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- Leray–Hirsch_theorem abstract "In mathematics, the Leray–Hirsch theorem is a basic result on the algebraic topology of fiber bundles. It is named after Jean Leray and Guy Hirsch, who independently proved it in the late 1940s. It can be thought of as a mild generalization of the Künneth formula, which computes the cohomology of a product space as a tensor product of the cohomologies of the direct factors. It is a very special case of the Leray spectral sequence.".
- Leray–Hirsch_theorem wikiPageID "8620449".
- Leray–Hirsch_theorem wikiPageLength "2357".
- Leray–Hirsch_theorem wikiPageOutDegree "14".
- Leray–Hirsch_theorem wikiPageRevisionID "657299479".
- Leray–Hirsch_theorem wikiPageWikiLink Algebraic_topology.
- Leray–Hirsch_theorem wikiPageWikiLink Category:Fiber_bundles.
- Leray–Hirsch_theorem wikiPageWikiLink Category:Theorems_in_algebraic_topology.
- Leray–Hirsch_theorem wikiPageWikiLink Fiber_bundle.
- Leray–Hirsch_theorem wikiPageWikiLink Fibre_bundle.
- Leray–Hirsch_theorem wikiPageWikiLink Guy_Hirsch.
- Leray–Hirsch_theorem wikiPageWikiLink Isomorphism.
- Leray–Hirsch_theorem wikiPageWikiLink Jean_Leray.
- Leray–Hirsch_theorem wikiPageWikiLink Künneth_formula.
- Leray–Hirsch_theorem wikiPageWikiLink Künneth_theorem.
- Leray–Hirsch_theorem wikiPageWikiLink Leray_spectral_sequence.
- Leray–Hirsch_theorem wikiPageWikiLink Mathematics.
- Leray–Hirsch_theorem wikiPageWikiLink Module_(mathematics).
- Leray–Hirsch_theorem wikiPageWikiLink Singular_cohomology.
- Leray–Hirsch_theorem wikiPageWikiLink Singular_homology.
- Leray–Hirsch_theorem wikiPageWikiLink Vector_space.
- Leray–Hirsch_theorem wikiPageWikiLinkText "Leray–Hirsch theorem".
- Leray–Hirsch_theorem hasPhotoCollection Leray–Hirsch_theorem.
- Leray–Hirsch_theorem subject Category:Fiber_bundles.
- Leray–Hirsch_theorem subject Category:Theorems_in_algebraic_topology.
- Leray–Hirsch_theorem comment "In mathematics, the Leray–Hirsch theorem is a basic result on the algebraic topology of fiber bundles. It is named after Jean Leray and Guy Hirsch, who independently proved it in the late 1940s. It can be thought of as a mild generalization of the Künneth formula, which computes the cohomology of a product space as a tensor product of the cohomologies of the direct factors. It is a very special case of the Leray spectral sequence.".
- Leray–Hirsch_theorem label "Leray–Hirsch theorem".
- Leray–Hirsch_theorem sameAs m.027bbvv.
- Leray–Hirsch_theorem sameAs Q6528751.
- Leray–Hirsch_theorem sameAs Q6528751.
- Leray–Hirsch_theorem wasDerivedFrom Leray–Hirsch_theorem?oldid=657299479.
- Leray–Hirsch_theorem isPrimaryTopicOf Leray–Hirsch_theorem.