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The maximal analytic Schwarzschild spacetime is manifestly inextendible as a Lorentzian manifold with a twice continuously differentiable metric.
Über das Gravitationsfeld eines Massenpunktes nach der Einsteinschen Theorie
Schwarzschild, K · 1916
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The gravitational field of a particle
Synge, J · 1950
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Maximal extension of the Schwarzschild metric
Kruskal, M · 1960
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Schwarzschild Field in n Dimensions and the Dimensionality of Space Problem
Tangherlini, F · 1963
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The large scale structure of space-time
Hawking, S., and Ellis, G · 1973
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Minkowski Space-Time is Locally Extendible
Beem, J · 1980
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Semi-Riemannian geometry
O’Neill, B · 1983
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The Formation of Black Holes and Singularities in Spherically Symmetric Gravitational Collapse
Christodoulou, D · 1991
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Bounded Variation Solutions of the Spherically Symmetric Einstein-Scalar Field Equations
Christodoulou, D · 1993
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Riemannian Manifolds: An Introduction to Curvature
Lee, J · 1997
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The instability of naked singularities in the gravitational collapse of a scalar field
Christodoulou, D · 1999
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Strength of curvature singularities
Ori, A · 2000
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Introduction to Smooth Manifolds
Lee, J · 2002
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The interior of charged black holes and the problem of uniqueness in general relativity
Dafermos, M · 2005
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The formation of black holes in general relativity
Christodoulou, D · 2009
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On Lorentzian causality with continuous metrics
Chruściel, P., and Grant, J · 2012
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Differential Topology
Hirsch, M · 2012
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The Bounded L2 Curvature Conjecture
Klainerman, S., Rodnianski, I., and Szeftel, J · 2012
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Local propagation of impulsive gravitational waves
Luk, J., and Rodnianski, I · 2012
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Stability and instability of the Cauchy horizon for the spherically symmetric Einstein-Maxwell-scalar field equations
Dafermos, M · 2003
Cited alongside, same era.
Stability of the Kerr Cauchy horizon
Dafermos, M., and Luk, J
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