Phenomenology of Particle Physics

André Rubbia is a professor in experimental particle physics at ETH Zurich. After obtaining his Ph.D. in particle physics at the Massachusetts Institute of Technology, he worked on the research staff at CERN in Geneva, Switzerland. His research interests include high-energy physics and, in particular, studies of neutrino properties, and he has been a primary contributor to the development of novel particle detectors. He has proposed, developed, and led several international projects in Europe, Asia, and the USA. While continuing his focus on research in particle physics, he has acquired an extended experience in teaching undergraduate and Master's-level courses.

Preface; 1. Introduction and notation; 2. Basic concepts; 3. Overview of accelerators and detectors; 4. Non-relativistic quantum mechanics; 5. Relativistic formulation and kinematics; 6. The Lagrangian formalism; 7. Free boson fields; 8. Free fermion dirac fields; 9. Interacting fields and propagator theory; 10. Quantum electrodynamics (QED); 11. Computations in QED; 12. QED radiative corrections; 13. Tests of QED at high energy; 14. Tests of QED at low energy; 15. Hadrons; 16. Electron-proton scattering; 17. Partons; 18. Quantum chromodynamics (QCD); 19. Experimental tests of QCD; 20. Heavy quarks: charm and bottom; 21. Neutrinos and the three lepton families; 22. Parity violation in weak interactions; 23. The weak charged current interaction; 24. Gauge field theories and spontaneous symmetry breaking; 25. The electroweak theory; 26. Computations in the electroweak theory; 27. Experimental tests of the electroweak theory; 28. Neutrino-nucleon interactions; 29. Completing the standard model; 30. Flavor oscillations and CP violation; 31. Beyond the standard model; 32. Outlook; Appendix A Mathematical and calculus tools; Appendix B. Linear algebra tools; Appendix C. Notions of non-relativistic quantum mechanics; Appendix D. Lorentz transformations and 4D mathematical tools; Appendix E. Dirac matrices and trace theorems; Appendix F. Some tools to compute higher order diagrams; Appendix G. Statistics; Appendix H. Monte-Carlo techniques; Textbooks; References; Index.