2002
DOI: 10.1086/338426
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On the Probability Distribution of Cosmological Microlensing Optical Depths

Abstract: It is conventional to calculate the probability of microlensing for a cosmologically distant source based on the Press-Gunn approximation that the lensing objects are uniformly and randomly distributed in the intervening space with a constant comoving density. We here investigate more realistic cosmological microlensing statistics by considering the strong spatial clustering of likely lensing objects with each other in galaxies and their association with the clumps of dark matter that make up the massive halos… Show more

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Cited by 21 publications
(36 citation statements)
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“…1 show the optical depth as a funciton of redshift for chosen cosmological parameters (densities). Recently, Wyithe & Turner (2002a) considered probability distributions for the cases when lensing objects are concentrated in galaxies. The authors found that about 1% of high-redshift sources (z ∼ 3) are microlensed by stars at any time.…”
Section: Cosmological Distribution Of Microlensesmentioning
confidence: 99%
See 1 more Smart Citation
“…1 show the optical depth as a funciton of redshift for chosen cosmological parameters (densities). Recently, Wyithe & Turner (2002a) considered probability distributions for the cases when lensing objects are concentrated in galaxies. The authors found that about 1% of high-redshift sources (z ∼ 3) are microlensed by stars at any time.…”
Section: Cosmological Distribution Of Microlensesmentioning
confidence: 99%
“…Multiple imaged sources dominate the stellar microlensing statistics. However, if CDM halos are composed of compact objects, Wyithe & Turner (2002a) concluded that the microlensing rate should be = 21 the authors found that the probability that a quasar could show a variability larger than m B = 0.5 due to microlensing by stars is about 2 × 10 −3 (the cosmological density of stars is assumed to be equal to Ω * = 0.005). 90% of these events are in multiple-imaged systems.…”
Section: Cosmological Distribution Of Microlensesmentioning
confidence: 99%
“…In this section we expand on the discussion in Wyithe & Loeb (2002) and calculate the a posteriori probability for the magnification of a known quasar in the high-redshift samples. If a quasar is observed with a magnification of l obs , then it is intrinsically fainter by a factor of l obs and therefore more abundant by a factor of ðL=l obs Þ= l obs ðLÞ ½ f g .…”
Section: Magnification Of Observed Sourcesmentioning
confidence: 99%
“…Several authors have studied possible micro-lensing where γ-ray intensity gets enhanced in a well predicted way over several days [19]. Because of the systematic surveying of GLAST-LAT over many years, we will also observe several strong lensing events in the temporal coordinate where a similar light curve (eg.…”
Section: Lensing In Time Domainmentioning
confidence: 94%