For a smooth projective complex curve of genus at least two, the perverse and weight filtrations agree on the full rational cohomology of fixed-determinant, trace-free Higgs and character moduli spaces in every composite rank coprime to the degree.
For a smooth projective complex curve of genus at least two, the perverse and weight filtrations agree on the full rational cohomology of fixed-determinant, trace-free Higgs and character moduli spaces in every composite rank coprime to the degree.
For a smooth projective complex curve of genus at least two, the perverse and weight filtrations agree on the full rational cohomology of fixed-determinant, trace-free Higgs and character moduli spaces in every composite rank coprime to the degree.
If correct, completes the fixed-determinant P = W filtration comparison in every coprime rank when combined with prior prime-rank results.
Do the perverse and weight filtrations agree for fixed-determinant moduli in composite coprime rank?
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OpenAI reports P = W for fixed determinant in composite rank
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