Modules / Lectures
Module NameDownloadDescriptionDownload Size
Module 4: Green Functions for the Klein-Gordon OperatorLecture 11 Green Functions - IHandout on Green Functions67 kb
Module NameDownloadDescriptionDownload Size
Module 1: Introduction to Classical Field TheoryDo Problem Set 1 before viewing Lecture 2Do Problem Set 1 before viewing Lecture 2!45 kb
Module 2: Symmetries and Group TheoryLecture 3: Symmetries and Invariances - IIAttempt Problem Set 2 after viewing Lecs. 2 and 3.54 kb
Module 2: Symmetries and Group TheoryLecture 4: Group Theory in Physics - ISolve Problem Set 3 while/after viewing lecs. 4 and 5.54 kb
Module 2: Symmetries and Group TheoryLecture 7: Finite Groups - IISolve Problem Set 4 while/after viewing lecs. 6 and 7. Normal Subgroups54 kb
Module 2: Symmetries and Group TheoryLecture 5Group Theory in Physics - II40:30 The matrix should be symmetric non-Symplectic matrices have det=1155 kb
Module 2: Symmetries and Group TheoryLecture 7:Finite Groups - IIProblem Set 4while/after viewing lecs. 6 and Normal Subgroups171 kb
Module 3: Actions for Classical Field TheoryLecture 8: Basics of CFT - ISolve Problem Set 5 after viewing lecs. 8 and 9.39 kb
Module 3: Actions for Classical Field TheoryLecture 10: Basics of CFT - IIISolve Problem Set 6 after viewing lec. 10 but before lec. 15 where it is discussed.41 kb
Module 5: Symmetries and Conserved quantitiesLecture 14 Noether\'s Theorem - IISolve Problem Set 7 after viewing lec. 14 but before lec. 20 where it is discussed.56 kb
Module 5: Symmetries and Conserved quantitiesLecture 13Noether\'s Theorem - I21:Cleaner proof of antisymmetry of infinitesimal Lorentz transformations161 kb
Module 8: Lie algebras, symmetry breaking and Noether's theorem for Maxwell EquationsLecture 19: Lie Algebras - ISolve Problem Set 8 while viewing lectures 19/20.50 kb
Module 8: Lie algebras, symmetry breaking and Noether's theorem for Maxwell EquationsLecture 13Noether\'s Theorem - I21:Cleaner proof of antisymmetry of infinitesimal Lorentz transformations399 kb
Module 9: Solitons — IILecture 21: Magnetic Vortices - ISolve Problem Set 9 before viewing lecture 30.56 kb
Module 10: Towards Non-abelian gauge theoriesLecture 23: Non-abelian gauge theories - ISolve Problem Set 10 while viewing lectures 23/24.68 kb
Module 14: Solitons — III (Monopoles and Dyons)Lecture 30: The Dirac mononpoleSolve Problem Set 11 while viewing lectures 30/31/32.56 kb
Module 15: Instantons and their physical interpretationLecture 34: Instantons - ISolve Problem Set 12 while viewing lectures 34/37.56 kb

Sl.No Chapter Name English
1Lecture 1: What is Classical Field Theory?PDF unavailable
2Lecture 2: Symmetries and Invariances - IPDF unavailable
3Lecture 3: Symmetries and Invariances - IIPDF unavailable
4Lecture 4: Group Theory in Physics - IPDF unavailable
5Lecture 5 Group Theory in Physics - IIPDF unavailable
6Lecture 6: Finite Groups - IPDF unavailable
7Lecture 7: Finite Groups - IIPDF unavailable
8Lecture 8: Basics of CFT - IPDF unavailable
9Lecture 9: Basics of CFT - IIPDF unavailable
10Lecture 10: Basics of CFT - IIIPDF unavailable
11Lecture 11 Green Functions - IPDF unavailable
12Lecture 12 Green Functions - IIPDF unavailable
13Lecture 13 Noether's Theorem - IPDF unavailable
14Lecture 14 Noether's Theorem - IIPDF unavailable
15Lecture 15 Kink SolitonPDF unavailable
16Lecture 16: Hidden SymmetryPDF unavailable
17Lecture 17: Local SymmetriesPDF unavailable
18Lecture 18 The Abelian Higgs modelPDF unavailable
19Lecture 19: Lie Algebras - IPDF unavailable
20Lecture 20 Lie Algebras - IIPDF unavailable
21Lecture 21: Magnetic Vortices - IPDF unavailable
22Lecture 22: Magnetic Vortices - IIPDF unavailable
23Lecture 23: Non-abelian gauge theories - IPDF unavailable
24Lecture 24: Non-abelian gauge theories - IIPDF unavailable
25Lecture 25: Irreps of Lie algebras - IPDF unavailable
26Lecture 26: Irreps of Lie algebras - IIPDF unavailable
27Lecture 27 The Standard Model - IPDF unavailable
28Lecture 28 The Standard Model - IIPDF unavailable
29Lecture 29: Irreps of the Lorentz/Poincare algebrasPDF unavailable
30Lecture 30: The Dirac mononpolePDF unavailable
31Lecture 31: The 't Hooft-Polaykov monopolePDF unavailable
32Lecture 32: Revisiting Derrick’s TheoremPDF unavailable
33Lecture 33: The Julia-Zee dyonPDF unavailable
34Lecture 34: Instantons - IPDF unavailable
35Lecture 35: Instantons - IIPDF unavailable
36Lecture 36: - Instantons - IIIPDF unavailable
37Lecture 37: Instantons - IVPDF unavailable
38Lecture 38: DualitiesPDF unavailable
39Lecture 39: Geometrization of Field TheoryPDF unavailable


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