Abstract
This article derives a “literature variable exponential growth model” from Price's literature growth modelF(t)=ae bt. The method is replacingbt by a polynomial of degreen-1. Our research shows that the new model is more convincing than the former ones. Detailed calculation procedure, examples, parameter values and mean square errors are given.
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References
D. J. De Solla Price,Science Since Babylon, New Haven, Yale University Press, 1961.
V. M. Shestopal, L. N. Burman,NTI Ser. 1, No. 5 (1998) 23–28.
A. C. Doyle, Quoted inN. Rescher,Scientific Progress, Pittsburgh, University of Pittsburgh Press, 1978, p. 54.
R. S. Giljarevsky, Yu. A. Schreider,NTI, Ser. 2, No. 1, (1979) 1–7.
L. Egghe, R. Rousseau,Introduction to Informetrics, Amsterdam, Elsevier Science Publishers, 1990.
L. Egghe, I. K. Ravichandra Rao, Classification of growth models based on growth rates and its applications,Scientometrics, 25 (1992) 5–46.
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Su, Y., Han, LF. A new literature growth model: Variable exponential growth law of literature. Scientometrics 42, 259–265 (1998). https://doi.org/10.1007/BF02458359
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DOI: https://doi.org/10.1007/BF02458359