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- W2022462023 abstract "A general patching matrixP for the twistor construction of antiself-dual Yang-Mills fields is approximated by a terminating Laurent series. The approximate patching matrixP(m) is triangularized (so that it becomes one of the Ward ansätze) and the associated Riemann-Hilbert problem is solved, thereby generating an anti-self-dual solution of the Yang-Mills equations. The approximate patching matrices and the associated (exact) anti-self-dual Yang-Mills solutions are then shown to converge onP and its corresponding solution so that the Ward ansätze forms a dense subset in the solution space in the Weierstrass sense." @default.
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- W2022462023 date "1990-05-01" @default.
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- W2022462023 title "On the density of the Ward ansätze in the space of anti-self-dual Yang Mills solutions" @default.
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- W2022462023 doi "https://doi.org/10.1007/bf02099879" @default.
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