2010
DOI: 10.1088/1475-7516/2010/09/004
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Light bending in the galactic halo by Rindler-Ishak method

Abstract: After the work of Rindler and Ishak, it is now well established that the bending of light is influenced by the cosmological constant Λ appearing in the Schwarzschild-de Sitter spacetime. We show that their method, when applied to the galactic halo gravity parametrized by a constant γ, yields exactly the same γ− correction to Schwarzschild bending as obtained by standard methods. Different cases are analyzed, which include some corrections to the special cases considered in the original paper by Rindler and Ish… Show more

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Cited by 31 publications
(36 citation statements)
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“…(87) Observe that in both cases, the GR second order mass correction found in Refs. [104,106,107] is recovered. In general, for a Taylor expandable f (T ) model within the regime of weak gravitational fields, the first deviation from GR appears at O(M 3 ), having the form…”
Section: Light Bendingmentioning
confidence: 99%
“…(87) Observe that in both cases, the GR second order mass correction found in Refs. [104,106,107] is recovered. In general, for a Taylor expandable f (T ) model within the regime of weak gravitational fields, the first deviation from GR appears at O(M 3 ), having the form…”
Section: Light Bendingmentioning
confidence: 99%
“…In this sense, S. Pireaux presents a series of papers giving account of the critical distances of photons [12], and the constraints on the linear parameters of the theory [13]. After that, based on the works by Rindler and Ishak [14][15][16], in which they show that the deflection of light is influenced by the cosmological constant, several authors have tried to investigate the influence of the Weyl parameter in the deflection of light (see, for example, [18,19]). Unfortunately, this deduction is not entirely exact.…”
Section: Introductionmentioning
confidence: 99%
“…Due to the complicated behavior of gravitational interaction in general relativity and its extended formulations, it is often a challenging task to calculate the deflection angle in full generality and such calculations may be categorized into two types: explicit and implicit. Explicit calculations [9,11,15,16,19,24,27,28,31,33,34,48,50,57,66] involve evaluating some complicated integrals often representable in terms of special functions (e.g., elliptic functions). Implicit calculations [3][4][5][6]8,29,32,38,49,51] amount to finding solutions to some complicated nonlinear equations.…”
Section: Introductionmentioning
confidence: 99%