An inverse scattering transform technique for stationary Axi-symmetric Einsteins-Maxwell fields
Part of the Lecture Notes in Physics book series (LNP, volume 180)
Session II — Completely Integrable Systems and Group Theory
KeywordsSoliton Solution Inverse Scattering Einstein Field Equation Vacuum Einstein Equation Group Theoretical Method
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References and Footnotes
- V.A.Belinsky and V.E.Zakharov, Sov.Phys. JETP, 48, 935 (1978), 50, 1(1979).Google Scholar
- [21.G.A.Aleksejev, Abstracts GR9, Jena, 1, 1 (1980).Google Scholar
- L.Witten, Phys.Rev. D19, 718 (1979).Google Scholar
- M.Gürses and B.C.Xanthcpoulos, “Axially Symmetric, Static Self-Dual SU(3) Gauge Fields and Stationary Einstein-Maxwell Metrics“ to appear in Phys.Rev.D.Google Scholar
- A.Eris, M.Gürses and A.Karasu,“Poster Presented at the XI. (International Colloquium on Group Theoretical Methods in Physics“, Istanbul, Turkey (1982).Google Scholar
- V.E.Zakharav and A.V.Mikhailov, Sov.Phys. JETP, 47, 1017 (1978).Google Scholar
- A.V.Mikhailov and A.I.Yarimchuk, “Cylindrically Symmetric Solutions of the Non-Linear Chiral Field Model (a Model)“ CEM Preprint, TH-3150 CERN (1981).Google Scholar
- For a comparison of Aleksejev's extension of the (BZ) technique with other existing solution generaticn techniques we refer the reader to: C.M. Cosgrove, California Ins. of Tech.Preprint No.OAP-619, (1981); D.Kramer, J.Phys. A15, 220 (1982).Google Scholar
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