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Author

Min-Chun Hong

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Preprint Oct 2026

Uniqueness of the weak solutions of the Yang-Mills flow in four dimensions

We improve a parabolic version of Uhlenbeck's gauge fixing theorem for the Yang-Mills flow. This allows us to prove new existence of weak solutions of the Yang-Mills flow having with better properties than Struwe's weak solution on four manifolds in \cite {St2}. Finally, we apply the new parabolic version of Uhlenbeck'...

Hoi-Chan Chak, Min-Chun Hong · 1 citation
Preprint Oct 2026

The Yang-Mills flow in vector bundles over higher dimensional Riemannian manifolds

We develop a parabolic formulation of the Uhlenbeck gauge fixing theorem and use it to prove the maximal existence of the Yang-Mills flow in vector bundles over compact $n$-dimensional Riemannian manifolds for $n \geq 4$. We apply Moser's iteration technique \cite{Mo1} to give a new proof of the bound of the curvature....

Jared Casey, Hoi-Chan Chak, Min-Chun Hong · 1 citation

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