<> "The repository administrator has not yet configured an RDF license."^^ . <> . . "Dual flows in hyperbolic space and de Sitter space"^^ . "We consider contracting flows in (n+1)-dimensional hyperbolic space and expanding flows in (n+1)-dimensional de Sitter space. When the flow hypersurfaces are strictly convex we relate the contracting hypersurfaces and the expanding hypersurfaces by the Gauß map. The contracting hypersurfaces shrink to a point in finite time while the expanding hypersurfaces converge to the maximal slice {\\tau = 0}. After rescaling, by the same scale factor, the rescaled contracting hypersurfaces converge to a unit geodesic sphere, while the rescaled expanding hypersurfaces converge to slice {\\tau = −1} exponentially fast."^^ . "2017" . . . . . . . "Hao"^^ . "Yu"^^ . "Hao Yu"^^ . . . . . . "Dual flows in hyperbolic space and de Sitter space (PDF)"^^ . . . "dissertation.pdf"^^ . . . "Dual flows in hyperbolic space and de Sitter space (Other)"^^ . . . . . . "indexcodes.txt"^^ . . . "Dual flows in hyperbolic space and de Sitter space (Other)"^^ . . . . . . "lightbox.jpg"^^ . . . "Dual flows in hyperbolic space and de Sitter space (Other)"^^ . . . . . . "preview.jpg"^^ . . . "Dual flows in hyperbolic space and de Sitter space (Other)"^^ . . . . . . "medium.jpg"^^ . . . "Dual flows in hyperbolic space and de Sitter space (Other)"^^ . . . . . . "small.jpg"^^ . . "HTML Summary of #23553 \n\nDual flows in hyperbolic space and de Sitter space\n\n" . "text/html" . . . "510 Mathematik"@de . "510 Mathematics"@en . .