Abstract
AbstractThe Machado-Mata decomposition building on quantile regression has been extensively analyzed in the literature focusing on gender wage inequality. In this study, we generalize the Machado-Mata decomposition to the expectile regression framework, which, to the best of our knowledge, has never been applied in this strand of the literature. In contrast, in recent years, expectiles have gained increasing attention in other contexts as an alternative to traditional quantiles, providing useful statistical and computational properties. We flexibly deal with high-dimensional problems by employing the Least Absolute Shrinkage and Selection Operator. The empirical analysis focuses on the gender pay gap in Germany and Italy. We find that depending on the estimation approach (i.e. expectile or quantile regression) the results substantially differ along some regions of the wage distribution, whereas they are similar for others. From a policy perspective, this finding is important as it affects conclusions about glass ceiling and sticky floors.
Funder
Università degli Studi di Genova
Publisher
Springer Science and Business Media LLC
Subject
Organizational Behavior and Human Resource Management,General Economics, Econometrics and Finance,Sociology and Political Science
Reference67 articles.
1. Albrecht, J., Björklund, A., Vroman, S.: Is there a glass ceiling in sweden? J. Labor Econ. 21(1), 145–177 (2003)
2. Arellano, M., Bonhomme, S.: Quantile selection models with an application to understanding changes in wage inequality. Econometrica 85(1), 1–28 (2017)
3. Arulampalam, W., Booth, A., Bryan, M.: Is there a glass ceiling over Europe? Exploring the gender pay gap across the wages distribution. Industr. Labor Relations Rev. 60(2), 163–186 (2007)
4. Bach, P., Chernozhukov, V., Spindler, M.: Closing the US gender wage gap requires understanding its heterogeneity. arXiv:1812.04345 (2018)
5. Bassett, G., Koenker, R.: An empirical quantile function for linear models with iid errors. J. Amer. Stat. Assoc. 77(378), 407–415 (1982)