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In this short paper, we prove that scalar curvature is uniformly bounded for the Kähler–Ricci flow over a minimal manifold of general type. This result can be compared with the result in [ 6 ] for the positive first Chern class case. A big part of the computation works for more general situation and we keep track of that for future application.

Scalar Curvature Bound for Kähler–Ricci Flows over Minimal Manifolds of General Type