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Dynamic flood modeling: combining Hurst and Gumbel's approach
10.1002/env.909.abs
When working on river floods—annual river levels maxima—, two approaches are usually considered: one inspired from Emil Gumbel where annual maxima are supposed to be i.i.d. and distributed according to Gumbel's distribution, and one inspired from Edwin Hurst where annual maxima are strongly dependent, and exhibit long range memory. This paper tries to solve this apparent paradox by deriving a dynamic model inspired from financial models, which does not take into account annual maxima only but also threshold exceedances. It studies the implications of such a paradox in terms of return period—a notion valid as long as the data are i.i.d—and of extremal events. Copyright © 2008 John Wiley & Sons, Ltd.
Dynamic flood modeling: combining Hurst and Gumbel's approach
10.1002/env.909.abs
When working on river floods—annual river levels maxima—, two approaches are usually considered: one inspired from Emil Gumbel where annual maxima are supposed to be i.i.d. and distributed according to Gumbel's distribution, and one inspired from Edwin Hurst where annual maxima are strongly dependent, and exhibit long range memory. This paper tries to solve this apparent paradox by deriving a dynamic model inspired from financial models, which does not take into account annual maxima only but also threshold exceedances. It studies the implications of such a paradox in terms of return period—a notion valid as long as the data are i.i.d—and of extremal events. Copyright © 2008 John Wiley & Sons, Ltd.
Dynamic flood modeling: combining Hurst and Gumbel's approach
Charpentier, Arthur (Autor:in) / Sibaï, David (Autor:in)
Environmetrics ; 20 ; 32-52
01.02.2009
21 pages
Aufsatz (Zeitschrift)
Elektronische Ressource
Englisch
Dynamic flood modeling: combining Hurst and Gumbel's approach
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