Einstein metrics on connected sums of $S^2\times S^3$

Mathematics – Differential Geometry

Scientific paper

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Scientific paper

The aim of this paper is to construct infinitely many families of Einstein
metrics on the connected sums of arbitrary number of copies of $S^2\times S^3$.
We realize these 5-manifolds as total spaces of Seifert bundles over Del Pezzo
orbifolds. A K\"ahler--Einstein metric on the Del Pezzo orbifold is then lifted
to an Einstein metric using the Kobayashi--Boyer--Galicki method.

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