MATH732 RIEMANN SURFACES

Course Code:2360732
METU Credit (Theoretical-Laboratory hours/week):3 (3.00 - 0.00)
ECTS Credit:8.0
Department:Mathematics
Language of Instruction:English
Level of Study:Graduate
Course Coordinator:Prof.Dr. ALİ ULAŞ ÖZGÜR KİŞİSEL
Offered Semester:Fall Semesters.

Course Objectives

This course aims to cover the theory of Riemann surfaces from different (algebraic, topological, analytical) perspectives. 


Course Content

Courses not listed in catalogue. Contents vary from year to year according to interest of students and instructor in charge. Typical contents include contemporary developments in Algebra, Analysis, Geometry, Topology, Applied Mathematics.


Course Learning Outcomes

By the end of this course, a student will have mastered the essentials of Riemann surface theory. 


Program Outcomes Matrix

Level of Contribution
#Program Outcomes0123
1Acquires mathematical thinking skills (problem solving, generating ways of thinking, forming correspondence, generalizing etc.) and can use them in related fields.
2Gains academic maturity through self-study.
3Can design mathematics related problems, devise solution methods and apply them when appropriate.
4Carries out parts of a mathematical research program independently.
5Has a command of Turkish and English languages so that he/she can actively communicate (read, write, listen and speak).
6Contributes to solving global, environmental and social problems either individually or as being part of a social group.
7Respects ethical values and rules; applies them in professional and social issues.
8Can work cooperatively in a team and also individually.
9Gets exposed to academic culture through interaction with others.
10Comprehends necessity of knowledge, can define it and acquires it; uses knowledge effectively and shares it with others.

0: No Contribution 1: Little Contribution 2: Partial Contribution 3: Full Contribution