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This is a Experimental Study study.

Holomorphic bundles framed along a real hypersurface and the Riemann–Hilbert problem

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The primary result shows that the map from moduli space of framed bundles is a homeomorphism.
Key evidence includes identifying moduli spaces of holomorphic bundles with those of Yang-Mills connections.
The approach involves applying a gluing principle for holomorphic bundles along a real hypersurface.
These findings may provide a complex geometric interpretation for a variety of Riemann–Hilbert problems.

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This research demonstrates a homeomorphism in moduli spaces of holomorphic bundles, indicating implications for Riemann–Hilbert problems.

Andrei Teleman (2025) studied this question.

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This research demonstrates a homeomorphism in moduli spaces of holomorphic bundles, indicating implications for Riemann–Hilbert problems.