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Impact of Corporate R&D on Efficiency in OECD Industries
The 9th Annual EUROMED Academy of Business (ΕΜΑΒ) Conference: Innovation, Entrepreneurship and Digital Ecosystems Impact of Corporate R&D on Efficiency in OECD Industries Maria Dos Santos – ESCS/IPL and DINÂMIA´CET-ISCTE-IUL Henrique Diz – Universidade Lusófona do Porto
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Agenda and presentation topics
· Introduction and main goals Literature review · The paper's research problem and why it is interesting · Methodology, methods and data · Results · Conclusion
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Introduction Efficiency and productivity have always been a crucial issue in economics issues. The research and development (R&D) literature generally assumes that corporate R&D activities have a positive impact on firm productivity, at country level (Griliches 1979; Kumbhakar, et al., 2012) or multi-country level, both on high-tech, medium-tech and low-tech industries (Verspagen, 1995; Liik et al., 2014); Currently, the alleged advantage of low-tech over high-tech sectors in achieving more efficiency gains from (additional) R&D investment is being debated. Some authors argue that the relationship between R&D and productivity growth would be expected to be weaker in high-tech than in low-tech sectors. This hypothesis contrasts with previous empirical evidence that additional R&D activities make a bigger marginal impact in high-tech sectors and that additional capital investment makes a bigger marginal impact in low-tech sectors (Kumbhakar et al., 2012; Liik, et al., 2014);
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Introduction and main goals
That question (R&D impact on industries) has been understood by policymakers around the world and reflected in different countries setting targets for innovation inputs and outputs, probably the most well-known one being the Lisbon target, replaced by Strategy Europe 2020 setting the R&D expenditures to the 3% level of GDP. The main goal of this study is to analyze the impact of corporate R& D in the performance of low, medium and high- tech industries, in the main OECD countries. The paper aims to answer the questions: Does the impact of R&D is significant for all types of industries? If so, what are the differences and the magnitude of these effects in each of these types of industries?
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Literature review Studies on firm performance can be divided into two main strands: Relies on production functions that assume efficient use of the given inputs. If this assumption does not hold true, the parameter estimates and associated marginal effects of inputs might be biased according Kumbhakar et al., (2012). Follows the logic of a two-stage approach; cross-sectoral or cross- firm productivity estimates are retrieved as a residual from a production function and subject them to a regression on a on a set of potential determinants of productivity growth (Bos et al. 2010a, b; Kumbhakar et al., 2012). Relatively small attention has been paid to studying whether the productivity growth stemming from R&D activities differ across industries.
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Literature review Griliches and Mairesse (1982) and Cuneo and Mairesse (1983) focusing on sectoral comparisons based on production function methodology. The authors conducted two comparable studies, used micro-level data and drew a distinction between firms in science-related sectors and those in other sectors: They found that the impact of R&D on productivity was significantly higher for science-based firms (elasticity 0.20) than for others (0.10). Verspagen (1995) carried out a multi-country study, three sectors: high-tech, medium-tech and low-tech, according to the OECD classification (Hatzichronoglou 1997). The major finding of his study was that the impact of R&D was significant and positive only in high-tech sectors; More recently Ortega-Argile´s et al., ( 2010) examined the top EU and USA R&D investors concluded that this impact increases from low-tech through medium–high to high-tech sectors. For capital input, the results are the opposite; they appear to be quite high for low-tech sectors, tend to be lower for medium-techs, and are insignificant for high-tech sectors;
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The model and data The production function selected was Cobb-Douglas (CD) (Greene, 2008, p. 98) The study uses a stochastic frontier (SF) production function approach (Aigner, Lovell, & Schmidt, 1977) according to Kumbhakar et al., (2012) and Liik et al., (2014); To examine the extent to which the input (R&D capital) influences the productivity of the industry; The assumption of a common frontier across sectors is a sensitive issue. Nevertheless, many studies do assume such a common frontier. This study avoids assuming a common technology by estimating group-specific technology levels and running the corresponding analyses in parallel according according Kumbhakar et al., (2012) and Liik et al., (2014);
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Data The study is based on industry-level at two digits (by Industries International Standard Industrial Classification of All Economic Activities (ISIC4)); Data from two OECD combined datasets: OECD STAN Database for Structural Analysis (ISIC Rev. 4, combined with ISIC Rev. 3) - for measures of output, labour input, and capital and OECD ANBERD STAN3 and STAN 4 for R&D expenditures in Industries (ISIC Rev. 4) over a 12-year period from 2000 to 2011 the latest data available, forming an unbalanced panel; low-tech industries (D10 to D12); medium-low-tech ( D19 and D22) and high-tech industries (D21 D26) according the ISIC 4 classification after conversion to ISIC3 (with different nomenclature for the missing countries and values).
