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- Verdier_duality abstract "In mathematics, Verdier duality is a duality in sheaf theory that generalizes Poincaré duality for manifolds. Verdier duality was introduced by Verdier (1967, 1995) as an analog for locally compact spaces of the coherent duality for schemes due to Grothendieck. It is commonly encountered when studying constructible or perverse sheaves.".
- Verdier_duality wikiPageExternalLink books?id=SW-mAAAAIAAJ.
- Verdier_duality wikiPageExternalLink item?id=SB_1964-1966__9__337_0.
- Verdier_duality wikiPageID "7190735".
- Verdier_duality wikiPageRevisionID "604314535".
- Verdier_duality authorlink "Jean-Louis Verdier".
- Verdier_duality hasPhotoCollection Verdier_duality.
- Verdier_duality last "Verdier".
- Verdier_duality year "1967".
- Verdier_duality year "1995".
- Verdier_duality subject Category:Duality_theories.
- Verdier_duality subject Category:Homological_algebra.
- Verdier_duality subject Category:Sheaf_theory.
- Verdier_duality subject Category:Topology.
- Verdier_duality type Abstraction100002137.
- Verdier_duality type Cognition100023271.
- Verdier_duality type DualityTheories.
- Verdier_duality type Explanation105793000.
- Verdier_duality type HigherCognitiveProcess105770664.
- Verdier_duality type Process105701363.
- Verdier_duality type PsychologicalFeature100023100.
- Verdier_duality type Theory105989479.
- Verdier_duality type Thinking105770926.
- Verdier_duality comment "In mathematics, Verdier duality is a duality in sheaf theory that generalizes Poincaré duality for manifolds. Verdier duality was introduced by Verdier (1967, 1995) as an analog for locally compact spaces of the coherent duality for schemes due to Grothendieck. It is commonly encountered when studying constructible or perverse sheaves.".
- Verdier_duality label "Verdier duality".
- Verdier_duality sameAs m.02pb_hr.
- Verdier_duality sameAs Q7921124.
- Verdier_duality sameAs Q7921124.
- Verdier_duality sameAs Verdier_duality.
- Verdier_duality wasDerivedFrom Verdier_duality?oldid=604314535.
- Verdier_duality isPrimaryTopicOf Verdier_duality.