Covariance matrices from small-volume simulations can be rescaled to match large-volume ones at the 3% level using a new bin-centering correction, provided the large-scale power spectrum is known.
Including parameter dependence in the data and covariance for cosmological inference
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abstract
The final step of most large-scale structure analyses involves the comparison of power spectra or correlation functions to theoretical models. It is clear that the theoretical models have parameter dependence, but frequently the measurements and the covariance matrix depend upon some of the parameters as well. We show that a very simple interpolation scheme from an unstructured mesh allows for an efficient way to include this parameter dependence self-consistently in the analysis at modest computational expense. We describe two schemes for covariance matrices. The scheme which uses the geometric structure of such matrices performs roughly twice as well as the simplest scheme, though both perform very well.
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Super sample covariance and the volume scaling of galaxy survey covariance matrices
Covariance matrices from small-volume simulations can be rescaled to match large-volume ones at the 3% level using a new bin-centering correction, provided the large-scale power spectrum is known.