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Original Articles

Fitting type I generalized Logistic distribution by modified method based on percentiles

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Pages 2222-2227 | Received 23 Sep 2017, Accepted 08 Feb 2018, Published online: 04 Mar 2018

References

  • Alkasasbeh, M. R., and M. Z. Raqab. 2009. Estimation of the generalized logistic distribution parameters: Comparative study. Statistical Methodology 6 (3):262–79.
  • Badar, M. G., and A. M. Priest. 1982. Statistical aspects of Fisher and bundle strength in hybrid composites, in: T. Hayashi, K. Kawata, S. Omekawa (Eds.), Progress in Science and Engineering Composites, ICCM-IV, Tokyo, pp. 1129–36.
  • Balakrishnan, N. 1990. Approximate maximum likelihood estimation for a generalized logistic distribution. Journal of Statistical Planning and Inference 26:221–36.
  • Balakrishnan, N. 1992. Handbook of Logistic Distribution. New York:Dekker.
  • Balakrishnan, N., and C. R. Rao. 1998. Order Statistics: Theory & Methods, Elsevier/North Holland, New York:Amsterdam.
  • Balakrishnan, N., and M. Y. Leung. 1988. Order statistics from the type I generalized logistic distribution. Communication in Statistics- Simulation and Computation 17 (1):25–50.
  • Castillo, E., and A. S. Hasdi. 1997. Fitting the generalized pareto distribution to data. Journal of the American Statistical Association 92:1609–20.
  • Gettinby, G. D., C. D., Sinclair, D. M., Power, and R. A. Brown. 2004. An Analysis of the Distribution of Extremes Share Returns in the UK from 1975 to 2000. Journal of Business Finance & Accounting 31 (5–6):607–45.
  • Hosking, J. R. M. 1990. L-moments: analysis and estimation of distributions us ing linear combinations of order statistics. Journal of the Royal Statistical Society, Series B 52:105–24.
  • Kao, J. H. K. 1958. Computer methods for estimating Weibull parameters in reliability studies. IRE Transaction on Reliability and Quality Control PGRQC 13:15–22.
  • Lagos-Álvarez, B., Jiménez-Gamero, María-Dolores, Alba-Fernández V. 2011. Bias Correction in the Type I Generalized Logistic Distribution. Communication in Statistics- Simulation and Computation 40 (4):511–31.
  • Swain, J., S., Venkatraman, and J. Wilson. 1988. Least squares estimation of distribution function in Johnson’s translation system. Journal of Statistical Computation & Simulation 29:271–97.
  • Zelterman, D. 1987. Parameter estimation in the generalized logistic distribution. Computational Statistics and Data Analysis 5 (3):177–84.

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