Intersection homology
In topology, a branch of mathematics, intersection homology is an analogue of singular homology especially well-suited for the study of singular spaces, discovered by Mark Goresky and Robert MacPherson in the fall of 1974 and developed by them over the next few years. Intersection cohomology was used to prove the Kazhdan–Lusztig conjectures and the Riemann–Hilbert correspondence. It is closely related to L2 cohomology.
Christopher ZeemanCohomologyConstructible sheafDecomposition theoremDehn–Sommerville equationsDeligne–Lusztig theoryDuality (mathematics)H-vectorHodge theoryHomology (mathematics)Intersection CohomologyIntersection cohomologyKazhdan–Lusztig polynomialLefschetz hyperplane theoremList of Brown University peopleList of algebraic topology topicsList of cohomology theoriesLocal systemL² cohomologyMark GoreskyMiddle perversityMixed Hodge modulePerverse sheafPerversityPoincaré dualityResolution of singularitiesRiemann–Hilbert correspondenceRobert MacPherson (mathematician)Schubert varietySingularity theorySmall resolutionSubmersion (mathematics)T-structureTopologically stratified space
Link from a Wikipage to another Wikipage
primaryTopic
Intersection homology
In topology, a branch of mathematics, intersection homology is an analogue of singular homology especially well-suited for the study of singular spaces, discovered by Mark Goresky and Robert MacPherson in the fall of 1974 and developed by them over the next few years. Intersection cohomology was used to prove the Kazhdan–Lusztig conjectures and the Riemann–Hilbert correspondence. It is closely related to L2 cohomology.
has abstract
In topology, a branch of mathe ...... sely related to L2 cohomology.
@en
Wikipage page ID
page length (characters) of wiki page
Wikipage revision ID
1,014,769,629
Link from a Wikipage to another Wikipage
id
I/i052000
@en
title
Intersection homology
@en
wikiPageUsesTemplate
subject
hypernym
type
comment
In topology, a branch of mathe ...... sely related to L2 cohomology.
@en
label
Intersection homology
@en