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Data The variables computed from the database was:
E – Number of employees per industry typology; GFCF – Gross fixed capital formation and current prices; VALD – Value added at current prices; R&D – R&D expenditures in Industry at current prices. - Input and output variables are transformed at constant prices (OCDE database) - R&D expenditures and investments into physical capital was capitalized, in order to provide R&D and physical capital stock variables by perpetual inventory method
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Data a starting value of R&D capital is calculated at the time period t0 g - the growth rate of R&D expenses - the depreciation rate SF model for panel data, based on the Cobb-Douglas production function:
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Heteroscedasticity test
Results Table 1. Models’ parameters and efficiency estimates for different sectors. Source: authors’ calculations. Note: *p < .05; **p < .01; ***p < .001. Model Whole sample Low-Tech Medium-tech High-tech ln R&D/E - 0,28*** ln K/E 0,690** 0,742* 0,221*** 0,259** constant 0,356** 0,441* 2,501*** 1,857** time 0,021 0,001 0.0670 0,023 Heteroscedasticity test (p-value) 2,77614 0,0000 2,184 - 01,3021 12,1 0,0002 Mean efficiency (TE) 0,367 0,1050 0,368 0,409
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Results
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Results
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Conclusion High-tech industries are generally associated with the higher efficiency and productivity values than the other industries with medium and low technologies; These industries are also associated with higher growth rates of knowledge; These results were according the previous authors; The R&D is crucial for the development of a competitive high tech European industry across the world; For medium and mainly low tech industries the capital accumulation seems crucial your development; So the public and privates funds must charter the industries according to their needs and technological performance; That implies that decisions makers may give more attention to European programs about the European funds distribution. In particular, more funds on R&D must be attributed to the high-tech industries across all the industries and European countries. On the opposite way the accumulation of capital must give priority to the low and medium tech industries.
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Suggestions are welcoming
Thanks so much Suggestions are welcoming
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Notes: (1) e.g. by the so-called Swedish paradox (moderate innovation output despite very high innovation inputs) (Edquist & McKelvey, 1998). Business enterprise expenditure on R&D (BERD) -covers R&D activities carried out in the business - sector by performing firms and institutes, regardless of the origin of funding (European Commission, 2014). (2) The EU innovation policy is focusing on R&D: increasing BERD is the rationale behind the “Lisbon agenda 2000” to make Europe the most dynamic knowledge economy in the world by 2010 and the more specific “Barcelona target,” which— two years later—committed the EU to reaching the objective of an R&D/GDP level of 3%, two thirds of which accounted for BERD (European Commission 2002; European Council 2002). The recent “Innovation Union” document consistently advocates for a boost in R&D on order to increase the competitiveness of the European private sector (European Commission 2010a). (3) In order to use the SFA method, the production function must be selected, for the best practice frontier. Two forms of functions are dominating in empirical applications (Greene, 2008, p. 98): Cobb-Douglas (CD) and translogarithmic. These functions are related, CD is a constrained version of translogarithmic function. With respect to efficiency estimates, there is no significant difference between these two, also the ranking of efficiency scores is strongly correlated (Zhang, 2012).
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Notes: The SFA model selection is generally similar to panel data models – among the options are fixed and random effect models. The difference between these two is related to the assumptions about the asymmetric error term. The fixed-effect model does not need any assumptions about probability distribution of asymmetric error, which may be correlated with regressors or random noise, becoming a part of the producer-specific intercept parameter (Kumbhakar & Lovell, 2000). SFA models are even more vulnerable than linear regression models, because there are two affected error components (Kumbhakar & Lovell, 2000). For such a case, robust White (1980) estimates could be used for standard errors. White’s estimate is appropriate also in cases when the structure of heteroscedasticity is not known (Greene, 2007).
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Technological intensity
Appendix A1- Standard Industrial Classification of all Economic Activities 2011 Appendix A1- Standard Industrial Classification of all Economic Activities 2011 Code Description Technological intensity 05 Mining of coal and lignite - (2) 06 Extraction of crude petroleum and natural gas 07 Mining of metal ores 09, 08 Other mining and quarrying, Mining support service activities 10 Manufacture of food products Low 12, 11 Manufacture of beverages, manufacture of tobacco products 13 Manufacture of textiles 14 Manufacture of wearing apparel 15 Manufacture and processing of leather and related products 16 Manufacture of wood and of products of wood and cork, except furniture; manufacture of articles of straw and plaiting materials 17 Manufacture of paper and paper products 18 Printing and reproduction of recorded media Low (3) 182 Reproduction of recorded media Medium-low 19 Manufacture of coke and refined petroleum products 20 Manufacture of chemicals and chemical products Medium-high 21 Manufacture of pharmaceutical products and homeopathic pharmaceutical High preparations 22 Manufacture of rubber and plastics products 23 Manufacture of other non-metallic mineral products 24 Manufacture of basic metals 25 Manufacture of fabricated metal products, except machinery and equipment 281 Manufacture of general-purpose machinery 28 Manufacture of machinery and equipment n.e.c. 275 Manufacture of domestic appliances 26 Manufacture of computer, electronic and optical products 27 Manufacture of electrical equipment
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Manufacture of domestic appliances
Appendix A1- Standard Industrial Classification of all Economic Activities 2011 Appendix A1- Standard Industrial Classification of all Economic Activities 2011 (continuação) 275 Manufacture of domestic appliances Medium-high 26 Manufacture of computer, electronic and optical products High 27 Manufacture of electrical equipment 29, 30 Manufacture of motor vehicles, trailers and semi-trailers, Manufacture of other transport equipment 301 Building of ships and boats Medium-low 303 Manufacture of air and spacecraft and related machinery 31 Manufacture of furniture Low 32 Other manufacturing Low (5) 325 Manufacture of medical, dental and orthopedic instruments and supplies
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