |
E
:
English |
| Course Level |
1
:
Undergraduate Introductory
|
| Course Area（Area） |
25
:
Science and Technology |
| Course Area（Discipline） |
06
:
Physics |
| Eligible Students |
|
| Keywords |
Physical mathematics, Applied mathematics |
| Special Subject for Teacher Education |
|
Special Subject |
|
Class Status within
Liberal Arts Education | Area Courses（Courses in Natural Sciences) Category：Physics / Astronomy / Applied Physics |
|---|
| Expected Outcome | Learning how to use basic mathematics to deal with basic physical problems. |
|---|
Class Objectives
/Class Outline |
In natural science, mathematics is used as a language. You will learn how to use mathematics as a skill to solve basic physical problems. I will focus more on the intuitive understandings of mathematical concepts than on the exactness. |
| Class Schedule |
1 Preparations
Functions
Differentiation and integration
Taylor expansion
Complex numbers
2 Linear differential equations 1
Equations
1st order differential equations 1
3 Linear differential equations 2
1st order differential equations 2
4 Linear differential equations 3
1st order differential equations 3
5 Linear differential equations 4
2nd order differential equations 1
6 Linear differential equations 5
2nd order differential equations 2
7 Linear differential equations 6
2nd order differential equations 3
8 Multivariable functions
Definitions
9 Field 1
Integration of field 1
10 Field 2
Integration of field 2
11 Field 3
Integration of field 3
12 Field 4
Differentiation of field 1
13 Field 5
Differentiation of field 2
14 Field 6
Differentiation of field 3
15 Conclusions
Final examination |
Text/Reference
Books,etc. |
Handouts are given. Text books will be assigned in the class. |
PC or AV used in
Class,etc. |
|
| (More Details) |
Textbooks and handouts |
| Learning techniques to be incorporated |
|
Suggestions on
Preparation and
Review |
Read the handout before the lecture. When exercises are given, finish them either in the class or after class. Ask whenever you have questions. |
| Requirements |
|
| Grading Method |
Understandings of each chapter are evaluated by both final examination and reports on exercises. |
| Practical Experience |
|
| Summary of Practical Experience and Class Contents based on it |
|
| Message |
|
| Other |
|
Please fill in the class improvement questionnaire which is carried out on all classes.
Instructors will reflect on your feedback and utilize the information for improving their teaching. |