1985
DOI: 10.1016/0393-0440(85)90012-9
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Conditions for the occurence of strong curvature singularities

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Cited by 206 publications
(246 citation statements)
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“…We have extended this study to higher dimensional Vaidya metric, and found that strong curvature naked singularities do arise for slightly higher value of inhomogeneity parameter. We have checked, for naked singularities to be gravitationally strong, by method in [15] and by alternative approach proposed by Nolan [16] as well, and both seem to be in agreement. It is straight forward to extend…”
supporting
confidence: 61%
“…We have extended this study to higher dimensional Vaidya metric, and found that strong curvature naked singularities do arise for slightly higher value of inhomogeneity parameter. We have checked, for naked singularities to be gravitationally strong, by method in [15] and by alternative approach proposed by Nolan [16] as well, and both seem to be in agreement. It is straight forward to extend…”
supporting
confidence: 61%
“…The Cauchy horizon singularity is weak, if R is twice-integrable. (This last statement can be made precise [11].) For positive value of n this is indeed the case.…”
mentioning
confidence: 83%
“…According to [21], a lightlike geodesic meets a strong singularity, according to Tipler's definition, at proper time τ 0 if and only if the integral of the Ricci tensor…”
Section: Strength Of Singularities Along Lightlike Geodesicsmentioning
confidence: 99%
“…And the same happens with models with η 0 = 1, k = −1, c 0 = 1, though those with η 1 ∈ (1, 3) have also strong singularities according to Królak. Since the condition on integrals of the Ricci tensor is not also a necessary condition for the appearance of strong singularities, we have to check other ways to get information about the η 0 = 0 and η 0 = 1 models. For Tipler's definition [21], if a causal geodesic with velocity u meets a strong singularity, then the integral…”
Section: Strength Of Singularities Along Timelike Geodesicsmentioning
confidence: 99%