       
Programme 
Graduate School of Natural and Applied Sciences Physics 
Course Information 
Course Unit Code  Course Unit Title   Credit Pratic  Credit Lab/A  Credit Total  Credit Ects  Semester 
01FZK5104  Mathematical Physics  3.00  0.00  0.00  3.00  6.00  1 
Course Information 
Language of Instruction  Turkish 
Type of Course Unit  Elective 
Course Coordinator  Associate Professor Dr. Ekrem ARTUNÇ 
Course Instructors  2Ekrem ARTUNÇ 
Course Assistants  
Course Aims  Understanding of solution of special differential equations and special functions in physics. 
Course Goals  
Learning Outcomes of The Course Unit  1) Understanding of mathematical serie knowledge. 2) Using of series functions in physics. 3) Adaptation to mathematical models of physical problems. 4) Using of mathematical methods for solving of physical problems. 5) Understanding of special functions in Physics. 
Course Contents  Series expansion of analytic functions. Taylor and Mc Laurin series. series solutions of differential equations: Solution of Ordinary and singular points. Hermite?s differential equation and Hermite polinoms. Legendre?s differential equation and Legendre polinoms. Associated Legendre Polinoms and spherical harmonics. Bessel?s differential equation and Bessel functions. Spherical Bessel functions. Hypergeometric differential equation and Hypergeometric functions. Kummer differential equation and Kummer functions. Laguerre differential equation and Laguerre functions. Variation principle. 
Prerequisities and Corequisities Courses  
Recommended Optional Programme Components  
Mode Of Delivery  
Level of Course Unit  
Assessment Methods and Criteria  ECTS / Table Of Workload (Number of ECTS credits allocated) 
Studies During Halfterm  Number  CoEfficient  Activity  Number  Duration  Total 
Visa  1  50  Course Duration (Excluding Exam Week)  14  3  42 
Quiz  0  0  Time Of Studying Out Of Class  14  3  42 
Homework  4  50  Homeworks  4  10  40 
Attendance  0  0  Presentation  0  0  0 
Application  0  0  Project  0  0  0 
Lab  0  0  Lab Study  0  0  0 
Project  0  0  Field Study  0  0  0 
Workshop  0  0  Visas  1  20  20 
Seminary  0  0  Finals  1  25  25 
Field study  0  0  Workload Hour (30)  30 
TOTAL  100  Total Work Charge / Hour  169 
The ratio of the term to success  50  Course's ECTS Credit  6 
The ratio of final to success  50  
TOTAL  100  
Recommended or Required Reading 
Textbook  Lecture notes. 
Additional Resources  1. Mathematical methods for Physicists ?G. B. Arfken and H. J. Weber? Academic Press, 2000. 2. Advanced Mathematics for Eng. And Scientists, Murray R. Spiegel. McGrawHill Book Comp. 1983.

Material Sharing 
Documents  
Assignments  %50 
Exams  %50 
Additional Material  
Planned Learning Activities and Teaching Methods 
Lectures, Practical Courses, Presentation, Seminar, Project, Laboratory Applications (if necessary) 
Work Placements 
As with any other educational component, credits for work placements are only awarded when the learning outcomes have been achieved and assessed. If a work placement is part of organised mobility (such as Farabi and Erasmus), the Learning Agreement for the placement should indicate the number of credits to be awarded if the expected learning outcomes are achieved. 
Program Learning Outcomes 
No  Course's Contribution to Program  Contribution 
1  reach common knowledge of a study subject by scientific research, gain deep knowledge about the subject and to evaluate and interpret it in practice  4 