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| Jan 30 | Edward Frenkel | Overview of the classical and geometric Langlands Correspondence | Sects. 1.1, 10.5.1, 10.5.2 | |
| Feb 6 | Xinwen Zhu | Local geometric Langlands Correspondence and representations of affine Kac-Moody algebras | Ch. 1, Sects. 2.1, 10.1, 10.2 | |
| Feb 13 | A.J. Tolland | Opers and the theorem about the center | Sects. 4.1-4.3 | |
| Feb 20 | Ben Webster | Unramified case, I: classical and geometric Satake correspondence | Sects. 10.3.1, 10.3.5, Mirkovic-Vilonen work | |
| Feb 27 | Ben Webster | Unramified case, I: classical and geometric Satake correspondence | Sects. 10.3.1, 10.3.5, Mirkovic-Vilonen work | |
| March 6 | Peter Tingley | Unramified case, II: categories of modules over the affine Kac-Moody algebra | Sects. 10.3.2-10.3.4 | |
| March 13 | Peter Tingley | Unramified case, II: categories of modules over the affine Kac-Moody algebra | Sects. 10.3.2-10.3.4 | |
| March 20 | Reimundo Heluani | Unramified case, III: categories of Hecke eigensheaves on the affine Grassmannian | Sects. 10.3.6-10.3.7 | |
| April 3 | Reimundo Heluani | Unramified case, III: categories of Hecke eigensheaves on the affine Grassmannian | Sects. 10.3.6-10.3.7 | |
| April 10 | Joel Kamnitzer | Tamely ramified case, I: representations of the affine Hecke algebras in algebraic K-theory of Springer fibers | Sect. 10.4.1 and Chriss-Ginzburg book | |
| April 17 | Scott Carnahan | Tamely ramified case, II: nilpotent opers and Miura opers | Sects. 9.1-9.3 | |
| April 24 | Joel Kamnitzer | Tamely ramified case, III: categories of Harish-Chandra modules and coherent sheaves on the Springer fibers | Sects. 10.4.2-10.4.4, 10.4.6 | |
| May 1 | Joel Kamnitzer | Tamely ramified case, III: categories of Harish-Chandra modules and coherent sheaves on the Springer fibers | Sects. 10.4.2-10.4.4, 10.4.6 | |
| May 8 | Edward Frenkel | Local and global geometric Langlands correspondence | Sect. 10.5 |
References are to sections in the book by E. Frenkel Langlands Correspondence for Loop Groups