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Proof of the geometric langlands conjecture iii: compatibility with parabolic induction

2 Pith papers cite this work. Polarity classification is still indexing.

2 Pith papers citing it

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2026 2

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UNVERDICTED 2

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Semiorthogonal decompositions for stacks

math.AG · 2026-05-25 · unverdicted · novelty 6.0

Constructs semiorthogonal decompositions for derived categories on quasi-smooth derived algebraic stacks indexed by component lattices, with examples for moduli stacks of G-bundles, G-Higgs bundles, and G-local systems.

Quantum Betti geometric Langlands functor

math.RT · 2026-06-28 · unverdicted · novelty 5.0

Constructs the quantum geometric Langlands functor in the Betti setting via Whittaker coefficients and proves compatibility with the 2-Fourier-Mukai equivalence between sheaves of categories over 2-stacks Ge_{Z_G} and Ge_{π_1(Ĝ)}.

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Showing 2 of 2 citing papers.

  • Semiorthogonal decompositions for stacks math.AG · 2026-05-25 · unverdicted · none · ref 21

    Constructs semiorthogonal decompositions for derived categories on quasi-smooth derived algebraic stacks indexed by component lattices, with examples for moduli stacks of G-bundles, G-Higgs bundles, and G-local systems.

  • Quantum Betti geometric Langlands functor math.RT · 2026-06-28 · unverdicted · none · ref 10

    Constructs the quantum geometric Langlands functor in the Betti setting via Whittaker coefficients and proves compatibility with the 2-Fourier-Mukai equivalence between sheaves of categories over 2-stacks Ge_{Z_G} and Ge_{π_1(Ĝ)}.