SIMBAD references

2002ApJ...578...25K - Astrophys. J., 578, 25-32 (2002/October-2)

What do gravitational lens time delays measure?

KOCHANEK C.S.

Abstract (from CDS):

Gravitational lens time delays depend on the Hubble constant, the observed image positions, and the surface mass density of the lens in the annulus between the images. Simple time delay lenses like PG 1115+80, SBS 1520+530, B1600+434, PKS 1830-211, and HE 2149-2745 have H0=A(1-<κ>)+B<κ>(η-1), where the two coefficients A≃90 km.s–1.Mpc–1 and B≃10 km.s–1.Mpc–1 depend on the measured delays and the observed image positions, <κ> is the mean surface density in the annulus between the images, and there is a small correction from the logarithmic slope η≃2 of the density profile, κ∝R1–η, in the annulus. These five systems are very homogeneous since for fixed H0=100 h km.s–1.Mpc–1 they must have the same surface density, <κ≥1.11-1.22h±0.04, with an upper bound of σκ<0.07 on any dispersion in <κ> beyond those due to the measurement errors. If the lenses have their expected dark halos, <κ≥∼0.5 and H0≃51±5 km.s–1.Mpc–1, while if they have constant mass-to-light ratios, <κ≥∼0.1-0.2 and H0≃73±8 km.s–1.Mpc–1. More complicated lenses with multiple components or strong perturbations from nearby clusters, like RX J0911+0551 and Q0957+561, are easily recognized because they have significantly different coefficients.

Abstract Copyright: ∼

Journal keyword(s): Cosmology: Cosmological Parameters - Cosmology: Dark Matter - Cosmology: Distance Scale - Galaxies: Halos - Cosmology: Gravitational Lensing

CDS comments: In the abstract, PG 1115+80 is a misprint for 1115+080

Simbad objects: 8

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