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Jae Ho Cho's user avatar
Jae Ho Cho's user avatar
Jae Ho Cho's user avatar
Jae Ho Cho
  • Member for 5 years, 9 months
  • Last seen more than 1 year ago
  • Stony Brook, Stony Brook University, Stony Brook, NY, USA
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Metrics $g_1\leqslant g_2$ implies the Ricci flow $g_1(t)\leqslant g_2(t)$?
comment
Ricci flow on locally symmetric noncompact manifold
@IgorBelegradek Thank you for your answer! It was a trivial question...
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Ricci flow on locally symmetric noncompact manifold
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Ricci flow on locally symmetric noncompact manifold
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 Scholar
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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revised
Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
@DeaneYang Sorry about that. I just added the definition and the reference.
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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revised
Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature
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Example of a manifold with positive isotropic curvature but possibly negative Ricci curvature