2016
DOI: 10.1051/0004-6361/201526848
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Impact of beam deconvolution on noise properties in CMB measurements: Application toPlanckLFI

Abstract: We present an analysis of the effects of beam deconvolution on noise properties in CMB measurements. The analysis is built around the artDeco beam deconvolver code. We derive a low-resolution noise covariance matrix that describes the residual noise in deconvolution products, both in harmonic and pixel space. The matrix models the residual correlated noise that remains in time-ordered data after destriping, and the effect of deconvolution on this noise. To validate the results, we generate noise simulations th… Show more

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Cited by 4 publications
(4 citation statements)
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“…Even after destriping, a small amount of residual correlated noise is still present; this adds to the signal power in the lowest multipoles. The properties of residual noise, and its effect on deconvolution, are addressed in Keihänen et al (2016). Deconvolution amplifies the noise in the high-multipole regime of the angular power spectrum, and creates correlation between neighbouring pixels.…”
Section: Input Toimentioning
confidence: 99%
“…Even after destriping, a small amount of residual correlated noise is still present; this adds to the signal power in the lowest multipoles. The properties of residual noise, and its effect on deconvolution, are addressed in Keihänen et al (2016). Deconvolution amplifies the noise in the high-multipole regime of the angular power spectrum, and creates correlation between neighbouring pixels.…”
Section: Input Toimentioning
confidence: 99%
“…For a perfectly circular beam profile, B(γ, γ ) ≡ B(γ • γ ), assumed in this work, it is easy to deconvolve the effect of the beam after inferring the power spectra. However, if the beam is not circular symmetric then the effect of the beam depends on the full scan pattern of the experiment and its deconvolution may be non-trivial [3,4,[27][28][29].…”
Section: A Brief Review Of Biposh Representationmentioning
confidence: 99%
“…For a perfectly circular beam profile, B(γ, γ ) ≡ B(γ • γ ), assumed in this work, it is easy to deconvolve the effect of the beam after inferring the power spectra. However, if the beam is not circular symmetric then the effect of the beam depends on the full scan pattern of the experiment and its deconvolution may be non-trivial [3,4,[27][28][29].…”
Section: A Brief Review Of Biposh Representationmentioning
confidence: 99%