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Steady Ricci Solitons on Complex Line Bundles

Published 12 Nov 2015 in math.DG | (1511.04087v2)

Abstract: We show the existence and uniqueness of a one-parameter family of smooth complete $U(1)$-invariant gradient steady Ricci solitons on the total space of any complex line bundle over a Fano K\"ahler-Einstein base with first Chern class proportional to that of the base. These solitons are non-K\"ahler except on the total space of the canonical bundle.

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