Proves Toda's chi-independence conjecture and identifies BPS Lie algebra with tautological classes for one-dimensional Mukai vectors using Hecke operators and bialgebra structures.
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3 Pith papers cite this work. Polarity classification is still indexing.
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Proves a case of Toda's χ-independence conjecture for K3 surfaces and related moduli spaces via a new comparison of Frobenius traces and p-adic Hasse invariant integrals.
Perverse character varieties are proven to be quasi-affine via a purely stack-theoretic construction exhibiting sections of the structure sheaf.
citing papers explorer
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Hecke operators on symplectic surfaces and $\chi$-independence
Proves Toda's chi-independence conjecture and identifies BPS Lie algebra with tautological classes for one-dimensional Mukai vectors using Hecke operators and bialgebra structures.
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$\chi$-independence for K3-surfaces via $p$-adic integration
Proves a case of Toda's χ-independence conjecture for K3 surfaces and related moduli spaces via a new comparison of Frobenius traces and p-adic Hasse invariant integrals.
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(Quasi-)affineness of perverse character varieties
Perverse character varieties are proven to be quasi-affine via a purely stack-theoretic construction exhibiting sections of the structure sheaf.