Abstract
Past focus in the panel gravity literature has been on multidimensional fixed effects specifications in an effort to accommodate heterogeneity. After introducing fixed effects for each origin-
destination dyad and time-period speciffic effects, we find evidence of cross-sectional dependence in flows.
We propose a simultaneous dependence gravity model that allows for network dependence in flows, along with computationally efficient MCMC estimation methods that produce a Monte Carlo integration estimate of log-marginal likelihood useful for model comparison.
Application of the model to a panel of trade flows points to network spillover effects, suggesting
the presence of network dependence and biased estimates from conventional trade flow specifications.
destination dyad and time-period speciffic effects, we find evidence of cross-sectional dependence in flows.
We propose a simultaneous dependence gravity model that allows for network dependence in flows, along with computationally efficient MCMC estimation methods that produce a Monte Carlo integration estimate of log-marginal likelihood useful for model comparison.
Application of the model to a panel of trade flows points to network spillover effects, suggesting
the presence of network dependence and biased estimates from conventional trade flow specifications.
Original language | English |
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Place of Publication | Vienna |
Publisher | WU Vienna University of Economics and Business |
DOIs | |
Publication status | Published - 2 Oct 2018 |
Publication series
Series | Working Papers in Regional Science |
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Number | 2018/07 |
WU Working Paper Series
- Working Papers in Regional Science