Course Information

Course Information
Course Title Code Language Type Semester L+U Hour Credits ECTS
- FIZ 506 Turkish Compulsory 3 + 0 3.0 8.0
Prerequisite Courses
Course Level Graduate
Mode of delivery Lecturing
Course Coordinator Prof. Dr. Kadir GÖKŞEN
Instructor(s)
Goals Learning mathematical methods which is one of the fundamental courses of Physics at graduate level by showing the association among the topics
Course Content Second order diferential equations,Second order diferential equations,Serial solutions of linear diferential equations,Serial solutions of linear diferential equations,Boundary value problems,Sturm-Liouville boundary value problems and Fourier series,Sturm-Liouville boundary value problems and Fourier series,Legendre equation and polynomials,Bessel functions,Special functions,Complex variables and functions,Complex integrals,Series and analytic continuity,Series and analytic continuity
Learning Outcomes
# Öğrenme Kazanımı
1
Lesson Plan (Weekly Topics)
Week Topics/Applications Method
1. Week Second order diferential equations Interview
2. Week Second order diferential equations Interview
3. Week Serial solutions of linear diferential equations Interview
4. Week Serial solutions of linear diferential equations Interview
5. Week Boundary value problems Interview
6. Week Sturm-Liouville boundary value problems and Fourier series Interview
7. Week Sturm-Liouville boundary value problems and Fourier series
8. Week MIDTERM EXAM
9. Week Legendre equation and polynomials Interview
10. Week Bessel functions Interview
11. Week Special functions Interview
12. Week Complex variables and functions Interview
13. Week Complex integrals Interview
14. Week Series and analytic continuity Interview
*Midterm and final exam dates are not specified in the 14-week course operation plan. Midterm and final exam dates are held on the dates specified in the academic calendar with the decision of the University Senate.
The Matrix for Course & Program Learning Outcomes
No Program Requirements Level of Contribution
1 2 3 4 5
1 Improving the basic of theoretical and experimental applications of Classical, Modern and Quantum Physics knowledge obtained through undergraduate education to advanced level.
2 Interpreting the encountered physical problems of advanced level according to physical principles and improving the ability of solving such problems.
3 Obtaining the ability of setting connection between theory and applications about physics.
4 Following and interpreting physics literature and obtaining the ability of preparing advanced pulications using these acqusitions.
5 Gaining the ability of presenting in front of a community with the help of the acqusition through the courses taken during graduate education.
6 Using the background and approaches of different principles at a level of producing new theorems.
7 Obtaining the ability of gathering information, making comparisons, analizing and generating solution to the problems of experimental or theoretical physics.
8 Gaining the ability of following and using the physics literature which progresses daily through contacting with colleagues working on similar subjects at the attended activities such as workshop, seminar and conference.
9 Setting a theoretical model, solving the problems related to that model, approaching experimentally to the model, making the analysis of the experimentally obtained data and interpreting it through the advanced level knowledge obtained through graduate education.
10 Ensuring the constitution of all information that will be used along with the academical life at advanced level and reaching to the level that advanced level researches about physics can be conducted by defining the relationship between the obtained knowledge.
Relations with Education Attainment Program Course Competencies
Program Requirements DK1
PY1 5
PY2 5
PY3 5
PY4 4
PY5 5
PY6 5
PY7 5
PY8 4
PY9 4
PY10 5
Recommended Sources
Ders Kitabı veya Notu Ders Kitabı veya Ders Notu bulunmamaktadır.
Diğer Kaynaklar
  • • G. Arfken, Mathematic Methods for Physicists, Academic Press, 1985. • P. Dennery, A. Krzywicki, Mathematics for Physicists, Dower Publications, 1996. • J. Mathews, R.L.Walker, Mathematical Methods of Physics, 2nd Edition, W.A. Benjamin, 1970.
ECTS credits and course workload
ECTS credits and course workload Quantity Duration (Hour) Total Workload (Hour)
Ders İçi
Class Hours 14 3 42
Ders Dışı
Preparation, After Class Study 14 3 42
Research 14 3 42
Interview 14 1 14
Presentation (Preparation) 14 1 14
Sınavlar
Midterm 1 1 2 2
Homework 1 1 4 4
Final 1 2 2
Classroom Activities 14 3 42
Total Workload 204
*AKTS = (Total Workload) / 25,5 ECTS Credit of the Course 8.0