Literature: Notes for Chiara Damiolini's talk on May 13. Further references Chiara gives on conformal blocks:

• Beauville, Laszlo - Conformal blocks and generalized theta functions This is a beautifully written paper which describes the program that Jiuzu and and I are generalizing to the parahoric case, for SLr-bundles
• Sorger - Lectures on moduli of principal G-bundles over algebraic curves These notes give enough background to be familiar with the space of G-bundles (in this case G is constant), and discuss the generalization of Beauville-Laszlo from SLr to other types.
• Appendix (Section 4) of Heinloth - Hilbert-Mumford stability on algebraic stacks and applications to \mathcal{G}-bundles on curves This gives an other interpretation of what a parahoric group is, giving precise references to the original work of Bruhat and Tits. Also, if you prefer to watch videos rather than reading, Jochen gave two lectures on this during the conference Bundles and conformal blocks with a twist at ICMS a couple of years ago and the recordings are available here and here.
• My papers with Jiuzu Hong are available on the arxiv and on our websites. I am mainly discussing the second one but I mentioned some results (Theorem 6.2.2) from the first one which also appeared in [Pappas-Rapoport] and in a less general setting in [Balaji-Seshadri] cited there as [25] and [7] respectively.

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