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- Curve-shortening_flow abstract "In mathematics, the curve-shortening flow is a type of geometric flow. It is the special case of the mean curvature flow where the evolving Riemannian manifold is one-dimensional. Its name derives from the fact that it is the steepest-descent flow for the length functional. If the initial manifold is compact, it will become extinct in finite time at a round singularity by general results of Huisken, but non-compact initial data may yield solitons.".
- Curve-shortening_flow wikiPageID "44089758".
- Curve-shortening_flow wikiPageLength "831".
- Curve-shortening_flow wikiPageOutDegree "7".
- Curve-shortening_flow wikiPageRevisionID "632215619".
- Curve-shortening_flow wikiPageWikiLink Category:Geometric_flow.
- Curve-shortening_flow wikiPageWikiLink Geometric_flow.
- Curve-shortening_flow wikiPageWikiLink Gerhard_Huisken.
- Curve-shortening_flow wikiPageWikiLink Mathematics.
- Curve-shortening_flow wikiPageWikiLink Mean_curvature_flow.
- Curve-shortening_flow wikiPageWikiLink Riemannian_manifold.
- Curve-shortening_flow wikiPageWikiLink Soliton.
- Curve-shortening_flow wikiPageWikiLinkText "Curve-shortening flow".
- Curve-shortening_flow hasPhotoCollection Curve-shortening_flow.
- Curve-shortening_flow wikiPageUsesTemplate Template:Citation.
- Curve-shortening_flow wikiPageUsesTemplate Template:Math-stub.
- Curve-shortening_flow subject Category:Geometric_flow.
- Curve-shortening_flow hypernym Flow.
- Curve-shortening_flow type Mountain.
- Curve-shortening_flow comment "In mathematics, the curve-shortening flow is a type of geometric flow. It is the special case of the mean curvature flow where the evolving Riemannian manifold is one-dimensional. Its name derives from the fact that it is the steepest-descent flow for the length functional. If the initial manifold is compact, it will become extinct in finite time at a round singularity by general results of Huisken, but non-compact initial data may yield solitons.".
- Curve-shortening_flow label "Curve-shortening flow".
- Curve-shortening_flow sameAs m.0123hfzf.
- Curve-shortening_flow sameAs Q18349490.
- Curve-shortening_flow sameAs Q18349490.
- Curve-shortening_flow wasDerivedFrom Curve-shortening_flow?oldid=632215619.
- Curve-shortening_flow isPrimaryTopicOf Curve-shortening_flow.