2015
DOI: 10.1103/physrevd.91.103511
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Emulating the CFHTLenS weak lensing data: Cosmological constraints from moments and Minkowski functionals

Abstract: Weak gravitational lensing is a powerful cosmological probe, with non-Gaussian features potentially containing the majority of the information. We examine constraints on the parameter triplet (Ωm, w, σ8) from non-Gaussian features of the weak lensing convergence field, including a set of moments (up to 4 th order) and Minkowski functionals, using publicly available data from the 154 deg 2 CFHTLenS survey. We utilize a suite of ray-tracing N-body simulations spanning 91 points in (Ωm, w, σ8) parameter space, re… Show more

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Cited by 101 publications
(99 citation statements)
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“…For each such bin we calculate the peak counts, as well as the first three Minkowski functionals (e.g. Kratochvil et al 2012;Petri et al 2015, and references therein), which concludes our collection of 99 features.The right panel of figure 1 shows examples for the variation between models for such classical features. Presented there is the average power spectrum and peak count for all maps in the test set and for the four instructive models we chose in section 3.1 for data visualisation purposes.…”
Section: Standard Mass Map Descriptorsmentioning
confidence: 99%
See 1 more Smart Citation
“…For each such bin we calculate the peak counts, as well as the first three Minkowski functionals (e.g. Kratochvil et al 2012;Petri et al 2015, and references therein), which concludes our collection of 99 features.The right panel of figure 1 shows examples for the variation between models for such classical features. Presented there is the average power spectrum and peak count for all maps in the test set and for the four instructive models we chose in section 3.1 for data visualisation purposes.…”
Section: Standard Mass Map Descriptorsmentioning
confidence: 99%
“…Recent analyses of the weak lensing (WL) (Bartelmann & Schneider 2001) data from CFHTLens (Heymans et al 2012) used either higher-order (>2) moments of the convergence field (Van Waerbeke et al 2013), or Minkowski functionals (Petri et al 2015) to draw cosmological inference from a data description that goes beyond two-point statistics. Martinet et al (2018) and Shan et al (2018) applied peak count statistics (Dietrich & Hartlap 2010;Kratochvil et al 2010) to shear and convergence fields from KiDS (Hildebrandt et al 2017) and Gruen et al (2018) used countsin-cells (Friedrich et al 2018) to extract information from the DES (Abbott et al 2018) catalogues.…”
Section: Introductionmentioning
confidence: 99%
“…The auto-correlation function of galaxies' positions in the large-scale structure is another powerful probe of cosmology (e.g. Peebles 1980). It can be measured from a wide-area spectroscopic sample, and is relatively easy to measure, i.e., with high signal-to-noise ratios.…”
Section: Introductionmentioning
confidence: 99%
“…We set α = 0.59 because it yields the most tightly constrained combination (for b ph = 0) using the procedure outlined in Petri et al (2015). The right panel in Figure 4 shows how n pk is modified in a cosmology with a higher Σ 8 .…”
Section: The Lower Left Panel Ofmentioning
confidence: 99%
“…Petri et al 2015), higher-order correlation functions (e.g. Fu et al 2014), and Minkowski functionals (e.g Petri et al 2015). These summary statistics provide the opportunity to increase the amount of cosmological information extracted from cosmic shear.…”
Section: Introductionmentioning
confidence: 99%