Some results on cosymplectic manifolds

Mathematics – Differential Geometry

Scientific paper

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19 pages, final version to appear in Geometriae Dedicata

Scientific paper

We obtain a generalization of the Kodaira-Morrow stability theorem for
cosymplectic structures. We investigate cosymplectic geometry on Lie groups and
on their compact quotients by uniform discrete subgroups. In this way we show
that a compact solvmanifold admits a cosymplectic structure if and only if it
is a finite quotient of a torus.

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