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We prove a key result regarding the mass and angular momentum content of linear vacuum perturbations of the Kerr metric obtained through the formalism developed by Chrzarnowski, Cohen, and Kegeles (CCK).
Robert M. Wald, “On perturbations of a kerr black hole,” Journal of Mathematical Physics 14
1973
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J.M. Cohen and L.S. Kegeles, “Electromagnetic fields in curved spaces - a constructive procedure,” Phys. Rev. D 10
1974
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P.L. Chrzanowski, “Vector Potential and Metric Perturbations of a Rotating Black Hole,” Phys. Rev. D 11
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Robert M. Wald, “Construction of Solutions of Gravitational, Electromagnetic, Or Other Perturbation Equations from Solutions of Decoupled Equations,” Phys. Rev. Lett. 41
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L.S. Kegeles and J.M. Cohen, “Constructive procedure for perturbations of space-times,” Phys. Rev. D 19
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Leor Barack, “Late time decay of scalar, electromagnetic, and gravitational perturbations outside rotating black holes,” Phys. Rev. D 61
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Amos Ori, “Reconstruction of inhomogeneous metric perturbations and electromagnetic four potential in Kerr space-time,” Phys. Rev. D 67
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Tobias S. Keidl, John L. Friedman, and Alan G. Wiseman, “On finding fields and self-force in a gauge appropriate to separable wave equations,” Phys. Rev. D 75
2007
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2008
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2009
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2013
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Nicolas Yunes and Jose Gonzalez, “Metric of a tidally perturbed spinning black hole,” Phys. Rev. D73
2014
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2014
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2010
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2013
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Adam Pound, Maarten van de Meent, and Abhay G Shah, “Pseudo-invariants from radiation gauge self-force calculations,” (unpublished)
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2015
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LISA Consortium, “LISA: Laser interferometer space antenna,” (2017)
2017
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