Event Title

Poster: Strong Gravitational Lensing by 3-d Matter Distributions

Location

Moakley Atrium

Start Time

16-5-2007 3:00 PM

End Time

16-5-2007 4:30 PM

Description

We examine the accuracy of strong gravitational lensing determinations of the mass of galaxy clusters by comparing the usual "thin-lens" approximation with the numerical integration of the fully relativistic null geodesic equations in the case of weak gravitational perturbations on Robertson-Walker metrics. In particular, we study spherically-symmetric, three-dimensional singular isothermal sphere models and the three-dimensional matter distribution of Navarro, Frenk and White (1997), which are both commonly used in gravitational lensing studies. We find that the relative error introduced in the total mass determination by utilizing the thin-lens approximation is generally less than 2% for astrophysically relevant scenarios. This result ensures that the future generation of precision cosmology experiments based on lensing studies does not require the removal of the thin-lens assumption. (FLRG 2006)

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May 16th, 3:00 PM May 16th, 4:30 PM

Poster: Strong Gravitational Lensing by 3-d Matter Distributions

Moakley Atrium

We examine the accuracy of strong gravitational lensing determinations of the mass of galaxy clusters by comparing the usual "thin-lens" approximation with the numerical integration of the fully relativistic null geodesic equations in the case of weak gravitational perturbations on Robertson-Walker metrics. In particular, we study spherically-symmetric, three-dimensional singular isothermal sphere models and the three-dimensional matter distribution of Navarro, Frenk and White (1997), which are both commonly used in gravitational lensing studies. We find that the relative error introduced in the total mass determination by utilizing the thin-lens approximation is generally less than 2% for astrophysically relevant scenarios. This result ensures that the future generation of precision cosmology experiments based on lensing studies does not require the removal of the thin-lens assumption. (FLRG 2006)