In sufficiently high dimension, a Ricci flow on a closed manifold reaches finite maximal time while scalar curvature remains uniformly bounded and full curvature diverges.
In sufficiently high dimension, a Ricci flow on a closed manifold reaches finite maximal time while scalar curvature remains uniformly bounded and full curvature diverges.
In sufficiently high dimension, a Ricci flow on a closed manifold reaches finite maximal time while scalar curvature remains uniformly bounded and full curvature diverges.
If correct, disproves the unrestricted all-dimensional scalar-curvature extension conjecture.
Can a closed Ricci flow become singular while scalar curvature stays bounded?
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OpenAI reports a Ricci-flow singularity with bounded scalar curvature
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