Shear Recovery Accuracy in Weak-Lensing Analysis with the Elliptical Gauss-Laguerre Method
Author(s) -
Reiko Nakajima,
G. M. Bernstein
Publication year - 2007
Publication title -
the astronomical journal
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 2.61
H-Index - 271
eISSN - 1538-3881
pISSN - 0004-6256
DOI - 10.1086/511957
Subject(s) - weak gravitational lensing , deconvolution , point spread function , physics , multiplicative function , galaxy , gaussian , optics , algorithm , astrophysics , mathematics , mathematical analysis , redshift , quantum mechanics
We implement the Elliptical Gauss-Laguerre (EGL) galaxy-shape measurementmethod proposed by Bernstein & Jarvis (2002) and quantify the shear recoveryaccuracy in weak lensing analysis. This method uses a deconvolution fittingscheme to remove the effects of the point-spread function (PSF). The testsimulates >10^7 noisy galaxy images convolved with anisotropic PSFs, andattempts to recover an input shear. The tests are designed to be immune toshape noise, selection biases, and crowding. The systematic error in shearrecovery is divided into two classes, calibration (multiplicative) andadditive, with the latter arising from PSF anisotropy. At S/N > 50, thedeconvolution method measures the galaxy shape and input shear to ~ 1%multiplicative accuracy, and suppresses > 99% of the PSF anisotropy. Thesesystematic errors increase to ~ 4% for the worst conditions, with poorlyresolved galaxies at S/N ~ 20. The EGL weak lensing analysis has the bestdemonstrated accuracy to date, sufficient for the next generation of weaklensing surveys.Comment: 22 pages, 14 figures, submitted to Astronomical Journa
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