Akademik Dersler - Tanıtım


Code - Course Title	FİZ229 - Mathematical Methods in Physics I
Course Type	Required Courses
Language of Instruction	Türkçe
Laboratory + Practice	4+0
ECTS	5.0
Course Instructor(s)	DOÇENT DOKTOR NESLİHAN ŞAHİN
Mode of Delivery	The mode of delivery of this course is Face to face.
Prerequisites	There is no a prerequisite or co-requisite for this course.
Courses Recomended	There is no recommended optional programme component for this course.
Required or Recommended Resources	Boas, M. L., (1983) Mathematical Methods in the Physical Sciences, John Wiley and Sons, USA. Brown, J. W., Churchill R. V., (2003) Complex Variables and Applications, Mc Graw Hill. Hassani S., (1999) Mathematical Physics, Spring-Verlag, New York.Spiegel M.R., (1997) Shaum Serisinden İleri Matematik, (Çeviri: Hacısalihoğlu H. H. ), Nobel Yayın.
Recommended Reading List	Çözümlü Örneklerle Fizik ve Mühendislikte Matematik Yöntemler, Emine Öztürk, Şeçkin Yayınları, Ankara 2011
Assessment methods and criteria	2 Midterms, Final
Work Placement	N/A
Sustainability Development Goals

Weeks	Topics
Week - 1	Vectors; a)Scalar and vectors b) Unit analysis c) Coordinate systems
Week - 2	Vectors; a) Vectoral and scalar quantities b) Properties of vectors c) Unit vectors d) Vector algebra and geometrical addition e) product of two vectors
Week - 3	Reduction of vector products a) triple products b) Levi-Civita tensor c) Kronecker delta
Week - 4	Differantial vector operators a) Gradient b) Divergens c) Curl d) Laplacian
Week - 5	Line Integral a) Integral b) Variable forces systems
Week - 6	Linear and curvilinearintegral: a) Integral b) Variable Force systems
Week - 7	Green Theorem
Week - 8	Divergence Theorem a)Divergence theorem b) Gauss Law
Week - 9	Stokes Theorem
Week - 10	Matrices and Determinant a) matrices and their dimensions b) determinant c) matrix operations d) special matrices e) eigenvalue and eigenvectors
Week - 11	Gamma Integral function a)Factorial function b) Gamma integral c) recursion relation d) Gamma table e) factorial function of negative numbers
Week - 12	applications of Gamma function
Week - 13	Beta Integral Functions a) Beta integral functions
Week - 14	Beta Integral Functions a) relationship between Gamma and Beta functions b) physical application

Assessment Method and Passing Requirements
	Quamtity	Percentage (%)
1.Midterm Exam	1	30
2.Midterm Exam	1	30
Final Exam	1	40
Toplam (%)		100