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REGIONAL COOPERATION AND ECONOMIC INTEGRATION

REGIONAL COOPERATION AND ECONOMIC INTEGRATION

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PART III:<br />

and migration flows between two countries. If the level of development of the sending<br />

and host countries is measured by GDP per capita, then the relationship between GDP<br />

per capita differentials and the share of migration is not collinear. Accordingly, when a<br />

given level of development of the sending country is achieved, the migration flows into the<br />

host country are reduced. Similarly, re-migration back to the sending country begins when<br />

income differentials between the sending and the host counties reach a maximum.<br />

The present analysis is based on the migration theory presented by Ortega and Peri<br />

(2009), which is fully consistent with the generalized gravity model. In this model the<br />

log of bilateral migrations (either stocks or flows) is a function of sending and receiving<br />

country effects, that is, expected income differentials and migration costs. Ortega and<br />

Peri tested the prediction of the model with aggregate panel data on stock and flows of<br />

migrants. It is important to note that their empirical specification allowed focusing on the<br />

factors that determine immigration into the destination countries. They also showed that<br />

mis-measurement can be a problem due to classification. Namely, some countries define<br />

immigrants on the basis of place of birth, while others define an immigrant population on<br />

the basis of nationality. In this way they suggested the measure of so-called net instead of<br />

gross immigration for each of the destination countries.<br />

The basic empirical specification estimated by Ortega and Peri is as follows:<br />

(2)<br />

where Migration represents either inflows or stock of the immigrants in the host country,<br />

the term D ot<br />

is the set of country-of-origin by time dummies, D d<br />

are destination country<br />

dummies, W dt-1<br />

is the difference in GDP per capita between sending and destination<br />

countries, Y odt-1<br />

are time-varying variables for the destination country (such as population,<br />

Gini coefficient, share of young workers), X od<br />

are time invariant proxy variables (as for<br />

instance distance, common language, contiguity), and ε<br />

odt<br />

is the zero-mean measurement<br />

error.<br />

206<br />

1.3. The model and methodology<br />

While Cheng and Wall (2005) showed that the country pair fixed effects model is preferred<br />

to all other specifications that estimate the gravity model, this paper tested a similar<br />

specification of the gravity model as presented in equation (2) by using a fixed effects<br />

estimator. We also weight the stock of immigrants as a dependent variable by the population<br />

of the destination country to correct for heteroskedasticity of measurement errors. Since<br />

the decision to migrate is probably based on historical experience, we lag the explanatory<br />

variables for one period, allowing them to affect the stock of immigrants in the following<br />

year. When immigrants are coming from countries characterized by very different levels<br />

of socio-economic development, the model is firstly estimated using the entire sample of<br />

countries and then estimated on sub-samples based on country of origin.<br />

In this way we analyse the stock of immigrants originating in the EU-15 countries,<br />

Central and Eastern European countries and the developing world. Following Ortega and

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