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• W1988397877 abstract "We formulate a deformation of Rozansky-Witten theory analogous to the Ω-deformation. It is applicable when the target space X is hyperkähler and the spacetime is of the form ℝ×Σ, with Σ being a Riemann surface. In the case that Σ is a disk, the Ω-deformed Rozansky-Witten theory quantizes a symplectic submanifold of X, thereby providing a new perspective on quantization. As applications, we elucidate two phenomena in four- dimensional gauge theory from this point of view. One is a correspondence between the Ω-deformation and quantization of integrable systems. The other concerns supersymmetric loop operators and quantization of the algebra of holomorphic functions on a hyperkähler manifold." @default.
• W1988397877 created "2016-06-24" @default.
• W1988397877 creator A5060990252 @default.
• W1988397877 date "2014-08-01" @default.
• W1988397877 modified "2023-10-16" @default.
• W1988397877 title "Ω-deformation and quantization" @default.
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• W1988397877 doi "https://doi.org/10.1007/jhep08(2014)112" @default.
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