1990
DOI: 10.1086/169211
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Relativistic effects in superluminal jets and neutron star winds

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Cited by 66 publications
(131 citation statements)
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“…We will now compute the stress-energy tensor T µν of such a radiation field at any point outside of the event horizon. This is a very symmetric problem, closely resembling one considered by Abramowicz et al [12], i.e., uniformly radiating static spherical object in the Schwarzschild spacetime. While some results can be deduced based on the findings of [12], we choose a systematic self-contained approach to our calculations, performing them from first principles.…”
Section: Cbr Stress-energy Tensormentioning
confidence: 88%
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“…We will now compute the stress-energy tensor T µν of such a radiation field at any point outside of the event horizon. This is a very symmetric problem, closely resembling one considered by Abramowicz et al [12], i.e., uniformly radiating static spherical object in the Schwarzschild spacetime. While some results can be deduced based on the findings of [12], we choose a systematic self-contained approach to our calculations, performing them from first principles.…”
Section: Cbr Stress-energy Tensormentioning
confidence: 88%
“…An interesting quantity is the saturation velocity β s , for which radial radiation drag is not only strong enough to dominate the radiation pressure term, but also balances the effective gravity. Thus, it is the radial velocity for which the particle does not instantaneously accelerate (strictly, dβ/dr = 0 is implied for β s = 0, see [12]). Obviously |β s | ≥ |β F 0 |.…”
Section: Radiation Flux and Saturation Velocitymentioning
confidence: 99%
“…For a spherically symmetric radiation field, motion of a test-particle is restricted to one plane and we choose it to be the equatorial plane (θ = π/2). Abramowicz et al (1990) performed a rigorous analysis of purely radial motion of a test particle in the combined gravity and isotropic radiation fields of a spherical, non-rotating, compact star, and we shall use their stress energy tensor of radiation, T (μ)(ν) , calculated in a stationary observer's tetrad assuming isotropic emission from the surface of star, see also Stahl et al (2013). Numerical solutions of the equations of motion of test particle trajectories in a steady radiation field have been obtained e.g., by Bini et al (2009) andStahl et al (2012) in the Schwarzschild metric, and by Oh et al (2010); Bini et al (2011) in the Kerr metric.…”
Section: Equations Of Motionmentioning
confidence: 99%
“…In this and subsequent equations, hatted quantities such as are ur9 measured in a local tetrad, in contrast to unhatted quantities such as ur, which are measured in the global BoyerLindquist coordinate system. The components of the four-velocity in global Boyer-Lindquist coordinates are given by the transformation of these quantities from the local to global frames (see, e.g., Abramowicz, Ellis, & Lanza 1990 ;Miller & Lamb 1996) :…”
Section: Ight Deñectionmentioning
confidence: 99%
“…(see, e.g., Abramowicz et al 1990or Miller & Lamb 1996. Using this formula, we can determine the total deÑection /@ and rotate back from the temporary equatorial plane to the global coordinate system.…”
Section: Ight Deñectionmentioning
confidence: 99%