2008
DOI: 10.1051/0004-6361:200809971
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The removal of shear-ellipticity correlations from the cosmic shear signal via nulling techniques

Abstract: Aims. To render cosmic shear an astronomical tool of high precision, it is essential to eliminate systematic effects upon its signal, one of the most significant ones being the intrinsic alignment of galaxies. The alignment in tidal fields that are created by the surrounding matter structure induces correlations between the intrinsic ellipticities of source galaxies, as well as correlations between the gravitational shear and the intrinsic ellipticity. While the former effect is restricted to physically close … Show more

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Cited by 98 publications
(126 citation statements)
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References 69 publications
(116 reference statements)
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“…This remains true when one implements nulling techniques to eliminate the intrinsic-alignment bias because this also removes the source-lens clustering bias by the same effect. Indeed, considering for instance z 1 < z 2 , this method corresponds to integrating over a distribution of background source redshifts n(z 2 ) so that dz 2 g 2 ,2 n(z 2 ) = 0 at the plane z 2 = z 1 (Joachimi & Schneider 2008). This damps all contributions that arise at z 2 z 1 , both the source-lens clustering contribution δ 1 γ 1 γ * 2 ⊃ ζ 1,1 ,2 and the intrinsic-alignment contribution γ I 1 γ * 2 ⊃ ξ 1,2 .…”
Section: Two-point Shear Correlation Functionmentioning
confidence: 99%
“…This remains true when one implements nulling techniques to eliminate the intrinsic-alignment bias because this also removes the source-lens clustering bias by the same effect. Indeed, considering for instance z 1 < z 2 , this method corresponds to integrating over a distribution of background source redshifts n(z 2 ) so that dz 2 g 2 ,2 n(z 2 ) = 0 at the plane z 2 = z 1 (Joachimi & Schneider 2008). This damps all contributions that arise at z 2 z 1 , both the source-lens clustering contribution δ 1 γ 1 γ * 2 ⊃ ζ 1,1 ,2 and the intrinsic-alignment contribution γ I 1 γ * 2 ⊃ ξ 1,2 .…”
Section: Two-point Shear Correlation Functionmentioning
confidence: 99%
“…On the observational side, this requires accurate information on the redshift distribution of source galaxies (Ma et al 2006) and precise measurements of galaxy shapes which correct for observational systematics such as pixelization, noise, blurring by seeing and a spatially variable point spread function (see Massey et al 2007a;Bridle et al 2009). On the theoretical side, astrophysical contaminants, like source lens clustering (Bernardeau et al 1997;Schneider et al 2002), intrinsic alignment (King & Schneider 2003) and the correlation between the gravitational shear and intrinsic ellipticities of galaxies (Hirata & Seljak 2004;King 2005;Joachimi & Schneider 2008;Zhang 2010;Joachimi & Schneider 2009), need to be understood and removed. The prediction of lensing observables also requires precise models of the non-linear matter power spectrum and models for the relation between lensing distortion and large scale matter distribution which go beyond linear theory.…”
Section: Introductionmentioning
confidence: 99%
“…Intrinsic alignments of physically close galaxies and shape-shear alignments probably constitute the most severe physical contaminant of the cosmic shear signal. The first can be reduced by removing physically close pairs (King & Schneider 2002Heymans & Heavens 2003;Takada & White 2004), whereas the influence of the latter can either be removed by the so-called nulling technique (Joachimi & Schneider 2008 or by self-calibration (Zhang 2010;Joachimi & Bridle 2010). Another physical contamination is caused by the magnification effect.…”
Section: Introductionmentioning
confidence: 99%