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This paper contains the second part of a two-part series on the stability and instability of extreme Reissner-Nordstrom spacetimes for linear scalar perturbations.
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M. Dafermos, Stability and instability of the Cauchy horizon for the spherically symmetric Einstein-Maxwell-scalar field equations
2003
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M. Dafermos and I. Rodnianski, A proof of Price’ s law for the collapse of a self-gravitating scalar field
2005
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S. Aretakis, The Wave Equation on Extreme Reissner-Nordström Black Hole Spacetimes I: Stability and Instability Results
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S. Aretakis, The Price Law for Self-Gravitating Scalar Fields On Extreme Black Hole Spacetimes
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S. Aretakis, Decay of axisymmetric solutions to the wave equation on extreme Kerr
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P. Chruściel and L. Nguyen, A uniqueness theorem for degenerate Kerr-Newman black holes
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M. Dafermos and I. Rodnianski, Lectures on Black Holes and Linear Waves , arXiv:0811.0354
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M. Dafermos and I. Rodnianski, The black holes stability problem for linear scalar perturbations
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P. Blue and A. Soffer, Phase space analysis on some black hole manifolds
2009
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D. Christodoulou, The Formation of Black Holes in General Relativity
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M. Dafermos and I. Rodnianski, The redshift effect and radiation decay on black hole spacetimes , Comm. Pure Appl. Math. 62
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M. Dafermos and I. Rodnianski, A proof of the uniform boundedness of solutions to the wave equation on slowly rotating Kerr backgrounds
2011
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