References
Anderson, M.T.: Moduli spaces of Einstein metrics on 4-manifolds. Bull. Am. Math. Soc.21, 275–279 (1989)
Atiyah, M., Hitchin, N.J., Singer, I.M.: Self-duality in four dimensional Riemannian geometry. Proc. R. Soc. Lond. A362, 425–461 (1978)
Bailey, T.N., Singer, M.A.: Twistors, massless fields, and the Penrose transform. In: Twistors in mathematics and physics (Bailey and Baston, eds.). Lond. Math. Soc. Lect. Notes 156, 1990, pp. 299–338
Baily, W.L.: The decomposition theorem forV-manifolds. Am. J. Math.78, 862–888 (1956)
Donaldson, S.K., Friedman, R.D.: Connected sums of self-dual manifolds and deformations of singular spaces. Nonlinearity2, 197–239 (1989)
Floer, A.: Self-dual conformal structures onlℂℙ2. J. Differ. Geom.33, 551–573 (1991)
Gibbons, G.W., Pope, C.N.: The positive action conjecture and asymptotically Euclidean metrics in quantum gravity. Commun. Math. Phys.66, 267–290 (1979)
Hitchin, N.J.: Polygons and gravitons. Math. Proc. Camb. Phil. Soc.83, 465–476 (1979)
Kuiper, H.N.: On conformally flat spaces in the large. Ann. Math.50, 916–924 (1949)
Kronheimer, P.B.: A Torelli-type theorem for gravitational instantons. J. Differ. Geom.29, 685–697 (1989)
LeBrun, C.R.: Scalar-flat Kähler metrics on blown-up ruled surfaces. J. Reine Angew. Math.420, 161–177 (1991)
LeBrun, C.R., Singer, M.A.: Existence and deformation theory for scalar-flat Kähler metrics on compact complex surfaces. Invent. Math.112, 273–313 (1993)
Penrose, R.: Non-linear gravitons and curved twistor theory. Gen. Rel. Grav.7, 31–52 (1976)
Ran, Z.: Deformations of maps. Lect. Notes Math.1389, 246–253 (1989)
Satake, I.: On a generalization of the notion of manifolds. Proc. Natl. Acad. Sci. USA42, 359–363 (1956)
Topiwala, P.: A new proof of the existence of Kähler-Einstein metrics on K3. Invent. Math.89, 425–448 (1987)
Taubes, C.H.: The existence of anti-self-dual metrics. J. Differ. Geom.36, 163–253 (1992)
Wall, C.T.C.: On simply connected 4-manifolds. J. Lond. Math. Soc.39, 141–149 (1964)
Yau, S.T.: On the Ricci-curvature of a complex Kähler manifold and the complex Monge-Ampère equations. Comment. Pure Appl. Math.31, 339–411 (1978)
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