Dissecting the Gravitational Lens B1608+656. II. Precision Measurements of the Hubble Constant, Spatial Curvature, and the Dark Energy Equation of State
S. H. Suyu, P. J. Marshall, M. W. Auger, S. Hilbert, R. D. Blandford,, L. V. E. Koopmans, C. D. Fassnacht, T. Treu

TL;DR
This paper uses gravitational lensing, stellar dynamics, and environmental data to precisely measure the Hubble constant, spatial curvature, and dark energy properties, improving constraints on cosmological parameters.
Contribution
It introduces a Bayesian analysis incorporating new observations and priors, significantly enhancing the precision of cosmological measurements from gravitational lens systems.
Findings
Hubble constant H_0 = 69.7 +4.9/-5.0 km/s/Mpc
Curvature parameter constrained to -0.031 < Omega_k < 0.009
Dark energy equation of state w = -0.94 +0.17/-0.19
Abstract
Strong gravitational lens systems with measured time delays between the multiple images provide a method for measuring the "time-delay distance" to the lens, and thus the Hubble constant. We present a Bayesian analysis of the strong gravitational lens system B1608+656, incorporating (i) new, deep Hubble Space Telescope (HST) observations, (ii) a new velocity dispersion measurement of 260+/-15 km/s for the primary lens galaxy, and (iii) an updated study of the lens' environment. When modeling the stellar dynamics of the primary lens galaxy, the lensing effect, and the environment of the lens, we explicitly include the total mass distribution profile logarithmic slope gamma' and the external convergence kappa_ext; we marginalize over these parameters, assigning well-motivated priors for them, and so turn the major systematic errors into statistical ones. The HST images provide one such…
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