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Sequential Analysis
Design Methods and Applications
Volume 38, 2019 - Issue 1
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Articles

Multi-stage point estimation of the mean of an inverse Gaussian distribution

Ajit ChaturvediDepartment of Statistics, University of Delhi, Delhi, India; Correspondence[email protected]
,
Sudeep R. BapatDepartment of Statistics and Applied Probability, University of California, Santa Barbara, California, USAORCID Iconhttp://orcid.org/0000-0003-3787-1830
ORCID Icon &
Neeraj JoshiDepartment of Statistics, University of Delhi, Delhi, India; ORCID Iconhttp://orcid.org/0000-0001-9017-4255
ORCID Icon
Pages 1-25 | Received 10 Nov 2018, Accepted 18 Jan 2019, Published online: 13 May 2019

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Yakov Khariton & Nitis Mukhopadhyay. (2022) Distribution-free minimum risk point estimation of the mean under powered absolute error loss plus cost of sampling: Illustrations with cancer data. Communications in Statistics - Theory and Methods 0:0, pages 1-28.
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Neeraj Joshi, Sudeep R. Bapat & Ashish Kumar Shukla. (2022) Multi-Stage Estimation Methodologies for an Inverse Gaussian Mean with Known Coefficient of Variation. American Journal of Mathematical and Management Sciences 41:4, pages 334-349.
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Neeraj Joshi & Sudeep R. Bapat. (2022) On improved accelerated sequential estimation of the mean of an inverse Gaussian distribution. Communications in Statistics - Theory and Methods 51:17, pages 6127-6143.
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Nitis Mukhopadhyay & Yakov Khariton. (2020) Minimum risk point estimation (MRPE) of the mean in an exponential distribution under powered absolute error loss (PAEL) due to estimation plus cost of sampling. Sequential Analysis 39:2, pages 241-268.
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Nitis Mukhopadhyay & Zhe Wang. (2019) A general theory of purely sequential minimum risk point estimation (MRPE) of a function of the mean in a normal distribution. Sequential Analysis 38:4, pages 480-502.
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