Estimating Labor Force Joiners And Leavers Using A Heterogeneity Augmented Two-Tier Stochastic Frontier
Keywords
Identification; Labor force dynamics; Two-tier stochastic frontier
Abstract
In a seminal paper, Basmann (1985) introduced a serial correlation structure based on an intertemporal adjustment mechanism. Basmann's 1985 paper of course was built on his previous pioneering work on estimation and identifiability in structural equations leading to 2SLS (Basmann, 1957, 1960). In this paper, we follow a similar path. We derive a non-standard unit root serial correlation formulation for intertemporal adjustments in the labor force participation rate. This leads to a tractable three-error component model, which in contrast to other models embeds heterogeneity into the error structure. Unlike in the typical i.i.d. three-error component two-tier stochastic frontier model, our equation's error components are independent but not identically distributed. This leads to a complex nonlinear likelihood function requiring identification through a two-step estimation procedure, which we estimate using Current Population Survey (CPS) data. By transforming the basic equation linking labor force participation to the working age population, this paper devises a new method which can be used to identify labor market joiners and leavers. The method's advantage is its parsimonious data requirements, especially alleviating the need for survey based longitudinal data.
Publication Date
8-1-2017
Publication Title
Journal of Econometrics
Volume
199
Issue
2
Number of Pages
156-172
Document Type
Article
Personal Identifier
scopus
DOI Link
https://doi.org/10.1016/j.jeconom.2017.05.007
Copyright Status
Unknown
Socpus ID
85022095180 (Scopus)
Source API URL
https://api.elsevier.com/content/abstract/scopus_id/85022095180
STARS Citation
Das, Tirthatanmoy and Polachek, Solomon W., "Estimating Labor Force Joiners And Leavers Using A Heterogeneity Augmented Two-Tier Stochastic Frontier" (2017). Scopus Export 2015-2019. 5312.
https://stars.library.ucf.edu/scopus2015/5312