English

An improved Tully-Fisher estimate of $H_0$

Cosmology and Nongalactic Astrophysics 2024-08-09 v1

Abstract

We propose an improved comprehensive method for determining the Hubble constant (H0H_0) using the Tully-Fisher relation. By fitting a peculiar velocity model in conjunction with the Tully-Fisher relation, all available data can be used to derive self-consistent Tully-Fisher parameters. In comparison to previous approaches, our method offers several improvements: it can be readily generalised to different forms of the Tully-Fisher relation and its intrinsic scatter; it uses a peculiar velocity model to predict distances more accurately; it can account for all selection effects; it uses the entire dataset to fit the Tully-Fisher relation; and it is fully self-consistent. The Tully-Fisher relation zero-point is calibrated using the subset of galaxies with distances from absolute distance indicators. We demonstrate this method on the Cosmicflows-4 catalogue ii-band and W1W1-band Tully-Fisher samples and show that the uncertainties from fitting the Tully-Fisher relation amount to only 0.2 km s1^{-1}Mpc1^{-1}. Using all available absolute distance calibrators, we obtain H0=73.3H_0=73.3 ±\pm 2.1 (stat) ±\pm 3.5 (sys) km s1^{-1}Mpc1^{-1}, where the statistical uncertainty is dominated by the small number of galaxies with absolute distance estimates. The substantial systematic uncertainty reflects inconsistencies between various zero-point calibrations of the Cepheid period-luminosity relation, the tip of the red giant branch standard candle, and the Type Ia supernova standard candle. However, given a reliable set of absolute distance calibrators, our method promises enhanced precision in H0H_0 measurements from large new Tully-Fisher samples such as the WALLABY survey.

Keywords

Cite

@article{arxiv.2408.03660,
  title  = {An improved Tully-Fisher estimate of $H_0$},
  author = {Paula Boubel and Matthew Colless and Khaled Said and Lister Staveley-Smith},
  journal= {arXiv preprint arXiv:2408.03660},
  year   = {2024}
}