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- Q1235317 subject Q13252973.
- Q1235317 subject Q8520582.
- Q1235317 subject Q9248406.
- Q1235317 abstract "In mathematics, in particular in algebraic geometry and differential geometry, Dolbeault cohomology (named after Pierre Dolbeault) is an analog of de Rham cohomology for complex manifolds. Let M be a complex manifold. Then the Dolbeault cohomology groups Hp,q(M,C) depend on a pair of integers p and q and are realized as a subquotient of the space of complex differential forms of degree (p,q).".
- Q1235317 wikiPageWikiLink Q1179446.
- Q1235317 wikiPageWikiLink Q1198376.
- Q1235317 wikiPageWikiLink Q13252973.
- Q1235317 wikiPageWikiLink Q1393796.
- Q1235317 wikiPageWikiLink Q1493952.
- Q1235317 wikiPageWikiLink Q1780913.
- Q1235317 wikiPageWikiLink Q180969.
- Q1235317 wikiPageWikiLink Q188444.
- Q1235317 wikiPageWikiLink Q2112483.
- Q1235317 wikiPageWikiLink Q3064613.
- Q1235317 wikiPageWikiLink Q395.
- Q1235317 wikiPageWikiLink Q464878.
- Q1235317 wikiPageWikiLink Q578874.
- Q1235317 wikiPageWikiLink Q595298.
- Q1235317 wikiPageWikiLink Q658429.
- Q1235317 wikiPageWikiLink Q8520582.
- Q1235317 wikiPageWikiLink Q9248406.
- Q1235317 wikiPageWikiLink Q9289328.
- Q1235317 comment "In mathematics, in particular in algebraic geometry and differential geometry, Dolbeault cohomology (named after Pierre Dolbeault) is an analog of de Rham cohomology for complex manifolds. Let M be a complex manifold. Then the Dolbeault cohomology groups Hp,q(M,C) depend on a pair of integers p and q and are realized as a subquotient of the space of complex differential forms of degree (p,q).".
- Q1235317 label "Dolbeault cohomology".