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  • Let be a compact Kähler manifold. Then the de Rham cohomology of admits an orthogonal direct sum decomposition This decomposition is compatible with the Hodge decomposition into Dolbeault cohomology groups: In addition * If , then . * The map is injective for , and restricts to give an injection for each such that . * The map is bijective for , and restricts to give a bijection for each such that . * If , then , and furthermore . (en)
  • Let be a Kähler manifold. Then the following identities hold: * . * . *. *. * . * . * . *. *. * commutes with all of and . It also commutes with and hence preserves bidegree . Furthermore the operators and satisfy the identities: * . * . * . * . (en)
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  • Hard Lefschetz decomposition (en)
  • Kähler identities (en)
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  • Kähler identities (en)
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