globalchange  > 气候变化事实与影响
DOI: 10.1016/j.jag.2016.08.012
Scopus记录号: 2-s2.0-84988722569
论文题名:
Defining optimal DEM resolutions and point densities for modelling hydrologically sensitive areas in agricultural catchments dominated by microtopography
作者: Thomas I; A; , Jordan P; , Shine O; , Fenton O; , Mellander P; -E; , Dunlop P; , Murphy P; N; C
刊名: International Journal of Applied Earth Observation and Geoinformation
ISSN: 15698432
出版年: 2017
卷: 54
起始页码: 38
结束页码: 52
语种: 英语
英文关键词: Critical source area ; DEM ; Diffuse pollution ; LiDAR ; Microtopography ; Surface runoff
Scopus关键词: agricultural catchment ; digital elevation model ; hydrological modeling ; lidar ; microtopography ; runoff
英文摘要: Defining critical source areas (CSAs) of diffuse pollution in agricultural catchments depends upon the accurate delineation of hydrologically sensitive areas (HSAs) at highest risk of generating surface runoff pathways. In topographically complex landscapes, this delineation is constrained by digital elevation model (DEM) resolution and the influence of microtopographic features. To address this, optimal DEM resolutions and point densities for spatially modelling HSAs were investigated, for onward use in delineating CSAs. The surface runoff framework was modelled using the Topographic Wetness Index (TWI) and maps were derived from 0.25 m LiDAR DEMs (40 bare-earth points m−2), resampled 1 m and 2 m LiDAR DEMs, and a radar generated 5 m DEM. Furthermore, the resampled 1 m and 2 m LiDAR DEMs were regenerated with reduced bare-earth point densities (5, 2, 1, 0.5, 0.25 and 0.125 points m−2) to analyse effects on elevation accuracy and important microtopographic features. Results were compared to surface runoff field observations in two 10 km2 agricultural catchments for evaluation. Analysis showed that the accuracy of modelled HSAs using different thresholds (5%, 10% and 15% of the catchment area with the highest TWI values) was much higher using LiDAR data compared to the 5 m DEM (70–100% and 10–84%, respectively). This was attributed to the DEM capturing microtopographic features such as hedgerow banks, roads, tramlines and open agricultural drains, which acted as topographic barriers or channels that diverted runoff away from the hillslope scale flow direction. Furthermore, the identification of ‘breakthrough’ and ‘delivery’ points along runoff pathways where runoff and mobilised pollutants could be potentially transported between fields or delivered to the drainage channel network was much higher using LiDAR data compared to the 5 m DEM (75–100% and 0–100%, respectively). Optimal DEM resolutions of 1–2 m were identified for modelling HSAs, which balanced the need for microtopographic detail as well as surface generalisations required to model the natural hillslope scale movement of flow. Little loss of vertical accuracy was observed in 1–2 m LiDAR DEMs with reduced bare-earth point densities of 2–5 points m−2, even at hedgerows. Further improvements in HSA models could be achieved if soil hydrological properties and the effects of flow sinks (filtered out in TWI models) on hydrological connectivity are also considered. © 2016 The Authors
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资源类型: 期刊论文
标识符: http://119.78.100.158/handle/2HF3EXSE/79987
Appears in Collections:气候变化事实与影响

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作者单位: Agricultural Catchments Programme, Teagasc, Johnstown, Wexford, Co., Castle, Wexford, Ireland; School of Geography and Environmental Sciences, Ulster University, Coleraine, Northern Ireland, United Kingdom; Teagasc, Environmental Research Centre, Johnstown Castle, Wexford, Co., Wexford, Ireland; Environment and Sustainable Resource Management Section, School of Agriculture and Food Science, University College Dublin, Dublin, Ireland; University College Dublin Earth Institute, University College Dublin, Belfield, Dublin, Ireland

Recommended Citation:
Thomas I,A,, Jordan P,et al. Defining optimal DEM resolutions and point densities for modelling hydrologically sensitive areas in agricultural catchments dominated by microtopography[J]. International Journal of Applied Earth Observation and Geoinformation,2017-01-01,54
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