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April 2011 Quantization of the Hitchin moduli spaces, Liouville theory and the geometric Langlands correspondence I
J. Teschner
Adv. Theor. Math. Phys. 15(2): 471-564 (April 2011).
Abstract

We discuss the relation between Liouville theory and the Hitchin integrable system, which can be seen in two ways as a two step process involving quantization and hyperkähler rotation. The modular duality of Liouville theory and the relation between Liouville theory and the SL(2)-WZNW-model give a new perspective on the geometric Langlands correspondence and on its relation to conformal field theory.

Teschner: Quantization of the Hitchin moduli spaces, Liouville theory and the geometric Langlands correspondence I
Copyright © 2011 International Press of Boston
J. Teschner "Quantization of the Hitchin moduli spaces, Liouville theory and the geometric Langlands correspondence I," Advances in Theoretical and Mathematical Physics 15(2), 471-564, (April 2011). https://doi.org/
Published: April 2011
Vol.15 • No. 2 • April 2011
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