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Theoretical analysis demonstrates mirror pullback of holonomic D-modules on complex curves, indicating a structure-preserving framework consistent with the Riemann–Hilbert correspondence.
This paper introduces the mirror pullback of holonomic D‑modules on complex curves, a structure‑preserving comparison defined via automorphisms. It maintains one‑dimensional thickness, transforms monodromy naturally, and provides a new framework consistent with the Riemann–Hilbert correspondence.
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Shin Tamaki (2026) studied this question.
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