On-the-Job Search, Minimum Wages, and Labor Market Outcomes in an Equilibrium Bargaining Framework
AbstractWe look at the impact of a binding minimum wage on labor market outcomes and welfare distributions in a partial equilibrium model of matching and bargaining in the presence of on-the-job search. We use two different specifications of the Nash bargaining problem. In one, firms engage in a Bertrand competition for the services of an individual, as in Postel-Vinay and Robin (2002). In the other, firms do not engage in such competitions, and the outside option used in bargaining is always the value of unemployed search. We estimate both bargaining specifications using a Method of Simulated Moments estimator applied to data from a recent wave of the Survey of Income and Program Participation. Even though individuals will be paid the minimum wage for a small proportion of their labor market careers, we find significant effects of the minimum wage on the ex ante value of labor market careers, particularly in the case of Bertrand competition between firms. An important futures goal of this research agenda is to develop tests capable of determining which bargaining framework is more consistent with observed patterns of turnover and wage change at the individual level.
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Bibliographic InfoPaper provided by Collegio Carlo Alberto in its series Carlo Alberto Notebooks with number 91.
Length: 53 pages
Date of creation: 2008
Date of revision:
Minimum wage; On-the-job search; Renegotiation; Matching functions;
Other versions of this item:
- James Mabli & Christopher Flinn, 2007. "On-the-Job Search, Minimum Wages, and Labor Market Outcomes in an Equilibrium Bargaining Framework," 2007 Meeting Papers 791, Society for Economic Dynamics.
- C5 - Mathematical and Quantitative Methods - - Econometric Modeling
- D83 - Microeconomics - - Information, Knowledge, and Uncertainty - - - Search, Learning, and Information
- J31 - Labor and Demographic Economics - - Wages, Compensation, and Labor Costs - - - Wage Level and Structure; Wage Differentials
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