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Communications in Statistics - Theory and Methods Volume 14, 1985 - Issue 5
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Original Articles

Umvu estimators of the mode and limits of an interval for the inverse gaussian distribution

Noriaki Setô Department of Applied Mathematics Faculty of Engineering, Hiroshima University, Higashi-Hiroshima, 724, Japan
&
Kosei Iwase Department of Applied Mathematics Faculty of Engineering, Hiroshima University, Higashi-Hiroshima, 724, Japan
Pages 1151-1161 | Received 01 Dec 1984, Published online: 05 Jul 2007

Citations (7)

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Read on this site (2)

HousilaP. Singh & Sheetal Pandit. (2007) Improved Estimation of Inverse Gaussian Shape Parameter and Measure of Dispersion with Prior Information. Journal of Statistical Theory and Practice 1:2, pages 205-226.
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B.N. Pandey & H.J. Malik. (1989) Estimation of the mean and the reciprocal of the mean of the inverse Gaussian distribution. Communications in Statistics - Simulation and Computation 18:3, pages 1187-1201.
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Articles from other publishers (5)

G. R. Mohtashami Borzadaran, A. H. Rezaei Roknabadi & M. Khorashadizadeh. (2009) A view on Bhattacharyya bounds for inverse Gaussian distributions. Metrika 72:2, pages 151-161.
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E. V. Mazanova. (1998) Bayes estimation in the case of the inverse Gaussian distribution. Journal of Mathematical Sciences 88:6, pages 828-832.
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R. A. Abusev. (1998) Unbiased estimation of distribution densities of sufficient statistics of the inverse Gaussian distribution. Journal of Mathematical Sciences 88:6, pages 814-818.
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A. P. Vedernikova & Ya. P. Lumel'skii. (1991) Unbiased estimation of linear functionals in the case of inverse normal distribution. Journal of Soviet Mathematics 56:3, pages 2407-2409.
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Satish Iyengar & Girish Patwardhan. 1988. Quality Control and Reliability. Quality Control and Reliability 479 490 .

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