A non-stationary stochastic process model of completed marital fertility in Japan

Journal of Mathematical Sociology

Volumn 26, Issue 1-2, 2002, Pages 35-55

  Ike, Shuuichirou ^a  

^a TEIKYO UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0036016121     PISSN: 0022250X     EISSN: None     Source Type: Journal    
DOI: 10.1080/00222500210526     Document Type: Article

References (15)

1. Coale, A.J. (1973). The Demographic Transition, In Proceedings of the IUSSP (International Union for the Scientific Study of Population). International Conference, Vol. I, Liége: IUSSP, 53-71.
2. Coale, A.J., & Watkins, S.C. (1986). The decline of fertility in Europe. In The revised proceedings of a Conference on the Princeton European Fertility Project, Princeton. Conference on the Princeton European Fertility Project (1979), Princeton University Press.
3. Feller, W. (1957). An Introduction to Probability Theory and Its Applications (2nd ed.). John Wiley & Sons, second edition.
4. Festy, P. (1979). La Fécondité des pays occidentaux de 1870 to 1970. Presses Universitaires de France.
5. Festy, P. (1984). Fertility in Western Countries from 1870 to 1970. Population Studies Translation Series No.7. The Population Devision Economic and Social Commission for Asia and the Pacific. United Nations, Bangkok.
6. Fisher, R.A. (1937). The wave of advantageous genes. Annal of Eugenics, (7), 355-369.
7. Freedman, R. (1979). Theories of fertility decline: A reappraisal. In Philip.Morris.Hauser (ed.). World population and development: challenges and prospects (ch. 2, pp. 63-79). Syracuse N.Y.: Syracuse University.
8. Kerlin, S. (1971). A First Course in Stochastic Processes (4th ed.) Academic Press.
9. Knodel, J.E. (1977). Family limitation and the fertility transition: Evidence from the age patterns of fertility in Europe and Asia. Population Studies, 31(2), 219-249.
10. Knodel, J.E., & Etinne van de Walle, (1979). Lessons from the past policy implications of historical fertility studies. Population and Development Review, 5(2), 217-245.
11. Marchetti, C., Meyer, P.S., & Ausubel, J.H. (1996). Human population dynamics revisited with the logistic model: How much can be modeled and predicted? Technological Forecasting and Social Change, No. 52, 1-30.
12. Montgomery, M.R., & Casterline, J.B. (1993). The diffusion of fertility control in Taiwan: Evidence from pooled cross-section time-series models. Population Studies, 47(3), 457-479.
13. Montgomery, M.R., & Casterline, J.B. (1996). Social learning, social influence, and new models of fertility. Population and Development Review, 22(Supplement), 151-175.
14. Rosero-Bixby, L., & Casterline, J.B. (1993). Modeling diffusion effects in fertility transition. Population Studies, 47(1), 147-167.
15. Verhulst, P.F. (1838). Notice sur la loi que la population suit dans son accroissement. Corr. Math. et Phys. publ. par A. Quetelet, T.X (also numbered T. II of the third series), 113-121.