Stationary scientometric distributions
Author:
Publisher
Springer Science and Business Media LLC
Subject
Library and Information Sciences,Computer Science Applications,General Social Sciences
Link
http://link.springer.com/content/pdf/10.1007/BF02018448.pdf
Reference38 articles.
1. S. D. HAITUN. Stationary scientometric distributions. Part I. The different approximations,Scientometrics 4 (1982) 5.
2. For example, see: M. G. BULMER. On fitting the Poisson log-normal distribution to species-abundance data,Biometrics 30 (1974) 101–110; H. S. SICHEL. On a distribution law for word frequencies,J. Amer. Statistical Association 70 (1975) (352, part 1) 542–547; I. K. RAVICHANDRA RAO. The distribution of scientific productivity and social change,J. Amer. Soc. Inform. Sci. 31 (1980) 111–122.
3. D. J. de S. PRICE. The productivity of research scientists, in:Yearbook of Science and the Future 1975, Encyclopedia Britanica, Inc., Chicago, Toronto et al., 1974.
4. In a recent paperPrice [see: D. J. de S. PRICE. A general theory of bibliometric and other cumulative advantage processes,J. Amer. Soc. Inform. Sci. 27 (1976) 292–306] prefers beta-function.
5. A. I. YABLONSKY, Stokhasticheskiye modeli nauchnoy deyatelnosti (Stochastic models of research activities, in:Sistemnye issledovaniya. Yezhegodnik — 1975 (Systems Research, Yearbook — 1975), Moscow, 1976, p. 5–42; A. I. YABLONSKY, On fundamental regularities of the distribution of scientific productivity,Scientometrics 2 (1980) 3–34.
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