High redshift galaxies in the ALHAMBRA survey: I. selection method and number counts based on redshift PDFs
K. Viironen, A. Mar\'in-Franch, C. L\'opez-Sanjuan, J. Varela, J., Chaves-Montero, D. Crist\'obal-Hornillos, A. Molino, A. Fern\'andez-Soto, G., Vilella-Rojo, B. Ascaso, A. J. Cenarro, M. Cervi\~no, J. Cepa, A. Ederoclite,, I. M\'arquez, J. Masegosa, M. Moles, I. Oteo

TL;DR
This paper introduces a probabilistic methodology based on redshift PDFs for selecting and analyzing high redshift galaxies in the ALHAMBRA survey, improving over traditional dropout techniques and enabling robust statistical studies of bright, rare galaxies.
Contribution
The paper presents a novel, less biased approach using redshift probability distribution functions for high redshift galaxy selection and statistical analysis in multifilter survey data.
Findings
Successfully derived UV galaxy number counts in five redshift bins.
Demonstrated the effectiveness of zPDF-based selection for clean high-z galaxy samples.
Provided insights into the bright end of high redshift galaxy populations.
Abstract
Context. Most observational results on the high redshift restframe UV-bright galaxies are based on samples pinpointed using the so called dropout technique or Ly-alpha selection. However, the availability of multifilter data allows now replacing the dropout selections by direct methods based on photometric redshifts. In this paper we present the methodology to select and study the population of high redshift galaxies in the ALHAMBRA survey data. Aims. Our aim is to develop a less biased methodology than the traditional dropout technique to study the high redshift galaxies in ALHAMBRA and other multifilter data. Thanks to the wide area ALHAMBRA covers, we especially aim at contributing in the study of the brightest, less frequent, high redshift galaxies. Methods. The methodology is based on redshift probability distribution functions (zPDFs). It is shown how a clean galaxy sample can be…
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Taxonomy
TopicsGalaxies: Formation, Evolution, Phenomena · Advanced Statistical Methods and Models · Gaussian Processes and Bayesian Inference
