Articles | Volume 9, issue 5
https://doi.org/10.5194/esurf-9-1239-2021
https://doi.org/10.5194/esurf-9-1239-2021
Short communication
 | 
15 Sep 2021
Short communication |  | 15 Sep 2021

Short communication: Analytical models for 2D landscape evolution

Philippe Steer

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Preprint withdrawn
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Cited articles

Barnes, R., Lehman, C., and Mulla, D.: Priority-flood: An optimal depression-filling and watershed-labeling algorithm for digital elevation models, Comput. Geosci., 62, 117–127, 2014. 
Braun, J. and Sambridge, M.: Modelling landscape evolution on geological time scales: a new method based on irregular spatial discretization, Basin Res., 9, 27–52, 1997. 
Braun, J. and Willett, S. D.: A very efficient O(n), implicit and parallel method to solve the stream power equation governing fluvial incision and landscape evolution, Geomorphology, 180, 170–179, 2013. 
Braun, J., Simon-Labric, T., Murray, K. E., and Reiners, P. W.: Topographic relief driven by variations in surface rock density, Nat. Geosci., 7, 534–540, 2014. 
Campforts, B. and Govers, G.: Keeping the edge: A numerical method that avoids knickpoint smearing when solving the stream power law, J. Geophys. Res.-Earth, 120, 1189–1205, 2015. 
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Short summary
How landscapes respond to tectonic and climatic changes is a major issue in Earth sciences. I have developed a new model that solves for landscape evolution in two dimensions using analytical solutions. Compared to numerical models, this new model is quicker and more accurate. It can compute in a single time step the topography at equilibrium of a landscape or be used to describe its evolution through time, e.g. during changes in tectonic or climatic conditions.