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Course Unit Title | Course Unit Code | Type of Course Unit | Level of Course Unit | Year of Study | Semester | ECTS Credits |
---|---|---|---|---|---|---|
Geometry of Non-euclidean Spaces | MAT617 | Elective | Doctorate degree | 1 | Spring | 8 |
Prof. Dr. Neşe ÖMÜR
Research Assistant Nizamettin Ufuk BOSTAN
1) Learns and compares types of geometry.
2) Learns concepts related to vectors in Minkowski space.
3) Recognizes Lorentz subspaces
4) Gain knowledge about the concepts of analytic geometry and linear algebra in Minkowski space.
5) Learns the concept of curves in Minkowski space and proves Frenet formulas.
6) Learns the concept of surfaces in Minkowski space.
Program Competencies | ||||||||
1 | 2 | 3 | 4 | 5 | 6 | 7 | ||
Learning Outcomes | ||||||||
1 | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
2 | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
3 | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
4 | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
5 | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
6 | No relation | No relation | No relation | No relation | No relation | No relation | No relation |
Face to Face
None
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Euclidean geometry axioms and postulates, non-Euclidean geometries, vector concept in Minkowski space, inequalities in Minkowski space, trigonometry and angle concept in Minkowski space, curves and surfaces in Minkowski space.
Turkish
Not Required