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\(\mathbb{C} P^2\) as a gravitational instanton. (English) Zbl 0389.53013


MSC:

53B50 Applications of local differential geometry to the sciences
53B35 Local differential geometry of Hermitian and Kählerian structures
83C05 Einstein’s equations (general structure, canonical formalism, Cauchy problems)
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References:

[1] Gibbons, G.W., Hawking, S.W.: In preparation
[2] Hawking, S.W., Pope, C.N.: Phys. Lett.73B, 42 (1978)
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[6] Flaherty, E.J.: Hermitian and Kahlerian geometry in relativity. In: Lecture notes in physics, Vol. 46. Berlin-Heidelberg-New York: Springer 1976 · Zbl 0323.53048
[7] Plebanski, J., Demianski, M.: Ann. Phys. (N.Y.)98, 98 (1976) · Zbl 0334.53037 · doi:10.1016/0003-4916(76)90240-2
[8] Hawking, S.W.: Phys. Lett. A60, 81 (1977)
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[10] Kottler, F.: Ann. Phys. (Leipzig)56, 401 (1918) · JFM 46.1306.01 · doi:10.1002/andp.19183611402
[11] Gibbons, G.W.: Functional integrals in curved spacetime. Preprint (1977) · Zbl 0441.53048
[12] Charap, J., Duff, M.J.: Phys. Lett.69B, 445 (1977); Charap, J., Duff, M.J.: Spacetime topology and a new class of Yang-Mills instantons. Q.M.C. Preprint (July 1977)
[13] Eisenhart, L.P.: Continuous groups of transformations. Princeton, NJ: Princeton University Press 1933 · JFM 59.0430.01
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