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- Signature_(topology) abstract "In the mathematical field of topology, the signature is an integer invariant which is defined for an oriented manifold M of dimension d=4k divisible by four (doubly even-dimensional). This invariant of a manifold has been studied in detail, starting with Rokhlin's theorem for 4-manifolds.".
- Signature_(topology) wikiPageID "1152311".
- Signature_(topology) wikiPageLength "3975".
- Signature_(topology) wikiPageOutDegree "41".
- Signature_(topology) wikiPageRevisionID "524518399".
- Signature_(topology) wikiPageWikiLink Antisymmetric_bilinear_form.
- Signature_(topology) wikiPageWikiLink Arf_invariant.
- Signature_(topology) wikiPageWikiLink Bilinear_form.
- Signature_(topology) wikiPageWikiLink Category:Geometric_topology.
- Signature_(topology) wikiPageWikiLink Category:Quadratic_forms.
- Signature_(topology) wikiPageWikiLink Closed_manifold.
- Signature_(topology) wikiPageWikiLink Cohomology.
- Signature_(topology) wikiPageWikiLink Cohomology_group.
- Signature_(topology) wikiPageWikiLink Compact_manifold.
- Signature_(topology) wikiPageWikiLink Connected_space.
- Signature_(topology) wikiPageWikiLink Cup_product.
- Signature_(topology) wikiPageWikiLink De_Rham_invariant.
- Signature_(topology) wikiPageWikiLink Degenerate_bilinear_form.
- Signature_(topology) wikiPageWikiLink Divisible_by_four.
- Signature_(topology) wikiPageWikiLink Doubly_even.
- Signature_(topology) wikiPageWikiLink Framed_manifold.
- Signature_(topology) wikiPageWikiLink Friedrich_Hirzebruch.
- Signature_(topology) wikiPageWikiLink Genus_of_a_multiplicative_sequence.
- Signature_(topology) wikiPageWikiLink Hirzebruch_signature_theorem.
- Signature_(topology) wikiPageWikiLink Invariant_(mathematics).
- Signature_(topology) wikiPageWikiLink Kervaire_invariant.
- Signature_(topology) wikiPageWikiLink L-theory.
- Signature_(topology) wikiPageWikiLink L_genus.
- Signature_(topology) wikiPageWikiLink Lev_Pontryagin.
- Signature_(topology) wikiPageWikiLink Lev_Semenovich_Pontryagin.
- Signature_(topology) wikiPageWikiLink Manifold.
- Signature_(topology) wikiPageWikiLink Mathematics.
- Signature_(topology) wikiPageWikiLink Non-degenerate.
- Signature_(topology) wikiPageWikiLink Orientability.
- Signature_(topology) wikiPageWikiLink Oriented.
- Signature_(topology) wikiPageWikiLink Parallelizable_manifold.
- Signature_(topology) wikiPageWikiLink Poincaré_duality.
- Signature_(topology) wikiPageWikiLink Polyhedron.
- Signature_(topology) wikiPageWikiLink Quadratic_form.
- Signature_(topology) wikiPageWikiLink Quadratic_refinement.
- Signature_(topology) wikiPageWikiLink René_Thom.
- Signature_(topology) wikiPageWikiLink Rokhlins_theorem.
- Signature_(topology) wikiPageWikiLink Signature_(quadratic_form).
- Signature_(topology) wikiPageWikiLink Singly_and_doubly_even.
- Signature_(topology) wikiPageWikiLink Singly_even.
- Signature_(topology) wikiPageWikiLink Symmetric.
- Signature_(topology) wikiPageWikiLink Symmetric_bilinear_form.
- Signature_(topology) wikiPageWikiLink Symmetry.
- Signature_(topology) wikiPageWikiLink Topology.
- Signature_(topology) wikiPageWikiLink William_Browder_(mathematician).
- Signature_(topology) wikiPageWikiLink Ε-quadratic_form.
- Signature_(topology) wikiPageWikiLinkText "Signature (topology)".
- Signature_(topology) wikiPageWikiLinkText "Signature".
- Signature_(topology) wikiPageWikiLinkText "signature".
- Signature_(topology) wikiPageWikiLinkText "topological signature".
- Signature_(topology) hasPhotoCollection Signature_(topology).
- Signature_(topology) wikiPageUsesTemplate Template:Details.
- Signature_(topology) wikiPageUsesTemplate Template:Main.
- Signature_(topology) wikiPageUsesTemplate Template:Unreferenced.
- Signature_(topology) subject Category:Geometric_topology.
- Signature_(topology) subject Category:Quadratic_forms.
- Signature_(topology) hypernym Invariant.
- Signature_(topology) comment "In the mathematical field of topology, the signature is an integer invariant which is defined for an oriented manifold M of dimension d=4k divisible by four (doubly even-dimensional). This invariant of a manifold has been studied in detail, starting with Rokhlin's theorem for 4-manifolds.".
- Signature_(topology) label "Signature (topology)".
- Signature_(topology) sameAs m.04bscq.
- Signature_(topology) sameAs Q7512811.
- Signature_(topology) sameAs Q7512811.
- Signature_(topology) wasDerivedFrom Signature_(topology)?oldid=524518399.
- Signature_(topology) isPrimaryTopicOf Signature_(topology).