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- Yamabe_flow abstract "In differential geometry, the Yamabe flow is an intrinsic geometric flow—a process which deforms the metric of a Riemannian manifold.It is the negative L2-gradient flow of the (normalized) total scalar curvature, restricted to a given conformal class: it can be interpreted as deforming a Riemannian metric to a conformal metric of constant scalar curvature, when this flow converges.It was introduced by Richard Hamilton shortly after the Ricci flow, as an approach to solve the Yamabe problem on manifolds of positive conformal Yamabe invariant.".
- Yamabe_flow wikiPageID "14629108".
- Yamabe_flow wikiPageLength "748".
- Yamabe_flow wikiPageOutDegree "14".
- Yamabe_flow wikiPageRevisionID "571973518".
- Yamabe_flow wikiPageWikiLink Category:Geometric_flow.
- Yamabe_flow wikiPageWikiLink Conformal_class.
- Yamabe_flow wikiPageWikiLink Conformal_geometry.
- Yamabe_flow wikiPageWikiLink Deformation_theory.
- Yamabe_flow wikiPageWikiLink Differential_geometry.
- Yamabe_flow wikiPageWikiLink Geometric_flow.
- Yamabe_flow wikiPageWikiLink Gradient_flow.
- Yamabe_flow wikiPageWikiLink L2_norm.
- Yamabe_flow wikiPageWikiLink Metric_tensor.
- Yamabe_flow wikiPageWikiLink Norm_(mathematics).
- Yamabe_flow wikiPageWikiLink Ricci_flow.
- Yamabe_flow wikiPageWikiLink Richard_Hamilton_(mathematician).
- Yamabe_flow wikiPageWikiLink Richard_Hamilton_(professor).
- Yamabe_flow wikiPageWikiLink Riemannian_manifold.
- Yamabe_flow wikiPageWikiLink Scalar_curvature.
- Yamabe_flow wikiPageWikiLink Vector_field.
- Yamabe_flow wikiPageWikiLink Yamabe_invariant.
- Yamabe_flow wikiPageWikiLink Yamabe_problem.
- Yamabe_flow wikiPageWikiLinkText "Yamabe flow".
- Yamabe_flow hasPhotoCollection Yamabe_flow.
- Yamabe_flow wikiPageUsesTemplate Template:Noref.
- Yamabe_flow subject Category:Geometric_flow.
- Yamabe_flow hypernym Process.
- Yamabe_flow type Article.
- Yamabe_flow type Election.
- Yamabe_flow type Article.
- Yamabe_flow comment "In differential geometry, the Yamabe flow is an intrinsic geometric flow—a process which deforms the metric of a Riemannian manifold.It is the negative L2-gradient flow of the (normalized) total scalar curvature, restricted to a given conformal class: it can be interpreted as deforming a Riemannian metric to a conformal metric of constant scalar curvature, when this flow converges.It was introduced by Richard Hamilton shortly after the Ricci flow, as an approach to solve the Yamabe problem on manifolds of positive conformal Yamabe invariant.".
- Yamabe_flow label "Yamabe flow".
- Yamabe_flow sameAs m.03gr6k1.
- Yamabe_flow sameAs Q8047576.
- Yamabe_flow sameAs Q8047576.
- Yamabe_flow wasDerivedFrom Yamabe_flow?oldid=571973518.
- Yamabe_flow isPrimaryTopicOf Yamabe_flow.