References
- Chan, M.; Cohen, A. C.; and Whitten, B. J. (1983). “The Standardized Inverse Gaussian Distribution: Tables of the Cumulative Probability Function”. Communications in Statistics—Simulation and Computation B12, pp. 423–442.
- Chan, M.; Cohen, A. C.; and Whitten, B. J. (1984). “Modified Maximum Likelihood and Modified Moment Estimators For the Three-Parameter Inverse Gaussian Distribution”. Communications in Statistics—Simulation and Computation B13, pp. 47–68.
- Cheng, R. C. H. and Amin, N. A. K. (1981). “Maximum Likelihood Estimation of Parameters in the Inverse Gaussian Distribution with Unknown Origin”. Technometrics 23, pp. 257–263.
- Chhikara, R. S. and Folks, J. L. (1974). Estimation of the Inverse Gaussian Distribution Function”. Journal of the American Statistical Association 69, pp. 250–254.
- Cohen, A. C.; Whitten, B. J.; and Ding, Y. (1984). “Modified Moment Estimation for the Three-Parameter Weibull Distribution”. Journal of Quality Technology 16, pp. 159–167.
- Cohen, A. C.; Whitten, B. J.; and Ding, Y. (1985). “Modified Moment Estimation for the Three-Parameter Lognormal Distribution”. Journal of Quality Technology 17, pp. 92–99.
- Dumonceaux, R. and Antle, C. E. (1973). “Discrimination Between Lognormal and the Weibull Distributions”. Technometrics 15, pp. 923–926.
- Folks, J. L. and Chhikara, R. S. (1978). “The Inverse Gaussian Distribution and Its Statistical Application—A Review”. Journal of the Royal Statistical Society, Series B 40, pp. 263–289.
- Johnson, N. L., and Kotz, S. (1970). Continuous Univariate Distributions—1. John Wiley and Sons, Inc., New York, NY.
- McCool, J. I. (1974). “Inferential Techniques for Weibull Populations”. Aerospace Research Laboratories Report ARL TR 74–0180, Wright-Patterson Air Force Base, OH.
- Michael, J. R.; Schucany, W. R.; and Haas, R. W. (1976). “Generating Random Variates Using Transformations with Multiple Roots”. The American Statistician 30, p. 89.
- Padgett, W. J., and Wei, L. J. (1979). “Estimation for the Three-Parameter Inverse Gaussian Distribution”. Communications in Statistics—Theory and Methods A8, pp. 129–137.
- Schrödinger, E. (1915). “Zur Theorie der Fall—und Steigversuche an Teilchen mit Brownscher Bewegung”. Physikalische Zeitschrift 16, pp. 289–295.
- Smoluchowsky, M. V. (1915). “Notiz über die Berechnung der Browschen Molekularbewegung bei der Ehrenhaft-Millikanschen Versuchsanordnung”. Physikalische Zeitschrift 16, pp. 318–321.
- Tweedie, M. C. K. (1956). “Some Statistical Properties of the Inverse Gaussian Distribution”. Virginia Journal of Science 7, pp. 160–165.
- Tweedie, M. C. K. (1957a). “Statistical Properties of the Inverse Gaussian Distribution I”. Annals of Mathematical Statistics 28, pp. 362–377.
- Tweedie, M. C. K. (1957b). “Statistical Properties of the Inverse Gaussian Distribution II”. Annals of Mathematical Statistics 28, pp. 695–705.
- Wald, A. (1944). “On Cumulative Sums of Random Variables”. Annals of Mathematical Statistics 15, pp. 283–296.
- Wasan, M. T. (1968). “On an Inverse Gaussian Process”. Skandinavisk Aktuarietidskrift 51, pp. 69–96.
- Wasan, M. T. and Roy, L. K. (1969). “Tables of Inverse Gaussian Percentage Points”. Technometrics 11, pp. 590–603.