Hiroshima University Syllabus

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Japanese
Academic Year 2024Year School/Graduate School School of Science
Lecture Code HB250000 Subject Classification Specialized Education
Subject Name 代数学D
Subject Name
(Katakana)
ダイスウガクD
Subject Name in
English
Algebra D
Instructor SHIMADA ICHIROU
Instructor
(Katakana)
シマダ イチロウ
Campus Higashi-Hiroshima Semester/Term 4th-Year,  Second Semester,  3Term
Days, Periods, and Classrooms (3T) Mon3-4,Thur5-6:SCI E211
Lesson Style Lecture Lesson Style
(More Details)
 
Blackboard 
Credits 2.0 Class Hours/Week   Language of Instruction B : Japanese/English
Course Level 4 : Undergraduate Advanced
Course Area(Area) 25 : Science and Technology
Course Area(Discipline) 01 : Mathematics/Statistics
Eligible Students
Keywords elliptic curve, period, hypergeometric function 
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)
Mathematics
(Knowledge and Understanding)
・Acquiring knowledge and vision on advanced theories as an extension of core theory of modern mathematics. 
Class Objectives
/Class Outline
An introductory lectures on  hypergeometric deferential equations associated with algebraic varieties. 
Class Schedule Elliptic curves by the algebraic definition
Elliptic curves by the complexanalyticdefinition
Relations between by  thetwo definitions 1
Relations between by  the two definitions 2
Differential equation satisfied by the period of elliptic curves 1
Differential equation satisfied by the period of elliptic curves 2
Differential equation satisfied by the period of elliptic curves 3
The hypergeometric function of Gauss 1
The hypergeometric function of Gauss 2
The hypergeometric function of Gauss 3
The general theory of Linear differential equations in a complex domain 1
The general theory of Linear differential equations in a complex domain 2
The general theory of Linear differential equations in a complex domain 3
The general theory of Linear differential equations in a complex domain 4


The schedule may change. 
Text/Reference
Books,etc.
References will be given during the courses.
 
PC or AV used in
Class,etc.
 
(More Details) blackboard and handouts 
Learning techniques to be incorporated  
Suggestions on
Preparation and
Review
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture.
Examine the examples given in the lecture. 
Requirements  
Grading Method By reports 
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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