Forecasting Foreign Direct Investment with Modified Diffusion Model
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 33122
Forecasting Foreign Direct Investment with Modified Diffusion Model

Authors: Bi-Huei Tsai

Abstract:

Prior research has not effectively investigated how the profitability of Chinese branches affect FDIs in China [1, 2], so this study for the first time incorporates realistic earnings information to systematically investigate effects of innovation, imitation, and profit factors of FDI diffusions from Taiwan to China. Our nonlinear least square (NLS) model, which incorporates earnings factors, forms a nonlinear ordinary differential equation (ODE) in numerical simulation programs. The model parameters are obtained through a genetic algorithms (GA) technique and then optimized with the collected data for the best accuracy. Particularly, Taiwanese regulatory FDI restrictions are also considered in our modified model to meet the realistic conditions. To validate the model-s effectiveness, this investigation compares the prediction accuracy of modified model with the conventional diffusion model, which does not take account of the profitability factors. The results clearly demonstrate the internal influence to be positive, as early FDI adopters- consistent praises of FDI attract potential firms to make the same move. The former erects a behavior model for the latter to imitate their foreign investment decision. Particularly, the results of modified diffusion models show that the earnings from Chinese branches are positively related to the internal influence. In general, the imitating tendency of potential consumers is substantially hindered by the losses in the Chinese branches, and these firms would invest less into China. The FDI inflow extension depends on earnings of Chinese branches, and companies will adjust their FDI strategies based on the returns. Since this research has proved that earning is an influential factor on FDI dynamics, our revised model explicitly performs superior in prediction ability than conventional diffusion model.

Keywords: diffusion model, genetic algorithms, nonlinear leastsquares (NLS) model, prediction error.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1061100

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1615

References:


[1] Tsai, B.-H., 2009. Analysis of dynamic growth model in foreign direct investment of Taiwan IC industry into China, International Journal of Accounting Studies, 49, 73-94. 2
[2] Tsai, B.-H. 2010. Application of dynamic diffusion theory in foreign direct investment of Taiwan IC industry into China. International Journal of Computational Science and Engineering, 5(1), 2-8. 3
[3] Smith, D. M. 1981. Industrial location: An economic geographical analysis. 2nd edition. New York: John Wiley. 4
[4] Bass, F. M. 1969. A modified product growth model for consumer durable. Management Science, 15, 215-227. 5
[5] Mahajan, V., E. Muller, and F. M. Bass. 1990. New product diffusion models in marketing: A review and directions for future research. Journal of Marketing, 54, 1-26. 6
[6] Rogers, E. M. 2003. Diffusion of Innovations, 5th edition. New York: Free Press. 7
[7] Bass, F. M. 2004. Comments on a new product growth for model consumer durables. Management Science, 50 (12), 1833-1840. 8
[8] Meade, N., and T. Islam. 2006. Modelling and forecasting the diffusion of innovation: A 25-year review. International Journal of Forecasting, 22, 519-545. 9
[9] Ruiz, E., and Leeflang, P. S. H. 2006. Diffusion of franchising as an innovation of managerial organization. Marketing JRM, 65-75. 10
[10] Mesak, H., and Berg, W. 1995. Incorporating price and replacement purchases in modified products diffusion models for consumer durables. Decision Science, 26, 425-449. 11
[11] Mesak, H. (1996). Incorporating price, advertising and distribution in diffusion models of innovation: some theoretical and empirical results expectations in diffusion models. Computers and Operations Research, 23, 1007-1023. 12
[12] Parker, P. (1992). Price elasticity dynamics over the adoption life cycle. Journal of Marketing Research, 9, 358-367. 13
[13] Tsai, B.-H., Li, Y. and Lee, G.-H., 2010, Forecasting global adoption of crystal display televisions with modified product diffusion model, Computers and Industrial Engineering 58 (4), 553-562. 14
[14] Berkoune, D., Mesghouni, K and Rabenasolo, B. 2006. Lower bounds for the scheduling problem with uncertain demands. International Journal of Applied Mathematics and Computer Science, 16 (2), 263-269. 15
[15] Czekalski, P. 2006. Evolution-fuzzy rule based system with parameterized consequences. International Journal of Applied Mathematics and Computer Science, 16 (3), 373-385. 16
[16] McCall, J. 2005. Genetic algorithms for modelling and optimization, J. Comput. Appl. Math. 184, 205-222. 17
[17] Venkatesan, R., T. V. Krishnan and V. Kumar 2004, Evolutionary Estimation of Macro-Level Diffusion Models Using Genetic Algorithms: An Alternative to Nonlinear Least Squares, Marketing Science 23, 451- 464. 18
[18] Goldberg, D.E. 1989. Genetic Algorithms in Search, Optimization and Machine Learning, Addison-Wesley. 19
[19] Kalish, S., and S. K. Sen. 1986. Diffusion models and the marketing mix for single products. In Innovation Diffusion Models of New Product Acceptance, edited by V. Mahajan, and Y. Wind, 87-115. Cambridge, MA: Ballinger.