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COURSE INFORMATION
Course CodeCourse TitleL+P HourSemesterECTS
FIZ 533QUANTUM FIELD THEORY - II3 + 01st Semester7,5

COURSE DESCRIPTION
Course Level Master's Degree
Course Type Elective
Course Objective The main purpose of this course is to advance the calculational methods of quantum field theory and the formalism of Feynman diagrams.
Course Content Path-integral Quantization and Feynman Rules, Path-integral Quantization of Gauge Fields, Spontaneous Symmetry Breaking and the Weinberg-Salam Model, Renormalization, Supersymmetry
Prerequisites No the prerequisite of lesson.
Corequisite No the corequisite of lesson.
Mode of Delivery Face to Face

COURSE LEARNING OUTCOMES
1 To advance at quantazing the classical fields.
2To advance at doing research.

COURSE'S CONTRIBUTION TO PROGRAM
PO 01PO 02PO 03PO 04PO 05PO 06PO 07PO 08PO 09
LO 00153  4    
LO 00253  4    
Sub Total106  8    
Contribution530040000

ECTS ALLOCATED BASED ON STUDENT WORKLOAD BY THE COURSE DESCRIPTION
ActivitiesQuantityDuration (Hour)Total Work Load (Hour)
Course Duration (14 weeks/theoric+practical)14342
Hours for off-the-classroom study (Pre-study, practice)14684
Mid-terms13030
Final examination13939
Total Work Load

ECTS Credit of the Course






195

7,5
COURSE DETAILS
 Select Year   


 Course TermNoInstructors
Details 2020-2021 Spring1MUZAFFER ADAK


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Course Details
Course Code Course Title L+P Hour Course Code Language Of Instruction Course Semester
FIZ 533 QUANTUM FIELD THEORY - II 3 + 0 1 Turkish 2020-2021 Spring
Course Coordinator  E-Mail  Phone Number  Course Location Attendance
Prof. Dr. MUZAFFER ADAK madak@pau.edu.tr FEN B0305 %70
Goals The main purpose of this course is to advance the calculational methods of quantum field theory and the formalism of Feynman diagrams.
Content Path-integral Quantization and Feynman Rules, Path-integral Quantization of Gauge Fields, Spontaneous Symmetry Breaking and the Weinberg-Salam Model, Renormalization, Supersymmetry
Topics
WeeksTopics
1 Functional integration, Generating functionals for interacting fields, Q4 theory
2 Fermion and functional methods, The S matrix and reduction formula, Scattering cross section
3 Propagators and gauge conditions in QED, Non-Abelian gauge fields and the Faddeev-Popov method
4 Self-energy operator and vertex function, Ward-Takahashi identities in QED
5 Becci-Rouet-Stora transformations, Slavnov-Taylor identities, A note on ghosts and unitarity
6 The Goldstone theorem, Spontaneous breaking of gauge symmetries, The Weinberg-Salam model
7 Divergences in Q4 theory, Dimensional regularisation of Q4 theory
8 Renormalization of Q4 theory, Renormalisation group
9 Divergences and dimensional regularisation of QED, 1-loop renormalisation of QED
10 Asymptotic freedom of Yang-Mills theories, Renormalisation of pure Yang-Mills theories
11 Chiral anomalies, Renormalisation of Yang-Mills theories with spontaneous symmetry breakdown
12 Lorentz transformations, Simple lagrangian model
13 Closure of commutation relations, Mass term, Towards a super-Poincare algebra
14 Superspace, Superfields, Recovery of the Wess-Zumino model
Materials
Materials are not specified.
Resources
ResourcesResources Language
Quantum Field Theory by Lewis H. RyderEnglish
Course Assessment
Assesment MethodsPercentage (%)Assesment Methods Title
Final Exam50Final Exam
Midterm Exam50Midterm Exam
L+P: Lecture and Practice
PQ: Program Learning Outcomes
LO: Course Learning Outcomes