Abstract
New technologies are permanently developed and introduced into markets. Although their adoption process is extremely volatile and varies from case to case, it is of extreme interest to companies to somehow plan and especially to estimate the development. For these estimations so-called diffusion models are utilized. A well-known and often used one is the Bass model, which incorporates different parameters and their specific influences. Our paper analyzes what kind of parameters (e.g., coefficient of innovation, underlying distribution) have what kind of influence (e.g., number of adoptions, standard deviation from adoption time) on the diffusion estimations. For the analysis the market of electric vehicles with its politically motivated objectives and current sales quantities serves as an application example. For the analysis itself, a factorial design with synthetically generated and disturbed data is applied.
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References
Albers, S. (2004). Forecasting the diffusion on an innovation prior to launch. In S. Albers (Ed.), Cross-functional innovation management. Perspectives from different disciplines (pp. 243–258). Wiesbaden: Gabler.
Bähr-Sepplfricke, U. (1999). Diffusion neuer Produkte: Der Einfluss von Produkteigenschaften. Wiesbaden: DUV.
Bass, F. M. (1969). A new product growth for model consumer durables. Management Science, 15(5), 215–227.
Chanda, U., & Bardhan, A. K. (2008). Modelling innovation and imitation sales of products with multiple technological generations. The Journal of High Technology Management Research, 18(2), 173–190.
Federal Government. (2009). Nationaler Entwicklungsplan Elektromobilität der Bundesregierung, Germany. http://www.bmbf.de/pubRD/nationaler_entwicklungsplan_elektromobilitaet.pdf. Accessed 1 June 2013.
Federal Motor Transport Authority. (2013). Central Vehicle Register, Flensburg, Germany. http://www.kba.de/cln_031/nn_269000/DE/Statistik/Fahrzeuge/Bestand/Umwelt/b__umwelt__z__teil__1.html. Accessed 1 June 2013
Fourt, L. A., & Woodlock, J. W. (1960). Early prediction of market success for new grocery products. Journal of Marketing, 25(2), 31–38.
Gatignon, H., Eliashberg, J., & Robertson, T. S. (1989). Modeling multinational diffusion patterns: An efficient methodology. Marketing Science, 8, 231–247.
Hebes, P., Kihm, A., Mehlin, M., & Trommer, S. (2011). Policy driven demand for sales of plug-in hybrid electric vehicles and battery-electric vehicles in Germany. Berlin: German Aerospace Center, Institute of Transport Research.
Homburg, C., Kuester, S., & Krohmer, H. (2013). Marketing management. A contemporary perspective. London: McGraw-Hill.
Lilien, G. L., Rangaswamy, A., & Van den Bulte, C. (2000). Diffusion models: Managerial applications and software. In V. Mahajan, E. Muller, & Y. Wind (Eds.), New product diffusion models (pp. 295–311). Boston: Kluwer.
Mahajan, V., Muller, E., & Bass, F. M. (1990). New product diffusion models in marketing: A review and directions for research. Journal of Marketing, 54(1), 1–26.
Mahajan, V., Muller, E., & Wind, Y. (Eds.) (2000). New-product diffusion models. Boston: Kluwer.
Mansfield, E. (1961). Technical change and the rate of imitation. Econometrica, 29(4), 741–766.
Meade, N., & Islam, T. (1998). Technological forecasting – Model selection, model stability, and combining models. Management Science, 44(8), 1115–1130.
Norton, J. A., & Bass, F. M. (1987). A diffusion theory model of adoption and substitution for successive generations of high-technology products. Management Science, 33(9), 1068–1086.
Peres, R., Muller, E., & Mahajan, V. (2010). Innovation diffusion and new product growth models: A critical review and research directions. International Journal of Research in Marketing, 27, 91–106.
Rogers, E. M. (2003). Diffusion of innovations. New York: Free Press.
Sultan, F., Farley, J. U., & Lehmann, D. R. (1990). A meta-analysis of applications of diffusion models. Journal of Marketing Research, 27, 70–77.
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Brusch, M., Fischer, S., Szuppa, S. (2015). The Bass Model as Integrative Diffusion Model: A Comparison of Parameter Influences. In: Lausen, B., Krolak-Schwerdt, S., Böhmer, M. (eds) Data Science, Learning by Latent Structures, and Knowledge Discovery. Studies in Classification, Data Analysis, and Knowledge Organization. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-662-44983-7_20
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DOI: https://doi.org/10.1007/978-3-662-44983-7_20
Publisher Name: Springer, Berlin, Heidelberg
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