Bakx, Thomas; Chisari, Nora Elisa; Vlah, Zvonimir (2025) Optimal Factorization of Cosmological Large-Scale Structure Observables. Physical Review Letters, 134 (19). ISSN 0031-9007
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Abstract
We introduce COBRA (Cosmology with Optimally factorized Bases for Rapid Approximation), a novel framework for rapid computation of large-scale structure observables. COBRA separates scale dependence from cosmological parameters in the linear matter power spectrum while also minimizing the number of necessary basis terms Nb, thus enabling direct and efficient computation of derived and nonlinear observables. Moreover, the dependence on cosmological parameters is efficiently approximated using radial basis function interpolation. We apply our framework to decompose the linear matter power spectrum in the standard Lambda CDM scenario, as well as by adding curvature, dynamical dark energy and massive neutrinos, covering all redshifts relevant for Stage IV surveys. With only a dozen basis terms Nb, COBRA reproduces exact Boltzmann solver calculations to similar to 0.1% precision, which improves further to similar to 0.02% in the pure Lambda CDM scenario. Using our decomposition, we recast the one-loop redshift space galaxy power spectrum in a separable minimal-basis form, enabling similar to 4000 model evaluations per second at similar to 0.02% precision on a single thread. This constitutes a considerable improvement over previously existing methods (e.g., FFTLog) opening a new window for efficient computations of higher loop and higher order correlators involving multiple powers of the linear matter power spectra. The resulting factorization can also be utilized in clustering, weak lensing, and CMB analyses.
| Item Type: | Article |
|---|---|
| Uncontrolled Keywords: | Large-scale structure (LSS) ; Universe |
| Subjects: | NATURAL SCIENCES > Physics |
| Divisions: | Theoretical Physics Division |
| Depositing User: | Sofija Konjević |
| Date Deposited: | 30 Dec 2025 09:38 |
| URI: | http://fulir.irb.hr/id/eprint/10695 |
| DOI: | 10.1103/physrevlett.134.191002 |
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