The problem of determining the threshold for statistical analysis by the POT method: Application to wave data on the Moroccan Atlantic coast

Hosny Bakali; Ismail Aouiche; Najat Serhir

doi:10.1051/e3sconf/202131404002

All issues

Volume 314 (2021)

E3S Web Conf., 314 (2021) 04002

References

Open Access

Issue		E3S Web Conf. Volume 314, 2021 The 6^th edition of the International Conference on GIS and Applied Computing for Water Resources (WMAD21)


Article Number		04002
Number of page(s)		6
Section		Geomatics, Remote Sensing and Modelling
DOI		https://doi.org/10.1051/e3sconf/202131404002
Published online		26 October 2021

Walden Nasmyth P 1970. Oeanique turbulence. The University of British Columbia. [Google Scholar]
Ferreira A and De Haan L 2015 On the block maxima method in extreme value theory Annals of Statistics. Vol. 43. pp. 276-298. [Google Scholar]
Pickands J 1975 Statistical inference using extreme order statistics The annals of statistics. [Google Scholar]
Mathiesen M. Goda Y. Hawkes P J. Mansard E. Jesús Martín M. Peltier E. Thompson E F and Van Vledder G 1993 Case studies of extreme wave analysis: a comparative analysis Journal of Hydraulic Research. pp. 803-814. [Google Scholar]
Mazas F and Hamm L 2011 A multi-distribution approach to POT methods for determining extreme wave heights Coastal Engineering. Vol. 58. pp. 385-394. [Google Scholar]
Mazas F and Hamm L 2010 Théorie statistique du renouvellement pour la détermination des houles extrêmes Partie 1 : le point sur les méthodes disponibles La houille blanche. [Google Scholar]
Caires S and Sterl A 2005 100-Year Return Value Estimates for Ocean Wind Speed and Significant Wave Height from the ERA-40 Data journal of climate. pp. 1032-1048. [Google Scholar]
Coles S 2001 An Introduction to Statistical Modeling of Extreme Values. Springer. [Google Scholar]
El Adlouni S et Bobée B 2014 Analyse Fréquentielle avec le logiciel HYFRAN-PLUS. [Google Scholar]
Cunnane C. 1978 Unbiased plotting positions A review Journal of hydrology. 37. pp. 205-222. [Google Scholar]
El Adlouni S. Bobé B and Ouarda T 2008 On the tails of extreme event distributions in hydrology Journal of Hydrology. Vol. 355. pp. 16-33. [Google Scholar]
Pearson. K. 1900. On the criterion that a given system of deviations given system of deviations of a correlated system of variables is such that it can be reasonably supposed to have arisen from random sampling. Philosophical Magazine Series. Volume 5. pp. 157-175. [Google Scholar]
Hirotugu. A. 1974. A New Look at the Statistical Model Identification. IEE Transactions on automatic control. Vol AC-19. NO. 6. pp. 716-723. [Google Scholar]
Schwarz. G. 1978. Estimating the dimension of a model. The Annals of Statistics. Vol 6. no. 2. pp. 461-464. [Google Scholar]
Goda Y 2000 Random seas and design of maritime structure. Singapore: World scientific. [Google Scholar]
Alvaro S. Ralf W. Arno B. Andreas S. Lennart B and Heinz G 2013 Projection of Global Wave Climate Change toward the End of the TwentyFirst Century JOURNAL OF CLIMATE. Vol. 26. pp. 8269-8288. [Google Scholar]

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[1] Walden Nasmyth P 1970. Oeanique turbulence. The University of British Columbia. [Google Scholar]

[2] Ferreira A and De Haan L 2015 On the block maxima method in extreme value theory Annals of Statistics. Vol. 43. pp. 276-298. [Google Scholar]

[3] Pickands J 1975 Statistical inference using extreme order statistics The annals of statistics. [Google Scholar]

[4] Mathiesen M. Goda Y. Hawkes P J. Mansard E. Jesús Martín M. Peltier E. Thompson E F and Van Vledder G 1993 Case studies of extreme wave analysis: a comparative analysis Journal of Hydraulic Research. pp. 803-814. [Google Scholar]

[5] Mazas F and Hamm L 2011 A multi-distribution approach to POT methods for determining extreme wave heights Coastal Engineering. Vol. 58. pp. 385-394. [Google Scholar]

[6] Mazas F and Hamm L 2010 Théorie statistique du renouvellement pour la détermination des houles extrêmes Partie 1 : le point sur les méthodes disponibles La houille blanche. [Google Scholar]

[7] Caires S and Sterl A 2005 100-Year Return Value Estimates for Ocean Wind Speed and Significant Wave Height from the ERA-40 Data journal of climate. pp. 1032-1048. [Google Scholar]

[8] Coles S 2001 An Introduction to Statistical Modeling of Extreme Values. Springer. [Google Scholar]

[9] El Adlouni S et Bobée B 2014 Analyse Fréquentielle avec le logiciel HYFRAN-PLUS. [Google Scholar]

[10] Cunnane C. 1978 Unbiased plotting positions A review Journal of hydrology. 37. pp. 205-222. [Google Scholar]

[11] El Adlouni S. Bobé B and Ouarda T 2008 On the tails of extreme event distributions in hydrology Journal of Hydrology. Vol. 355. pp. 16-33. [Google Scholar]

[12] Pearson. K. 1900. On the criterion that a given system of deviations given system of deviations of a correlated system of variables is such that it can be reasonably supposed to have arisen from random sampling. Philosophical Magazine Series. Volume 5. pp. 157-175. [Google Scholar]

[13] Hirotugu. A. 1974. A New Look at the Statistical Model Identification. IEE Transactions on automatic control. Vol AC-19. NO. 6. pp. 716-723. [Google Scholar]

[14] Schwarz. G. 1978. Estimating the dimension of a model. The Annals of Statistics. Vol 6. no. 2. pp. 461-464. [Google Scholar]

[15] Goda Y 2000 Random seas and design of maritime structure. Singapore: World scientific. [Google Scholar]

[16] Alvaro S. Ralf W. Arno B. Andreas S. Lennart B and Heinz G 2013 Projection of Global Wave Climate Change toward the End of the TwentyFirst Century JOURNAL OF CLIMATE. Vol. 26. pp. 8269-8288. [Google Scholar]