The effects of spatial resolution and dimensionality on modeling regional‐scale hydraulics in a multichannel river
The effects of spatial resolution and dimensionality on modeling regional‐scale hydraulics in a multichannel river
复制标题
空间分辨率和维度对多河道河流区域尺度水力学建模的影响
DOI:
10.1002/2016wr019396
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发表时间:
2017
影响因子:
5.4
通讯作者:
J. Neal
中科院分区:
文献类型:
--
作者:
E. Altenau;T. Pavelsky;P. Bates;J. Neal
As modeling capabilities at regional and global scales improve, questions remain regarding the appropriate process representation required to accurately simulate multichannel river hydraulics. This study uses the hydrodynamic model LISFLOOD‐FP to simulate patterns of water surface elevation (WSE), depth, and inundation extent across a ∼90 km, anabranching reach of the Tanana River, Alaska. To provide boundary conditions, we collected field observations of bathymetry and WSE during a 2 week field campaign in summer 2013. For the first time at this scale, we test a simple, raster‐based model's capabilities to simulate 2‐D, in‐channel patterns of WSE and inundation extent. Additionally, we compare finer resolution (≤25 m) 2‐D models to four other models of lower dimensionality and coarser resolution (100–500 m) to determine the effects of simplifying process representation. Results indicate that simple, raster‐based models can accurately simulate 2‐D, in‐channel hydraulics in the Tanana. Also, the fine‐resolution, 2‐D models produce lower errors in spatiotemporal outputs of WSE and inundation extent compared to coarse‐resolution, 1‐D models: 22.6 cm versus 56.4 cm RMSE for WSE, and 90% versus 41% Critical Success Index values for simulating inundation extent. Incorporating the anabranching channel network using subgrid representations for smaller channels is important for simulating accurate hydraulics and lowers RMSE in spatially distributed WSE by at least 16%. As a result, better representation of the converging and diverging multichannel network by using subgrid solvers or downscaling techniques in multichannel rivers is needed to improve errors in regional to global‐scale models.
影响因子:
13.5
作者:
S. Biancamaria;M. Durand;K. Andreadis;P. Bates;A. Boone;N. Mognard;E. Rodríguez;D. Alsdorf;D. Lettenmaier;E. Clark
通讯作者:
S. Biancamaria;M. Durand;K. Andreadis;P. Bates;A. Boone;N. Mognard;E. Rodríguez;D. Alsdorf;D. Lettenmaier;E. Clark
影响因子:
4.6
作者:
Bates P
通讯作者:
Bates P