Model for regional competitiveness evaluation for Romania.
Negru Strauti, Gabriela ; Pugna, Adrian Pavel ; Mocan, Marian Liviu 等
1. INTRODUCTION
Regional competitiveness (RC) addresses both the measurement of
regional performance through regional statistics and indicators using
various Regional Database and policies to address key factors that can
improve the competitiveness of regions. Regional competitiveness is a
key theme in the national territorial reviews, in work on urban policy
and on rural development.
Regional competitiveness is the capacity of one region to generate,
in a durable manner and in conditions of competition, a level of income
and a sustainable growth of theliving standard. On the other hand,
regional competitiveness depends on the productivity and accessibility
of markets, on the level of workforces' qualification and on the
institutional factors like social capital for entrepreneurial culture to
encourage cooperation and initiative and contribute at efficiency for
public administration.
2. METHODS OF QUANTIFYING RC
Some of the previous researches (Martin, 2006), were based on
comparative and regression analysis, across a wide set of primarily
micro- economic indicatorsOf the work on regional competitiveness, that
is empirically driven, there are two distinguishable approaches: studies
that analyse regional competitiveness as a cumulative outcome of
factors; studies that focus on a particular driver of competitiveness.
The empirical section lists the driving factors that have been used in
previous studies to explain regional performance. The breakdown of GDP per capita into constituent parts relation (1) provides an initial set
of output indicators, each of which can be explained in terms of its own
set of drivers. On the other hand, GDP per head, provides an, albeit
incomplete, indicator of the average well-being of the population. For
analytical purposes this can be decomposed in elements presented in
relation (1):
GDP/P = GDP/THW x THW/E x E/WAP x WAP/P (1)
Where: GDP/THW--Productivity; THW/E- Work Leisure;
E/WAP--Employment Rate; WAP/P Dependency Rate; GDP--Gross Domestic
Product; THW--Total Hours Worked; E--Employment; WAP--Working Age
Population.
Some interrelation is likely between these indicators, e.g. highly
productive regions using skilled labour may well also display high rates
of employment. However, regional productivity--measured as GDP per hour
worked--is seen as the primary motor of improved regional GDP per head.
The most highly-structured approach (Martin, 2006), uses a growth
accounting framework with human capital added to labour and physical
capital as factors driving economic growth. The total (or multi-) factor
productivity (TFP) residual in the account is then associated
empirically with changes in knowledge and other variables.
The growth-accounting specification is based on a Solow balanced
growth path model. The strong assumption base for such work may be
exemplified by hypothesising that regional production satisfies a
Cobb-Douglas aggregate production function which displays constant
returns to scale with exogenous technical improvement, viz. (relation
2):
[Y.sub.t] = [k.sup.[varies].sub.t] [H.sup.[beta].sub.t]
([Z.sub.t][L.sub.t).sup.1-[alpha[-[beta]] (2)
where Kt is physical capital, Ht is human capital, Lt is labour and
Zt is technological improvement enhancing the productivity of labour. Zt
is assumed to accumulate as aby-product of economic activity but, unlike
consumption, investment and capitaldepreciation, does not use up current
output.
Using lower case letters to indicate per labour input quantities
gives the productivity measure, output per labour input, as relation
(3):
[y.sub.t] = [Z.sup.1-[varies]-[beta].sub.t]
[k.sup.[varies].sub.t][h.sup.[beta].sub.t] (3)
Output is allocated to the following uses relation (4):
[Y.sub.t] = [C.sub.t] + d[K.sub.t] + [[delta].sub.K][K.sub.t] +
d[H.sub.t] + [[delta].sub.H][H.sub.t] (4)
where Ct is consumption, and [sup.[TM]]K and [sup.[TM]]H are rates
of depreciation for physical, Kt , and human, Ht, capital respectively.
If Lt grows at rate n in the long run, then the balanced growth paths
for physical capital, and human capital output per labour input
respectively are derived as:
[g.sub.k] = d[k.sub.t] / [k.sub.t] = [s.sub.k][y.sub.t] -
[[delta].sub.k] + n)[k.sub.t] (5)
[g.sub.k] = d[h.sub.t] / [h.sub.t] = [s.sub.h] y - [[delta].sub.h]
+ n)[h.sub.t](6)
The outcome is a log difference form where productivity change may
be obtained as the difference between output change and the weighted
rates of change of physical and human capital. The residual defining
exogenous technical improvement is then:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (7)
Under Cobb-Douglas assumptions, [alpha] and [beta] would be the
monetary shares of returns to physical and human capital in the regional
accounts. In the empirical work reported below these are allowed to be
freely determined. Estimating this equation using perannum average rate
of growth allows some comparison to be made with the following Barro
approach (Barro, 1995).
