Abstract
This paper gives the complete numerical schemes implementing the main physical laws proposed in landscape evolution models (LEMs). These laws can be modeled by a system of three partial differential equations governing water runoff, stream incision, hill slope evolution and sedimentation. The goal of the presented algorithm, code and online demo is to be able to test these equations on digital elevation models (DEMs) of any resolution, and to illustrate its potential to simulate the fine structure of the river network, and to understand the landscape morphology and its causes. The equations simulate plausible evolutions. We illustrate experiments on DEMs of several sites, including one site, La Réunion where the DEM is given at three different resolutions: the SRTM resolution (90m), and then 12m and 4m on DEMs derived from several Pléiades pairs. Other many DEMs are proposed in the online demo, which allows to upload and tests other DEMs. © 2018 IPOL & the authors.
| Original language | English |
|---|---|
| Pages (from-to) | 219-250 |
| Journal | Image Processing On Line |
| Volume | 8 |
| DOIs | |
| Publication status | Published - 3 Sept 2018 |
| Externally published | Yes |
Bibliographical note
Publication details (e.g. title, author(s), publication statuses and dates) are captured on an “AS IS” and “AS AVAILABLE” basis at the time of record harvesting from the data source. Suggestions for further amendments or supplementary information can be sent to [email protected].Funding
Work supported by AHA Tosca project and MISS project, Centre National d’Etudes Spatiales, European Research Council by Advanced Grant Twelve labours, Centre National de la Recherche Scientifique, Ecole Normale Sup´erieure Paris-Saclay, Office of Naval Research, Duke University, Direction G´en´erale de l’Armement by ASTRID St´er´eo project, Minist`ere de l’Enseignement Sup´erieur et de la Recherche.
Research Keywords
- Conservation laws
- Detachment-limited and transport-limited erosion
- Landscape evolution model
- Partial differential equations
- Pléiades
- River networks
- Stream incision law
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