PAÜ .:. Eğitim Öğretim Bilgi Sistemi

COURSE INFORMATION

Course Code	Course Title	L+P Hour	Semester	ECTS
FIZ 502	PHYSICAL MATHEMATICS - I	3 + 0	2nd Semester	7,5

COURSE DESCRIPTION

Course Level	Master's Degree
Course Type	Elective
Course Objective	The aim of this course is to present mathematical techniques that have proved to be useful in analyzing problems in physics.
Course Content	Infinite Series, Differential Equations, Sturm-Liouville Theory, Special Functions
Prerequisites	No the prerequisite of lesson.
Corequisite	No the corequisite of lesson.
Mode of Delivery	Face to Face

COURSE LEARNING OUTCOMES

1	To learn general informations about series.
2	To learn the tests requirement for the convergence of the series.
3	To calculate the analytical functions integral using residue technics.
4	To solve the physical problems contains special functions.
5	To know about the physical meaning and application of the Sturm-Liouville Theory.

COURSE'S CONTRIBUTION TO PROGRAM

	PO 01	PO 02	PO 03	PO 04	PO 05	PO 06	PO 07	PO 08	PO 09
LO 001	4	3	4		3		4	5
LO 002	4	3	4		3		4	5
LO 003	4	3	4		3		4	5
LO 004	4	3	4		3		4	5
LO 005	4	3	4		3		4	5
Sub Total	20	15	20		15		20	25
Contribution	4	3	4	0	3	0	4	5	0

ECTS ALLOCATED BASED ON STUDENT WORKLOAD BY THE COURSE DESCRIPTION

Activities	Quantity	Duration (Hour)	Total Work Load (Hour)
Course Duration (14 weeks/theoric+practical)	14	3	42
Hours for off-the-classroom study (Pre-study, practice)	14	5	70
Assignments	2	9	18
Mid-terms	1	26	26
Final examination	1	39	39
Total Work Load ECTS Credit of the Course			195 7,5

COURSE DETAILS

Select Year

Course Details

Course Code	Course Title	L+P Hour	Course Code	Language Of Instruction	Course Semester
FIZ 502	PHYSICAL MATHEMATICS - I	3 + 0	1	Turkish	2021-2022 Fall

Course Coordinator	E-Mail	Phone Number	Course Location	Attendance
Prof. Dr. MUZAFFER ADAK	madak@pau.edu.tr		FEN B0316	%70

Goals		The aim of this course is to present mathematical techniques that have proved to be useful in analyzing problems in physics.
Content		Infinite Series, Differential Equations, Sturm-Liouville Theory, Special Functions

Topics

Weeks	Topics
1	Convergence
2	Familiar Series
3	Transformation of Series
4	Solution in Closed Form
5	Power-Series Solutions
6	Simple Examples of Eigenvalue Problems, General Dicussion
7	Solutions of Boundary-Value Problems as Eigenfunction Expansions
8	Inhomogeneous Problems
9	Green Functions
10	Legendre Functions
11	Spherical Harmonics
12	Bessel Functions
13	Hypergeometric Functions
14	Confluent Hypergeometric Functions

Materials

Materials are not specified.

Resources

Resources	Resources Language
J Mathews and R L Walker, Mathematical Methods of Physics	English

Course Assessment

Assesment Methods	Percentage (%)	Assesment Methods Title
Final Exam	50	Final Exam
Midterm Exam	50	Midterm Exam

L+P: Lecture and Practice
PQ: Program Learning Outcomes
LO: Course Learning Outcomes

Prospective Student