Article (2005)
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Abstract
Various models, based on a filtered Poisson process, are used for the flow of a river. The aim is to forecast the next peak value of the flow, given that another peak was observed not too long ago. The most realistic model is the one when the time between the successive peaks does not have an exponential distribution, as is often assumed. An application to the Delaware River, in the USA, is presented.
| Subjects: |
2950 Applied mathematics > 2960 Mathematical modelling 4500 Hydrology > 4500 Hydrology |
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| Department: | Department of Mathematics and Industrial Engineering |
| Funders: | CRSNG/NSERC |
| PolyPublie URL: | https://publications.polymtl.ca/3384/ |
| Journal Title: | Mathematical Problems in Engineering (vol. 2005, no. 1) |
| Publisher: | Hindawi |
| DOI: | 10.1155/mpe.2005.49 |
| Official URL: | https://doi.org/10.1155/mpe.2005.49 |
| Date Deposited: | 11 Jan 2019 16:03 |
| Last Modified: | 28 Sep 2024 09:16 |
| Cite in APA 7: | Lefebvre, M. (2005). A filtered renewal process as a model for a river flow. Mathematical Problems in Engineering, 2005(1), 49-59. https://doi.org/10.1155/mpe.2005.49 |
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