Journal article 1669 views
Minimum sample size determination for generalized extreme value distribution.
Communications in Statistics – Simulation and Computation, Volume: 40, Pages: 99 - 110
Swansea University Author:
Yuzhi Cai
Abstract
Sample size determination is an important issue in statistical analysis. Obviously, thelarger the sample size is, the better the statistical results we have. However, in manyareas such as coastal engineering and environmental sciences, it can be veryexpensive or even impossible to collect large samp...
| Published in: | Communications in Statistics – Simulation and Computation |
|---|---|
| Published: |
2011
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| URI: | https://cronfa.swan.ac.uk/Record/cronfa11974 |
| first_indexed |
2013-07-23T12:06:38Z |
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| last_indexed |
2018-02-09T04:41:55Z |
| id |
cronfa11974 |
| recordtype |
SURis |
| fullrecord |
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| spelling |
2011-10-01T00:00:00.0000000 v2 11974 2012-07-12 Minimum sample size determination for generalized extreme value distribution. eff7b8626ab4cc6428eef52516fda7d6 0000-0003-3509-9787 Yuzhi Cai Yuzhi Cai true false 2012-07-12 CBAE Sample size determination is an important issue in statistical analysis. Obviously, thelarger the sample size is, the better the statistical results we have. However, in manyareas such as coastal engineering and environmental sciences, it can be veryexpensive or even impossible to collect large samples. In this paper, we propose ageneral method for determining the minimum sample size required by estimating thereturn levels from a generalized extreme value distribution. Both simulation studiesand the applications to real data sets show that the method is easy to implementand the results obtained are very good. Journal Article Communications in Statistics – Simulation and Computation 40 99 110 Bootstraping; Generalized extreme value distribution; Return level; Sample size. 31 1 2011 2011-01-31 COLLEGE NANME Management School COLLEGE CODE CBAE Swansea University 2011-10-01T00:00:00.0000000 2012-07-12T13:53:18.5693416 Faculty of Humanities and Social Sciences School of Management - Accounting and Finance Yuzhi Cai 0000-0003-3509-9787 1 Dominic Hames 2 |
| title |
Minimum sample size determination for generalized extreme value distribution. |
| spellingShingle |
Minimum sample size determination for generalized extreme value distribution. Yuzhi Cai |
| title_short |
Minimum sample size determination for generalized extreme value distribution. |
| title_full |
Minimum sample size determination for generalized extreme value distribution. |
| title_fullStr |
Minimum sample size determination for generalized extreme value distribution. |
| title_full_unstemmed |
Minimum sample size determination for generalized extreme value distribution. |
| title_sort |
Minimum sample size determination for generalized extreme value distribution. |
| author_id_str_mv |
eff7b8626ab4cc6428eef52516fda7d6 |
| author_id_fullname_str_mv |
eff7b8626ab4cc6428eef52516fda7d6_***_Yuzhi Cai |
| author |
Yuzhi Cai |
| author2 |
Yuzhi Cai Dominic Hames |
| format |
Journal article |
| container_title |
Communications in Statistics – Simulation and Computation |
| container_volume |
40 |
| container_start_page |
99 |
| publishDate |
2011 |
| institution |
Swansea University |
| college_str |
Faculty of Humanities and Social Sciences |
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|
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facultyofhumanitiesandsocialsciences |
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Faculty of Humanities and Social Sciences |
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facultyofhumanitiesandsocialsciences |
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Faculty of Humanities and Social Sciences |
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School of Management - Accounting and Finance{{{_:::_}}}Faculty of Humanities and Social Sciences{{{_:::_}}}School of Management - Accounting and Finance |
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0 |
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0 |
| description |
Sample size determination is an important issue in statistical analysis. Obviously, thelarger the sample size is, the better the statistical results we have. However, in manyareas such as coastal engineering and environmental sciences, it can be veryexpensive or even impossible to collect large samples. In this paper, we propose ageneral method for determining the minimum sample size required by estimating thereturn levels from a generalized extreme value distribution. Both simulation studiesand the applications to real data sets show that the method is easy to implementand the results obtained are very good. |
| published_date |
2011-01-31T10:37:53Z |
| _version_ |
1850664365422804992 |
| score |
11.08899 |

