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- W2970724504 abstract "For a Lie group $G=R^{n}ltimes_{phi}R^{m}$ with the semi-simple action $phi:R^{n}to {rm Aut}(R^{m})$, we show that if $Gamma$ is a finite extension of a lattice of $G$ then $K(Gamma, 1)$ is formal. Moreover we show that a compact symplectic aspherical manifold with the fundamental group $Gamma$ satisfies the hard Lefschetz property. By those results we give many examples of formal solvmanifolds satisfying the hard Lefschetz property but not admitting Kahler structures." @default.
- W2970724504 created "2019-09-05" @default.
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- W2970724504 date "2009-10-07" @default.
- W2970724504 modified "2023-09-27" @default.
- W2970724504 title "Abelian unipotent hull and formality of aspherical manifold" @default.
- W2970724504 hasPublicationYear "2009" @default.
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