Mathematical introduction to quantum field theory 1100-MWKTP
Plan of the course
1. Basic principles of relativistic quantum physics
-- Algebraic formulation of quantum physics
--Relativistic covariance
--Einstein causality
2. Neutral scalar fields
--Quantization of Klein-Gordon equation
--Interaction with a source
--Interaction with a mass-like perturbation
--Vacuum energy renormalization
3. Massive and massless vestor fields
--Quantization of Proca and Maxwelll fields
--Interaction with a current
4. Charged scalar fields
--Quantization of complex Klein-Gordon equation
--Interaction with classical electromagnetic potentials
5. Fermion fields
--Quantization of the Dirac equation
--Interaction with classical electromagnetic potentials
Student's work load:
Lectures: 45 h -- 2ECTS
Preparation for lectures: 30 h -- 1 ECTS
Preparation for the exam: 30 h -- 1 ECTS
Mode
Prerequisites (description)
Learning outcomes
Knowledge: Understanding of foundations of quantum field theory.
Skills: Solving simple problems about quantum field theory.
Attitude: Precision of thinking and striving towards deeper understanding of theoretical formalism used in physics
Assessment criteria
Homework problems and exam
Practical placement
does not apply
Bibliography
S. Weinberg: Theory of Quantum Fields
C. Itzyckson, G. Zuber: Quantum field theory
Jan Dereziński, Quantum fields with classical perturbations
http://www.fuw.edu.pl/~derezins/external.pdf
Additional information
Additional information (registration calendar, class conductors, localization and schedules of classes), might be available in the USOSweb system: