Sources: OICA, Production Statistics 1995-2007; OECD, Structural Indices for Industry and Services, 1993-2000
Table 2: Selected Studies on FDI Productivity
Studies
|
Country/Industry
|
Data/ Econometric Technique
|
Result of the research: Effects of Inflow FDI
|
Buckley et al (2007)
|
China Automotive Industry
|
(1995-1999)
POLS and FES
|
Inward FDI has positive role in raising labor productivity
|
Chung, Mitchell & Yeung (2003)
|
America´s automotive component industry
|
(1982-1991)
Year-by-year Productivity Regression
|
Positive technology transfer
Inward FDI raises host industry productivity
|
Castejón and Woerz (2006)
|
OECD, Asian and Easter countries
|
(1987-2002)
Industry Level
GLS Estimations
|
FDI alone rarely translates into higher output or productivity, however interacted FDI has positive relationships
|
Kornecki and Rhoades (2007)
|
Central and Eastern Europe Industry
|
Real GDP & FDI Stock Correlation by country
|
FDI play positive role
|
Radosevic and Rozei (2005)
|
CEE
Automotive Industry and OEM
|
(1990-2003)
Industry Level
|
Overall effects of FDI on growth, restructuring and employment in industry are positive
|
Table 3: Results of the correlation test
|
GDP per Capita
|
FDI_34
|
CS_Total
|
Educ
|
L_Total
|
L_34
|
Prod per Capita
|
GDP per Capita
|
1,00
|
|
|
|
|
|
|
FDI_34
|
0,61
|
1,00
|
|
|
|
|
|
CS_Total
|
0,37
|
0,56
|
1,00
|
|
|
|
|
Educ
|
0,47
|
0,57
|
0,30
|
1,00
|
|
|
|
L_Total
|
0,41
|
0,22
|
0,58
|
0,02
|
1,00
|
|
|
L_34
|
0,49
|
0,62
|
0,89
|
0,22
|
0,71
|
1,00
|
|
Prod per Capita
|
0,70
|
0,33
|
0,34
|
0,37
|
0,64
|
0,59
|
1,00
|
Table 4: Description of Variables
-
Name of Variable
|
Description
|
Unit
|
Source
|
Mean
|
Standard Deviation
|
GDP_CAP
|
Gross Domestic Product per Capita
|
USD
|
EBRD Database
|
7.466,32
|
3.768,15
|
FDI_34
|
Foreign Direct Investment Inward Stock 34 MOTOR VEHIC., TRAILERS & SEMI-TRAILERS (Nace Code 34+35)
|
Euro Millions
|
WIIW Database and Statistical Offices
|
1.472,42
|
1.678,02
|
CS_TOTAL
|
Real Physical Capital Stock
|
USD
|
OENB & Estimations of Markus Eller
|
183,97
|
146,94
|
EDUC
|
Weighted index of highest level of education attained by employees, age: 15-64.
|
Units
|
Eurostat-LFS
|
143,86
|
2,72
|
L_TOTAL
|
Employment of Total economy (National accounts)
|
Units of 1000
|
AMECO Database
|
4.106.036,83
|
3.437.543,75
|
L_34
|
Employment in Manufacture of motor vehicles, trailers and semi-trailers (Nace Code 34+35)
|
Units of 1000
|
OECD.stat
|
48.331,59
|
36.823,14
|
PROD_CAP
|
Production Rates and assembly
|
Units
|
OICA
|
260.604,93
|
189.809,53
|
Table 5: Results of Hausman´s test
---- Coefficients ----
|
|
|
|
| (b) (B) (b-B) sqrt(diag(V_b-V_B))
|
| fixed . Difference S.E.
|
-------------+----------------------------------------------------------
|
-------------+------
|
|
|
|
|
|
cs_total | .6588176 -.4262266 1.085044 .
|
l_total | .6301338 1.131051 -.5009168 .
|
educ | 5.205484 6.58028 -1.374796 .
|
fdi | .1042114 .1973658 -.0931544 .
|
l_34 | .2251359 .265 -.0398641 .
|
------------------------------------------------------------------------------
|
b = consistent under Ho and Ha; obtained from xtreg
|
B = inconsistent under Ha, efficient under Ho; obtained from xtreg
|
|
|
|
|
|
|
|
|
Test: Ho: difference in coefficients not systematic
|
|
|
|
|
|
|
|
|
|
|
chi2(5) = (b-B)'[(V_b-V_B)^(-1)](b-B)
|
|
|
= 21.51
|
|
|
|
Prob>chi2 = 0.0006
|
|
|
|
(V_b-V_B is not positive definite)
|
|
|
Sources: Stata Output
Table 6: Results of Panel Data Analysis
-
Variables
|
OLS
|
|
Fixed Effects
|
|
Random Effects
|
|
|
Coefficient
|
Std.Err.
|
Coefficient
|
Std.Err.
|
Coefficient
|
Std.Err.
|
CS_Total
|
0,6694***
|
0,263
|
0,6860***
|
0,7643
|
0,6694***
|
0,263
|
FDI_34
|
0,3131**
|
0,58
|
0,1058***
|
0,0249
|
0,3131***
|
0,058
|
EDUC
|
-5,9771***
|
3,129
|
4,7612***
|
1,2217
|
-5,9771**
|
3,1293
|
L_Total
|
0,2378*
|
0,4066
|
0,2648***
|
0,2648
|
0,2378*
|
0,4066
|
L_34
|
-1,0984***
|
0,3377
|
0,1147***
|
0,1147
|
-1,098***
|
0,3377
|
PROD_CAP
|
0,5019***
|
0,8505
|
0,3558**
|
0,0355
|
0,5049***
|
0,085
|
Constant
|
28,2444**
|
12,83191
|
-28,1952***
|
5,8499
|
28,2449**
|
15,8319
|
R²
|
0,712
|
-
|
0,3216
|
-
|
0,7120**
|
-
|
F-Test
|
21,84
|
-
|
179,6
|
-
|
-
|
-
|
No.obs
|
60
|
-
|
60
|
-
|
60
|
-
|
|
|
|
|
|
|
|
|
|
|
|
*
|
Significant at 10%
|
|
|
|
|
|
**
|
Significant at 5%
|
|
|
|
|
|
***
|
Significant at 1%
|
|
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) June 24-26, 2009
St. Hugh’s College, Oxford University, Oxford, UK
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