Course Information

Course Information
Course Title Code Semester L+U Hour Credits ECTS
Quadratic Plane Geometries I MAT618 3 + 0 3.0 8.0
Prerequisites None
Language of Instruction Turkish
Course Level Graduate
Course Type
Mode of delivery Lecturing
Course Coordinator Res. Assist. Zehra İŞBİLİR
Instructors
Assistants
Goals Teaching high level of mathematics to graduate degree students.
Course Content Möbius Geometry,Laguerre Geometry,Lie Geometry,Minkowski Geometry
Learning Outcomes - Students will learn theoretical concepts in mathematics.
- Students will learn how to read academical journals.
Weekly Topics (Content)
Week Topics Learning Methods
1. Week Möbius Geometry
2. Week Möbius Geometry
3. Week Möbius Geometry
4. Week Laguerre Geometry
5. Week Laguerre Geometry
6. Week Lie Geometry
7. Week Lie Geometry
8. Week arasınav
9. Week Lie Geometry
10. Week Minkowski
11. Week Minkowski
12. Week Minkowski
13. Week Minkowski
14. Week Minkowski Geometry
Recommended Sources
.Benz,W., Vorlesungen über Geometri der Algebren, Berlin -Heidelberg -New York, Springer –Verlag,1973.
2.Dembowski,P.,Finite Geometries, Berlin -Heidelberg -New York, Springer –Verlag,1968.
3.Brannan, D. A.;Esplen, M.F. and Gray, J.J., Geometry, Cambridge University Pres,1998.
Relations with Education Attainment Program Course Competencies
Program Requirements Contribution Level DK1 DK2 Measurement Method
PY1 2 1 1 60,60
PY3 2 1 1 -
PY4 2 1 1 60
PY5 2 1 1 60
PY6 0 1 0 60
PY7 2 1 0 -
PY8 2 1 1 60
PY9 2 1 1 60
PY10 2 1 1 60
*DK = Course's Contrubution.
0 1 2 3 4 5
Course's Level of contribution None Very Low Low Fair High Very High
Method of assessment/evaluation Written exam Oral Exams Assignment/Project Laboratory work Presentation/Seminar
ECTS credits and course workload
Event Quantity Duration (Hour) Total Workload (Hour)
Midterm 1 1 2 2
Homework 1 15 2 30
Homework 2 15 2 30
Final 1 2 2
Practice 15 3 45
Practice End-Of-Term 15 3 45
Classroom Activities 15 3 45
Total Workload 199
ECTS Credit of the Course 8.0