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Classical limit of the geometric Langlands correspondence for $SL(2, \mathbb{C})$
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The goal of this paper is to give an explicit description of the integrable structure of the Hitchin moduli spaces. This is done by introducing explicit parameterisations for the different strata of the Hitchin moduli spaces, and by adapting the Separation of Variables method from the theory of integrable models to the Hitchin moduli spaces. The resulting description exhibits a clear analogy with Drinfeld's first construction of the geometric Langlands correspondence. It can be seen as a classical limit of a version of Drinfeld's construction which is adapted to the complex number field.
Forward citations
Cited by 2 Pith papers
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The restricted Hitchin map of wobbly vector bundles
For a generic wobbly rank-2 bundle, the restricted Hitchin map is dominant with degree 2^{3g−3} − 2^{2g−2k−λ+1}.
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Langlands Duality and Invariant Differential Operators
The paper connects invariant differential operators to Langlands duality by showing that Knapp-Stein duality in representation multiplets of SL(2n,R) mimics Langlands dual pairs.
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