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2014 | OriginalPaper | Buchkapitel

Heterogeneity and the Structure of Export and FDI: A Cross-Industry Analysis of Japanese Manufacturing

verfasst von : Ayumu Tanaka

Erschienen in: Internationalization of Japanese Firms

Verlag: Springer Japan

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Abstract

The fraction of exporters and multinational enterprises (MNEs) varies substantially across industries. We extend the firm heterogeneity model presented by Helpman et al. (Am Econ Rev 94(1):300–316, 2004) to derive testable predictions about the prevalence of these internationalized modes. The model indicates that intra-industry firm heterogeneity and R&D intensity play large roles in inter-industry variation of the fraction of internationalized firms. We investigate whether these factors affect the structure of export and foreign direct investment (FDI) using Japanese industry-level data. We obtain results that are consistent with the model. First, industries with larger productivity dispersion have a larger fraction of MNEs and a larger fraction of the sum of exporters and MNEs. Second, MNEs are heavily concentrated in R&D-intensive industries.

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Fußnoten
1
Our model and approach differ from those of Helpman et al. (2004) in several respects. We simplify the model, as Yeaple (2009) did. First, the model is not closed via a free-entry condition. Second, we do not solve for the full general equilibrium of the model. Rather, we present a partial-equilibrium analysis. We, therefore, take a reduced-form approach in our empirical analysis.
 
2
We omit to describe the mechanism how a firm chooses to enter an industry.
 
3
We assume that k is given and do not consider what determines k. Recent studies suggest that demand structure is one of determinants of k. Syverson (2004) reveals high-substitutability industries exhibit less productivity dispersion.
 
4
Our model is static and do not consider the dynamic decision of R&D investment, which Ederington and McCalman (2008), Aw et al. (2008), Lileeva and Trefler (2007), and Costantini and Melitz (2007) examine.
 
5
Taking derivative of δ X with respect to k, we obtain \(\frac{{\partial \delta }^{X}} {\partial k} = \frac{{\partial \delta }^{N}} {\partial k} -\frac{{\partial \delta }^{I}} {\partial k} = \left (\frac{{\varphi }^{D}} {{\varphi }^{X}}\right )^{k}\ln \left(\frac{{\varphi }^{D}} {{\varphi }^{X}}\right ) -\left(\frac{{\varphi }^{D}} {{\varphi }^{I}} \right )^{k}\ln \left(\frac{{\varphi }^{D}} {{\varphi }^{I}} \right )\), where both of the first and second terms are negative since \(0 <\left(\frac{{\varphi }^{D}} {{\varphi }^{I}} \right )^{k} < \left (\frac{{\varphi }^{D}} {{\varphi }^{X}}\right )^{k}\) and \(\ln \left(\frac{{\varphi }^{D}} {{\varphi }^{I}} \right ) <\ln \left(\frac{{\varphi }^{D}} {{\varphi }^{X}}\right ) < 0\). The sign of this derivative, therefore, is negative if a decrease in k raises the fraction of the sum of exporters and MNEs more than that of MNEs. In such a case, a decrease in k leads to an increase in the fraction of non-MNE exporters.
 
6
We do not have access to firm-level data for this study, although we have information about the number of foreign affiliates, dispersion of sales, and other industry-level variables. Appendix explains the data and variables we use in this chapter in more detail.
 
7
List of countries by regions are given in Table 5.
 
8
The Middle East, Central and South America, Africa, and Oceania are all classified as “the other regions” in our data.
 
9
While we have import tariff data, we do not have any data on variable trade costs of Japanese firms when they export their goods.
 
Literatur
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Metadaten
Titel
Heterogeneity and the Structure of Export and FDI: A Cross-Industry Analysis of Japanese Manufacturing
verfasst von
Ayumu Tanaka
Copyright-Jahr
2014
Verlag
Springer Japan
DOI
https://doi.org/10.1007/978-4-431-54532-3_3