Results 81 to 90 of about 1,044 (116)
Einstein solvmanifolds and graphs
Abstract In this Note, we obtain Einstein solvmanifolds using Abelian extension of two-step nilpotent Lie algebras associated with graphs. To cite this article: H.-R. Fanai, C. R. Acad. Sci. Paris, Ser. I 344 (2007).
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Collapsing, solvmanifolds and infrahomogeneous spaces
AbstractWhen phrased in terms of Hausdorff convergence, M. Gromov's almost flat manifold theorem states that if a compact manifold M admits a bounded curvature collapse to a point, then a finite cover of M is necessarily diffeomorphic to a nilmanifold. It is then tempting to ask whether the prescription of more general Hausdorff limits will still place
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Foliation-preserving Maps Between Solvmanifolds
Holly Bernstein, Dave Witte
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Conformally parallel G_2 structures on a class of solvmanifolds
Simon G. Chiossi, Anna Fino
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Six-Dimensional Solvmanifolds with Holomorphically Trivial Canonical Bundle [PDF]
Anna Fino, Antonio Otal, Luis Ugarte
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AVERAGING FORMULA FOR NIELSEN NUMBERS OF MAPS ON INFRA-SOLVMANIFOLDS OF TYPE (R) – CORRIGENDUM [PDF]
Ku Yong Ha, Jong Bum Lee
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Einstein solvmanifolds with a simple Einstein derivation
Yuri Nikolayevsky
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Structure of locally conformally symplectic Lie algebras and solvmanifolds [PDF]
Daniele Angella+2 more
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Hermitian structures on a class of almost nilpotent solvmanifolds
Anna Fino, Fabio Paradiso
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