2012
DOI: 10.1088/1475-7516/2012/04/027
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CMB power spectrum parameter degeneracies in the era of precision cosmology

Abstract: Cosmological parameter constraints from the CMB power spectra alone suffer several well-known degeneracies. These degeneracies can be broken by numerical artefacts and also a variety of physical effects that become quantitatively important with high-accuracy data e.g. from the Planck satellite. We study degeneracies in models with flat and non-flat spatial sections, non-trivial dark energy and massive neutrinos, and investigate the importance of various physical degeneracy-breaking effects. We test the camb po… Show more

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Cited by 460 publications
(390 citation statements)
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“…The code has been publicly available for over a decade and has been very well tested (and improved) by the community. Numerical stability and accuracy of the calculation at the sensitivity of Planck has been explored in detail (Hamann et al 2009;Lesgourgues 2011b;Howlett et al 2012), demonstrating that the raw numerical precision is sufficient for numerical errors on parameter constraints from Planck to be less than 10% of the statistical error around the assumed cosmological model. (For the high multipole CMB data at > 2000 introduced in Sect.…”
Section: Power Spectramentioning
confidence: 99%
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“…The code has been publicly available for over a decade and has been very well tested (and improved) by the community. Numerical stability and accuracy of the calculation at the sensitivity of Planck has been explored in detail (Hamann et al 2009;Lesgourgues 2011b;Howlett et al 2012), demonstrating that the raw numerical precision is sufficient for numerical errors on parameter constraints from Planck to be less than 10% of the statistical error around the assumed cosmological model. (For the high multipole CMB data at > 2000 introduced in Sect.…”
Section: Power Spectramentioning
confidence: 99%
“…In addition, we compute Ω m h 3 (a well-determined combination orthogonal to the acoustic scale degeneracy in flat models; see e.g., Percival et al 2002 andHowlett et al 2012), 10 9 A s e −2τ (which determines the small-scale linear CMB anisotropy power), r 0.002 (the ratio of the tensor to primordial curvature power at k = 0.002 Mpc −1 ), Ω ν h 2 (the physical density in massive neutrinos), and the value of Y P from the BBN consistency condition.…”
Section: Derived Parametersmentioning
confidence: 99%
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“…5: the Planck+WP contours are extended along the same line of degeneracy as the CFHTLenS constraint. We explain this as follows (drawing heavily on Section V of Howlett et al (2012)): although increasing neutrino mass does reduce growth of structure, hence driving the Planck+WP contours to lower σ8, light (mν well below 1 eV) neutrinos, are relativistic before/at recombination, so to preserve the position of the CMB acoustic peaks, dA(z * ) must remain constant. However, at late times, the massive neutrinos become non-relativistic, increasing the energy density relative to a model with massless neutrinos, and decreasing dA(z * ), unless h also decreases.…”
Section: Discordance In Mν λCdmmentioning
confidence: 99%
“…At scales where the matter perturbations are in the linear regime, the power spectrum can be accurately modeled using a Boltzmann code. To this end, we use CAMB 6 (Howlett et al 2012;Lewis et al 2000). In the nonlinear regime, the matter power spectrum is more difficult to model.…”
Section: Bias Modelmentioning
confidence: 99%