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The paper presents a theoretical discussion on bow varieties as deformations of moduli spaces of instantons on noncommutative R^4, leading to various implications for hyperkähler geometry.
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This analysis discusses Taub-NUT deformations of instanton moduli spaces, revealing key Kähler potentials.
We discuss a class of bow varieties which can be viewed as Taub-NUT deformations of moduli spaces of instantons on noncommutative R4 . Via the generalized Legendre transform, we find the Kähler potential on each of these spaces.
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Bielawski et al. (2023) studied this question. The paper presents a theoretical discussion on bow varieties as deformations of moduli spaces of instantons on noncommutative R^4, leading to various implications for hyperkähler geometry.
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