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Lecture Topic : (Math Physics) QUANTUM  FIELD THEORY (QFT)  (M2, Sterman)

Prerequisites : Quantum Field Theory (QFT) (M1,2); Quantum Mechanics (M2);

Recommended Text(s) :

“An Introduction to Quantum Field Theory”, George Sterman,CambridgeUniversityPress, 1993.

Approx price new on (hard copy) :   $92

Approx price second hand on (hard copy) : $50

Availability free on (e-format) : Yes

eMule search key word(s) : Sterman, Quantum Field Theory

Lectures and Links :


Lecture 1  (link)

Ch.1   Classical Fields and Symmetries


Lecture 2  (link)

Ch.2   Canonical Quantization


Lecture 3  (link)

Ch.3   Path Integrals, Perturbation Theory and Feynman Rules


Lecture 4  (link)

Ch.4   Scattering and Cross Sections for Scalar Fields


Lecture 5  (link)

Ch.5   Spinors, Vectors and Gauge Invariance


Lecture 6  (link)

Ch.6   Spin and Canonical Quantization


Lecture 7  (link)

Ch.7   Path Integrals for Fermions and Gauge Fields


Lecture 8  (link)

Ch.8   Gauge Theories at Lowest Order


Lecture 9  (link)

Ch.9   Loops, Regularization and Unitarity


Lecture 10  (link)

Ch.10   Introduction to Renormalization


Lecture 11  (link)

Ch.11   Renormalization and Unitarity of Gauge Theories


Lecture 12  (link)

Ch.12   Perturbative Corrections and the Infrared Problem


Lecture 13  (link)

Ch.13   Analytic Structure and Infrared Finiteness


Lecture 14  (link)

Ch.14   Factorization and Evolution in High-Energy Scattering


Lecture 15  (link)

Ch.15   Epilogue :BoundStatesand the Limitations of Perturbation Theory


Lecture 16  (link)

Appendix A : Time Evolution and the Interaction Picture


Lecture 17  (link)

Appendix B : Symmetry Factors and Generating Functionals


Lecture 18  (link)

Appendix C : The Standard Model


Lecture 19  (link)

Appendix D : T, C and CPT


Lecture 20  (link)

Appendix E : The Goldstone Theorem and p => 2g


Lecture 21  (link)

Appendix F : Groups, Algebras and Dirac Matrices


Lecture 22  (link)

Appendix G : Cross Sections and Feynman Rules


Links to Other Lecturers on this Topic :

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