2015
DOI: 10.1103/physrevd.92.063533
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Weak lensing induced by second-order vector mode

Abstract: The vector mode of cosmological perturbation theory imprints characteristic signals on the weak lensing signals such as curl-and B-modes which are never imprinted by the scalar mode. However, the vector mode is neglected in the standard first-order cosmological perturbation theory since it only has a decaying mode. This situation changes if the cosmological perturbation theory is expanded up to second order. The second-order vector and tensor modes are inevitably induced by the product of the first-order scala… Show more

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Cited by 28 publications
(36 citation statements)
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“…Although the gravitational lensing by density fluctuations in linear theory does not generate the curl mode under the Born approximation, the multiple-lens scattering employed in our simulation leads to a non-zero curl mode (Pratten & Lewis 2016). This curl mode is also generated by any vector or tensor metric perturbation (Namikawa et al 2012;Saga et al 2015). Figure 10 shows the power spectrum of the deflection angle for both modes: the upper (lower) curves correspond to the gradient (curl) mode.…”
Section: Power Spectra Of Cmb Anisotropiesmentioning
confidence: 90%
“…Although the gravitational lensing by density fluctuations in linear theory does not generate the curl mode under the Born approximation, the multiple-lens scattering employed in our simulation leads to a non-zero curl mode (Pratten & Lewis 2016). This curl mode is also generated by any vector or tensor metric perturbation (Namikawa et al 2012;Saga et al 2015). Figure 10 shows the power spectrum of the deflection angle for both modes: the upper (lower) curves correspond to the gradient (curl) mode.…”
Section: Power Spectra Of Cmb Anisotropiesmentioning
confidence: 90%
“…Equation (10) means that the lensing signals, f and v, can be estimated through off-diagonal elements of the covariance matrix of the CMB Fourier modes (see Section 3.3 for details). Note that we do not include v in our simulations because its contribution is negligible in the standard ΛCDM model (e.g., Saga et al 2015;Pratten & Lewis 2016). We use the reconstructed curl mode as a null test in Section 5.…”
Section: Lensed Cmb Anisotropiesmentioning
confidence: 99%
“…In this section, we quickly review 21cm physics [27], the second-order vector mode [16], and the weak lensing curl mode [20]. Throughout this paper, our calculation is based on a flat ΛCDM model with the standard six cosmological parameters constrained by Planck [4].…”
Section: Preliminarymentioning
confidence: 99%
“…The specific form of the source term S (2) λ (η, k) is given in Ref. [16]. The dominant part of the source term is the quadratic of the scalar potential, naively, S…”
Section: B Second-order Vector Modementioning
confidence: 99%
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