|
Lecturer(s)
|
-
Hradil Zdeněk, prof. RNDr. CSc.
|
|
Course content
|
-Relativistic wave equations: Klein-Gordon equation, Dirac equation, Maxwell equations, spinors, algebra of gamma matrices -Lagrangian formulation, symmetries and gauge invariance, Yang-Mills field -Canonical quantization and particle interpretation -Path integral, quantization and Feynman diagrams for scalar and spinor fields -Spontaneous symmetry breaking and Weinberg-Salam model -Renormalization
|
|
Learning activities and teaching methods
|
|
Dialogic Lecture (Discussion, Dialog, Brainstorming)
|
|
Learning outcomes
|
Relativistic wave equations: Klein-Gordon equation, Dirac equation, Maxwell equations, spinors, algebra of gamma matrices
Evaluation Evaluate the particular methods and principles, explain the aspects and results concerning the given issue, integrate the knowledge, predict the solutions, evaluate the results and outcomes.
|
|
Prerequisites
|
Course of quantum field theory
|
|
Assessment methods and criteria
|
Oral exam
Knowledge within the scope of the course topics (examination)
|
|
Recommended literature
|
-
Formánek, J. (2000). Úvod do relativistické kvantové mechaniky a kvantové teorie pole. Karolinum, Praha.
-
Ryder, L.H. (1997). Quantum Field Theory. Cambridge University Press, Cambridge, U.K.
|