Hiroshima University Syllabus

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Japanese
Academic Year 2024Year School/Graduate School Graduate School of Integrated Sciences for Life (Master's Course) Division of Integrated Sciences for Life Program of Mathematical and Life Sciences
Lecture Code WG103038 Subject Classification Specialized Education
Subject Name 数理生命科学特別研究
Subject Name
(Katakana)
スウリセイメイカガクトクベツケンキュウ
Subject Name in
English
Research for Academic Degree Dissertation in Mathematical and Life Sciences
Instructor OHNISHI ISAMU
Instructor
(Katakana)
オオニシ イサム
Campus Higashi-Hiroshima Semester/Term 1st-Year,  First Semester,  Year
Days, Periods, and Classrooms (Year) Inte:Faculty Office
Lesson Style Seminar Lesson Style
(More Details)
 
 
Credits 4.0 Class Hours/Week   Language of Instruction J : Japanese
Course Level 6 : Graduate Advanced
Course Area(Area) 25 : Science and Technology
Course Area(Discipline) 01 : Mathematics/Statistics
Eligible Students
Keywords nonlinear mathematical science for life organization,
mathematically scientific theoretical deterministic control theory,
research for nonlinearity 
Special Subject for Teacher Education   Special Subject  
Class Status
within Educational
Program
(Applicable only to targeted subjects for undergraduate students)
 
Criterion referenced
Evaluation
(Applicable only to targeted subjects for undergraduate students)
 
Class Objectives
/Class Outline
Our labo's slogan is “To control it, we must first understand this”. My labo works for
nonlinear pure mathematical science, especially within such subjects, my specialty
is nonlinear mathemtical science related to biological activities of both plants' and cyanobacteria's  biological activity. We use a system of nonlinear partial differential
equations to create a dynamical system in which interesting dynamics occur due to
nonlinear effects, also using the perspective of finite-dimensional and infinite-
dimensional dynamical systems.
Furthermore, our labo will deal with the mathematically scientifical theoretical deterministic
control theory.  Actually. by applying it to concrete control problems (especially concrete
engineering control problems), we will study it from mathematically scientific point of view. 
Class Schedule Based on at least  15 times report from students, we'll discuss about the subject on the textbook.

No examinations!
Students should be attend this seminar, and moreover, should present some reports.  

I will give a credit by total comprehensiveness of the textbook. 
Text/Reference
Books,etc.
In Japanese:


1. 新版 フィードバック制御の基礎 片山徹 著  (朝倉書店)
2. 放物型発展方程式とその応用(上)(下) 八木厚志 著 (岩波書店)
3. 線形代数を基礎とする応用数理入門 佐藤一宏 著 (サイエンス社)
4. 理工系のための微分積分 (I) (II)   山田義雄 ら 共著 (内田老鶴圃)
5. これならわかる工学部で学ぶ数学 千葉逸人 著 (プレアデス出版)


InFrench:

6. Control optimal de systemes gouvernes par des equations aux dérivées partielle
(偏微分方程式と最適制御) J.L. Lions

In English:

7. Functional Analysis, Sobolev Spaces and Partial Differential Equations オンデマンド (ペーパーバック) H. Breziz  
PC or AV used in
Class,etc.
 
(More Details) Handouts, blackboard, 
Learning techniques to be incorporated  
Suggestions on
Preparation and
Review
Reporters will be required to deep understanding of contents of the textbook 
Requirements  
Grading Method Attendance: 30%
Report: 60%
The Others: 10%
 
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. 
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