2010
DOI: 10.1051/0004-6361/200912606
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Residual noise covariance forPlancklow-resolution data analysis

Abstract: Aims. We develop and validate tools for estimating residual noise covariance in Planck frequency maps, we also quantify signal error effects and compare different techniques to produce low-resolution maps. Methods. We derived analytical estimates of covariance of the residual noise contained in low-resolution maps produced using a number of mapmaking approaches. We tested these analytical predictions using both Monte Carlo simulations and by applying them to angular power spectrum estimation. We used simulatio… Show more

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Cited by 10 publications
(11 citation statements)
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“…As already stated in Planck Collaboration Int. XLVI (2016) and Planck Collaboration V (2019), FFP8 covariance matrices (Keskitalo et al 2010;Planck Collaboration XII 2016) represent a sub-optimal, but unavoidable, choice. Those matrices do not capture properly the variance of the systematic effects but only the white and 1/ f noise components.…”
Section: Power Spectrummentioning
confidence: 99%
“…As already stated in Planck Collaboration Int. XLVI (2016) and Planck Collaboration V (2019), FFP8 covariance matrices (Keskitalo et al 2010;Planck Collaboration XII 2016) represent a sub-optimal, but unavoidable, choice. Those matrices do not capture properly the variance of the systematic effects but only the white and 1/ f noise components.…”
Section: Power Spectrummentioning
confidence: 99%
“…Each map is smoothed to an effective resolution of 329.81 FWHM, to suppress aliasing from high multipoles (Keskitalo et al 2010), and repixelised on an N side = 32 HEALPix grid. Gaussian white noise with a variance of 4 µK 2 is added to each map to regularise the noise covariance matrix.…”
Section: Low-power Spectrum -Consistency and Robustnessmentioning
confidence: 99%
“…Previous work on production of lowresolution maps have been published in Keskitalo et al (2010). An ideal method would simultaneously minimize the pixelization effects and the residual noise.…”
Section: Low-resolution Mapsmentioning
confidence: 99%
“…For generalized destriping the formalism was developed in Keihänen et al (2005) and Keskitalo et al (2010). Using the formalism introduced in Sect.…”
Section: Noise Covariance Matricesmentioning
confidence: 99%