This paper presents an equilibrium labor search model in which workers can simultaneously apply to multiple firms to increase their search intensity. They observe firms’ wage postings before choosing where to apply. Owing to coordination frictions, a firm may not receive any applications; otherwise it is able to hire unless all its applicants have better offers. It is shown that the equilibrium converges to the efficient Walrasian outcome as application costs vanish. Even for non-negligible application costs, the entry of firms, the search intensity, and the number of filled vacancies are constrained efficient. Wage dispersion is essential for constrained efficiency
Efficiency of Simultaneous Search
Journal of Political Economy, 2009, Vol. 117(5), pp. 861- 913.
In a directed search where workers apply for multiple jobs and are then allocated via a stable matching, efficiency arises at all stages.
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Journal of Political Economy, 2017, 124(1), 224-264. With G. Grossman & E. Helpman. (simulations, matlab). We introduce two-sided heterogeneity into a Hecksher-Ohlin-style trade model to study factor reallocation and wage inequality within and across sectors. Go to paper
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Journal of Economic Literature, 2021 59(1): 90-148. With R. Wright,B. Julien, and V. Guerrieri. This survey presents a comprehensive overview of the directed/competitive search literature. Go to paper
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Econometrica, 2015, Vol 83 (5), 1849-1875. With K. Kim. [online appendix] We introduce cheap-talk into a market game and study if the equilibrium can replicate the constraint efficient allocation under (reserve) price posting. Go to paper
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Review of Economic Studies, 2011, Vol. 78 (3), 872-906. With Jan Eeckhout. Wage and employment data can identify the strength of sorting in search models, though two-sided fixed effects are always mis-specified. Go to paper
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Econometrica. 2018 86(1): 85-132. With Jan Eeckhout. When heterogeneous firms can choose both how many and which workers to hire, we illustrate consequences for firm-size and wage inequality. Note a correction for the condition with capital: corrigendum. Go to paper