Matches in DBpedia 2016-04 for { <http://dbpedia.org/resource/4-manifold> ?p ?o }
Showing triples 1 to 83 of
83
with 100 triples per page.
- 4-manifold abstract "In mathematics, 4-manifold is a 4-dimensional topological manifold. A smooth 4-manifold is a 4-manifold with a smooth structure. In dimension four, in marked contrast with lower dimensions, topological and smooth manifolds are quite different. There exist some topological 4-manifolds which admit no smooth structure and even if there exists a smooth structure it need not be unique (i.e. there are smooth 4-manifolds which are homeomorphic but not diffeomorphic).4-manifolds are of importance in physics because, in General Relativity, spacetime is modeled as a pseudo-Riemannian 4-manifold.".
- 4-manifold wikiPageExternalLink 1214437136.
- 4-manifold wikiPageExternalLink home.html.
- 4-manifold wikiPageID "1362795".
- 4-manifold wikiPageLength "13085".
- 4-manifold wikiPageOutDegree "44".
- 4-manifold wikiPageRevisionID "700927396".
- 4-manifold wikiPageWikiLink 3-manifold.
- 4-manifold wikiPageWikiLink 5-manifold.
- 4-manifold wikiPageWikiLink Akbulut_cork.
- 4-manifold wikiPageWikiLink Algebraic_surface.
- 4-manifold wikiPageWikiLink Casson_handle.
- 4-manifold wikiPageWikiLink Category:4-manifolds.
- 4-manifold wikiPageWikiLink Category:Geometric_topology.
- 4-manifold wikiPageWikiLink Diffeomorphism.
- 4-manifold wikiPageWikiLink Dolgachev_surface.
- 4-manifold wikiPageWikiLink Donaldsons_theorem.
- 4-manifold wikiPageWikiLink E8_manifold.
- 4-manifold wikiPageWikiLink Enriques–Kodaira_classification.
- 4-manifold wikiPageWikiLink Exotic_R4.
- 4-manifold wikiPageWikiLink Exotic_sphere.
- 4-manifold wikiPageWikiLink Frank_Quinn_(mathematician).
- 4-manifold wikiPageWikiLink General_relativity.
- 4-manifold wikiPageWikiLink H-cobordism.
- 4-manifold wikiPageWikiLink Homeomorphism.
- 4-manifold wikiPageWikiLink Homotopy.
- 4-manifold wikiPageWikiLink Intersection_form_(4-manifold).
- 4-manifold wikiPageWikiLink K3_surface.
- 4-manifold wikiPageWikiLink Kirby_calculus.
- 4-manifold wikiPageWikiLink Kirby–Siebenmann_class.
- 4-manifold wikiPageWikiLink Mathematics.
- 4-manifold wikiPageWikiLink Piecewise_linear_manifold.
- 4-manifold wikiPageWikiLink Poincaré_conjecture.
- 4-manifold wikiPageWikiLink Presentation_of_a_group.
- 4-manifold wikiPageWikiLink Pseudo-Riemannian_manifold.
- 4-manifold wikiPageWikiLink Seiberg–Witten_invariant.
- 4-manifold wikiPageWikiLink Simply_connected_space.
- 4-manifold wikiPageWikiLink Smooth_structure.
- 4-manifold wikiPageWikiLink Spacetime.
- 4-manifold wikiPageWikiLink Springer_Science+Business_Media.
- 4-manifold wikiPageWikiLink Symplectic_manifold.
- 4-manifold wikiPageWikiLink Topological_manifold.
- 4-manifold wikiPageWikiLink Unimodular_lattice.
- 4-manifold wikiPageWikiLink Whitney_embedding_theorem.
- 4-manifold wikiPageWikiLinkText "4-dimensional case".
- 4-manifold wikiPageWikiLinkText "4-dimensional".
- 4-manifold wikiPageWikiLinkText "4-manifold".
- 4-manifold wikiPageWikiLinkText "4-manifold#Smooth 4-manifolds".
- 4-manifold wikiPageWikiLinkText "Dimension 4".
- 4-manifold wikiPageWikiLinkText "dimension 4".
- 4-manifold wikiPageWikiLinkText "four-dimensional manifold".
- 4-manifold wikiPageWikiLinkText "the trick fails to work".
- 4-manifold authorlink "Michael Freedman".
- 4-manifold first "M.".
- 4-manifold first "S. V.".
- 4-manifold id "F/f040980".
- 4-manifold last "Freedman".
- 4-manifold last "Matveev".
- 4-manifold title "Four-dimensional manifolds".
- 4-manifold txt "yes".
- 4-manifold wikiPageUsesTemplate Template:Citation.
- 4-manifold wikiPageUsesTemplate Template:Cite_arXiv.
- 4-manifold wikiPageUsesTemplate Template:Harv.
- 4-manifold wikiPageUsesTemplate Template:Harvs.
- 4-manifold wikiPageUsesTemplate Template:Reflist.
- 4-manifold wikiPageUsesTemplate Template:Springer.
- 4-manifold year "1982".
- 4-manifold subject Category:4-manifolds.
- 4-manifold subject Category:Geometric_topology.
- 4-manifold type Redirect.
- 4-manifold comment "In mathematics, 4-manifold is a 4-dimensional topological manifold. A smooth 4-manifold is a 4-manifold with a smooth structure. In dimension four, in marked contrast with lower dimensions, topological and smooth manifolds are quite different. There exist some topological 4-manifolds which admit no smooth structure and even if there exists a smooth structure it need not be unique (i.e.".
- 4-manifold label "4-manifold".
- 4-manifold sameAs Q2566544.
- 4-manifold sameAs 4-varietat.
- 4-manifold sameAs 4-sternaĵo.
- 4-manifold sameAs 4-variedad.
- 4-manifold sameAs 4次元多様体.
- 4-manifold sameAs 4-variëteit.
- 4-manifold sameAs m.04ws_7.
- 4-manifold sameAs Четырёхмерная_топология.
- 4-manifold sameAs Q2566544.
- 4-manifold wasDerivedFrom 4-manifold?oldid=700927396.
- 4-manifold isPrimaryTopicOf 4-manifold.