The Barro specification is an alternative that is more flexible,
less data-demanding and can also be used both to assess the drivers of
average productivity change and to test for convergence in such
productivity across EU member state and the candidate stateregions. This
approach is also derived from the neoclassical tradition, where,
assuming constant technical progress across regions, one can derive the
Barro regression form as:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (8)
where the average annual growth rate of productivity1 in region r
from year 0 to t, over T years, is related to the initial level of
productivity. [[beta].sub.0]is the steady state rate of technical
progress, usually assumed constant across all regions and [beta] is the
rate of convergence per year in productivity (Martin, 2006).
3. DATA AND METHODOLOGY
The concept of regional competitiveness tries to measure the level
of economic prosperity of the regions. Thus, it is proposed a model that
correlates regional development to the development determinants. It has
been analyzed the CANE sections of the regions taking into account the
following indicators that we consider representative for regional
competitiveness: active local units from industry, construction, trade
and other services, by development region, activity of national economy
at level of CANE section; turnover of active local units from industry,
construction, trade and other services, by development region, activity
of national economy at level of CANE section; investments of active
local units from industry, construction, trade and other services, by
development region, activity of national economy at level of CANE
section; staff of active local units from industry, construction, trade
and other services, by development region, activity of national economy
at level of CANE section, where staff mean average number of employed
persons = total number of persons salaried and not salaried) who worked
in the enterprise during the reference period, including temporarily
transferred staff (who works outside it), paid by the enterprise
(Negru-Strauti, 2008).
After the statistic were taken data from Romanian Statistical
Yearbook (***, 2007), (***, 2008) it has been determined the values
which can reflect more accurate the regional development potential.
It has been taken in account the differences concerning the area
and population. Therefore the statistic data were processed with the
number of population for each region. It has been used the utility
theory to interpolate the values we obtain; in the end we get a value
for utility from 0 to 1 at each section and region.
Finally it has been distinguished a hierarchy of the Romanian
development regions from the point of view of regional competitiveness.
There were defined the following indicators: [I.sub.1]- Active
Local Units/Total Population [number of units/persons];
[Il.sub.2]--Local Units/Total Population [RON million current
prices/persons]; [I.sub.3]--Investments of Active Local Units/Total
Population [RON million currentprices/persons]; [I.sub.4]- Staff of
Active Local Units/Total Population.
The equation for utilities calculation is shown in relation (10):
[U.sub.ij] = [[sigma].sup.n.sub.j=1] [Y.sub.j][U.sub.ij] (9)
[FIGURE 1 OMITTED]
All these utilities were calculated based on the following CAEN sections: Mining and Quarrying, Manufacturing, Electric and Thermal
Energy, Gas and Water, Construction, Wholesale and Retail, Hotels and
Restaurants, Transport, Storage and communications, Real Estate
Transactions, Renting and Service Activities mainly rendered to
Enterprises, Education and Health and Social Assistance.
The values for global utility are as follows:U (N-E) =0.022; U
(S-E) =0.257; U (S-M) = 0.246; U (S- WO) = 0.229 4;U (W) =0.491; U (N-W)
= 0.290 6; U (C) 0.489 7; U (BI) = 0.806.
The results are presented in figure 1.
4. CONCLUSION
The objective of this research has been reached by designing a more
affordable model, which still provide full information on the assessment
of regional competitiveness and could be correlated with previous
researches.
The variety of conditions and the local abilities represent the
"gross material" for development that must generate value
through public policies and business strategies.
Based on the obtained results it has been appreciate which are the
development regions with high competitiveness. Also it has been
determined which regions have potential and who are in a critical
situation from this point of view.
It can be concluded that regional development must be seen from the
point of view of different business practices that favor some
mentalities, some better conditions in certainregions.
This study recognizes the existing of different practices
concerning regional business initiatives, but the capacity of starting
up of prosperous business can be use with success in any region.
5. REFERENCES
Barro R. J. and Sala-i-Martin, X., Economic Growth, McGraw-Hill,
Boston (Mass.), 1995.
Martin, R.L; (2006). A Study on the Factors of Regional
Competitiveness, Available from:
http://www.ec.europa.eu/regional_policy/sources/competitiveness,
Accessed:2010-04-27
Negru-Strauti, G., Taucean, I. (2008), Regional competitiveness
evaluation for Romania, Annals of Oradea University, Fascicle of
Management and Technological Engineering Volume XVII (VII), ISSN 1583-0691, pg. 2554-2561
***(2007)http://www.adrcentru.ro-Elemente de competitivitate
regionala--Regiunea Centru, Accessed on: 2010-05-13
***(2001)www.oecd.org/dataoecd/2/26/2380634.pdf Organisation for
Economic Cooperation and Development (OECD), The NewEconomy: Beyond the
Hype, Accessed on: 2010-05-10