Quantum field theory describes all known elementary particles and their interactions except gravity. It reconciles the principles of quantum mechanics with those of special relativity. This course treats the quantization of relativistic scalar, fermion and gauge fields emphasizing the role of symmetries. The relation of the S-matrix, which describes scattering amplitudes, to correlation functions in quantum field theory is derived. We introduce path integrals and use them to do perturbation theory. We obtain the Feynman rules of Quantum Electrodynamics and use them to compute scattering amplitudes.
See https://moodle.uni-bielefeld.de/course/view.php?id=13136 for lecture notes and exercise sheets.
Theoretical mechanics, electrodynamics and quantum mechanics. Quantum mechanics II will be useful.
Peskin and Schroeder: An Introduction to Quantum Field Theory
Srednicki: Quantum Field Theory
Schwartz: Quantum Field Theory and the Standard Model
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| 28-M-SMTP Specialisation in Mathematical and Theoretical Physics | Spezialisierungskurs MP-TP (A) | Student information | |
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| 28-M-TP Theoretical Physics | Theoretische Physik (A) | Graded examination
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| 28-M-TP1 Theoretical Physics 1 | Theoretical Physics 1 (A) | Graded examination
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| 28-M-TP2 Theoretical Physics 2 | Theoretical Physics 2 (A) | Graded examination
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| 28-M-TP3 Theoretical Physics 3 | Theoretical Physics 3 (A) | Graded examination
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| 28-M-VP Advanced Course | Vertiefung (A.1) | Graded examination
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| Vertiefung (A.2) | Graded examination
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| 28-M-VTP2 Advanced Theoretical Physics 2 | Vertiefung Theoretische Physik 2 (A) | Student information | |
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