Hyperkähler metrics on cotangent bundles

By B. Feix. 2001

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How researchers see this paper

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On the Hyperkähler/Quaternion Kähler Correspondence (2012, methodology): “Following the twistor construction we look at various examples including Taub-NUT space, the semi-flat case, the Legendre transform construction of [15], the cotangent bundle construction of [4] and monopole moduli spaces.”
A canonical hyperkaehler metric on the total space of a cotangent bundle (2000, background): “The metrics constructed in [F] and [K] are the same.”
Loop operators and S-duality from curves on Riemann surfaces (2009, background): “For any Riemann surface with an arbitrary metric there exists a U(1)-invariant Ricci flat metric defined in a neighborhood of the zero-section of the cotangent bundle on the surface [30, 31].”