Inverting Topography for Landscape Evolution Model Process Representation: 1. Conceptualization and Sensitivity Analysis

Inverting Topography for Landscape Evolution Model Process Representation: 1. Conceptualization and Sensitivity Analysis
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DOI:
10.1029/2018jf004961
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发表时间:
2018-12
期刊:
Journal of Geophysical Research: Earth Surface
影响因子:
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通讯作者:
K. Barnhart;G. Tucker;Sandra G. Doty;C. Shobe;R. Glade;M. Rossi;M. Hill
K. Barnhart;G. Tucker;Sandra G. Doty;C. Shobe;R. Glade;M. Rossi;M. Hill
中科院分区:
其他
文献类型:
--
作者:
K. Barnhart;G. Tucker;Sandra G. Doty;C. Shobe;R. Glade;M. Rossi;M. Hill

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Despite considerable community effort, there is no general set of equations to model long‐term landscape evolution. In order to determine a suitable set of landscape evolution process laws for a site where postglacial erosion has incised valleys up to 50 m deep, we generate a set of alternative models and perform a multimodel analysis. The most basic model we consider includes stream power channel incision, uniform lithology, hillslope transport by linear diffusion, and surface‐water discharge proportional to drainage area. We systematically add one, two, or three elements of complexity to this model from one of four categories: hillslope processes, channel processes, surface hydrology, and representation of geologic materials. We apply methods of formal model analysis to the 37 alternative models. The global Method of Morris sensitivity analysis method is used to identify model input parameters that most and least strongly influence model outputs. Only a few parameters are identified as important, and this finding is consistent across two alternative model outputs: one based on a collection of topographic metrics and one that uses an objective function based on a topographic difference. Parameters that control channel erosion are consistently important, while hillslope diffusivity is important for only select model outputs. Uncertainty in initial and boundary conditions is associated with low sensitivity. Sensitivity analysis provides insight to model dynamics and is a critical step in using model analysis for mechanistic hypothesis testing in landscape evolution theory.