Published Paper
Inserted: 12 jan 2016
Last Updated: 17 nov 2017
Journal: J. Geom. Phys.
Volume: 98
Pages: 227-241
Year: 2016
Doi: 10.1016/j.geomphys.2015.07.019
Abstract:
We study properties concerning decomposition in cohomology by means of generalized-complex structures. This notion includes the $\mathcal{C}^\infty$-pure-and-fullness introduced by Li and Zhang in the complex case and the Hard Lefschetz Condition in the symplectic case. Explicit examples on the moduli space of the Iwasawa manifold are investigated.
Tags:
FIRB2012-DGGFT
Keywords:
almost-complex, generalized-complex, cohomology, Iwasawa manifold, $C^{\infty}$-pure-and-full, Brylinski conjecture
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