International E-publication: Publish Projects, Dissertation, Theses, Books, Souvenir, Conference Proceeding with ISBN.  International E-Bulletin: Information/News regarding: Academics and Research

Continuous fertility Model and its Bayesian Analysis

Author Affiliations

  • 1Department of Mathematics and Statistics, D.D.U. Gorakhpur University, Gorakhpur UP, INDIA, 273009
  • 2Department of Mathematics and Statistics, D.D.U. Gorakhpur University, Gorakhpur UP, INDIA, 273009
  • 3Department of Mathematics and Statistics, D.D.U. Gorakhpur University, Gorakhpur UP, INDIA, 273009

Res. J. Mathematical & Statistical Sci., Volume 2, Issue (2), Pages 7-10, February,12 (2014)

Abstract

The present paper aims at exploring a probability model of continuous fertility and also studies its Bayesian analysis under the linex loss function.

References

  1. Singh S.N., On the time of first birth, Sankhya, 26(B), 95-102 (1964 a)
  2. Henary L., Fundements theoriques des measures de lafeconolite naturelle, Reveve del’ Institute international destatistique, 21, 135-151 (1973)
  3. Gini C., Premiers recherchers surla econlabilite delaemme, Proceedings of the international MathematicCongress, Toronto, 889-892 (1924)
  4. Canfield R.V., A Bayesian approach to reliabilityestimation using a loss function, IEEE Trans. Rel., R-19,13-16 (1970)
  5. Ferguson T.S., Mathematical Statistics, A DecisionTheoretic Approach, New York: Academic Press (1967)
  6. Varian Hal R., Two Problems in the Theory of Fairness, (1975)
  7. Berger J.O., Bayesian, Analysis: A look at today andthoughts of tomorrow, Jour. Amer. Statist. Assoc., 95(452), 1269-1274 (2000)
  8. Zellner A., On assessing prior distributions and Bayesianregression analysis with g-prior distributions. In BayesianInference and Decision Techniques: Essays in Honor ofBruno de Finetti, (eds. P. K. Goel and A. Zellner), pp.233-243. North-Holland/Elsevier (1986)
  9. Basu A.P. and Ebrahimi N., Bayesian approach to lifetesting and reliability estimation using asymmetric lossfunction, J. Statist. Plan. Inf., 29, 21-31 (1991)
  10. Rojo J., On the admissibility of cx+d with respect to thelinex loss function, Common. Statist., TandM., 16, 3745-3748 (1987)
  11. Basu D., A note on the structure of a stochastic modelconsidered by V.M. Dandekar, Sankhya series B-15, 251-252 (1955)