2018
DOI: 10.1103/physrevd.98.123510
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Effect of non-Gaussian lensing deflections on CMB lensing measurements

Abstract: We investigate the impact of non-Gaussian lensing deflections on measurements of the CMB lensing power spectrum. We find that the false assumption of their Gaussianity significantly biases these measurements in current and future experiments at the percent level. The bias is detected by comparing CMB lensing reconstructions from simulated CMB data lensed with Gaussian deflection fields to reconstructions from simulations lensed with fully non-Gaussian deflection fields. The non-Gaussian deflections are produce… Show more

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Cited by 41 publications
(31 citation statements)
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“…However, nonlinear structure growth and post-Born lensing would introduce non-Gaussianities to φ (Böhm et al 2016;Pratten & Lewis 2016). These non-Gaussianities produce the socalled N (3/2) L bias, as studied in Böhm et al (2016Böhm et al ( , 2018; Beck et al (2018). For the L range considered, the size of this bias is ∼0.5% for the temperature reconstruction and is negligible for the EB reconstruction for input CMB maps similar in noise levels and multipole range to those in this work (Böhm et al 2018;Beck et al 2018).…”
Section: Estimating the Lensing Potentialmentioning
confidence: 52%
“…However, nonlinear structure growth and post-Born lensing would introduce non-Gaussianities to φ (Böhm et al 2016;Pratten & Lewis 2016). These non-Gaussianities produce the socalled N (3/2) L bias, as studied in Böhm et al (2016Böhm et al ( , 2018; Beck et al (2018). For the L range considered, the size of this bias is ∼0.5% for the temperature reconstruction and is negligible for the EB reconstruction for input CMB maps similar in noise levels and multipole range to those in this work (Böhm et al 2018;Beck et al 2018).…”
Section: Estimating the Lensing Potentialmentioning
confidence: 52%
“…To make good on this promise, however, upcoming lensing measurements will need to control for a plethora of systematics related to beam calibration [14], galactic and extragalactic foregrounds [15][16][17], and non-Gaussian clustering of the lenses [18,19]. In addition, we must have confidence in our modelling of the lensing signal itself.…”
Section: Introductionmentioning
confidence: 99%
“…While the procedure is similar to the linear one, a subtle difference exists: at the second order, the integration over the proper time λ can no longer be switched to an integration along the straight unperturbed geodesic, as the deviation from the straight path is also a linear order correction. These corrections are referred to as beyond the Born approximation or post-Born effects (see [37,38] for some studies about their impact on weak lensing galaxy surveys and [20][21][22][23][24][25][26] for their consequences on CMB spectra). Keeping this in mind, we have to express u µ in terms of second-order perturbations.…”
Section: Beyond the Linear Ordermentioning
confidence: 99%
“…Moreover, the expression for the observed redshift is also directly applicable to the CMB on large scales. The possible impact of nonlinear corrections on the CMB spectra has been recently studied for the leading lensing terms from both the analytical [20][21][22][23][24][25][26] and numerical [27][28][29] point of view and discussed in the view of the next generation CMB experiments [30]. Non-linear calculations of the observed redshift along with others observables are important and have been already performed in literature by several collaborations.…”
Section: Introductionmentioning
confidence: 99%