On recursive partitioning to refine coordinate rotation in Eddy covariance applications

被引:0
|
作者
Oetting, Joel [1 ]
Hicks, Bruce [2 ]
Eash, Neal [1 ]
机构
[1] Univ Tennessee, Dept Biosyst Engn & Soil Sci, Inst Agr, 2506 EJ Chapman Dr, Knoxville, TN 37996 USA
[2] Metcorps, Norris, TN USA
关键词
Eddy covariance; Carbon dioxide flux; Coordinate rotation; Machine learning; Model -based recursive partitioning; Agriculture; FLUXES; ENERGY; EXCHANGE;
D O I
10.1016/j.agrformet.2023.109873
中图分类号
S3 [农学(农艺学)];
学科分类号
0901 ;
摘要
While the use of three-dimensional sonic anemometers for eddy covariance is well established, there remain questions about its deployment and consequent data analysis. Convention has largely accepted that coordinates must be rotated so that the corrected transverse and vertical mean velocities become zero. In non -ideal terrain, a planar fit coordinate rotation is widely accepted. However, if the coordinate system changes through time, such as in a rapidly growing maize canopy, or is affected by the local topography, finding temporally and directionally stable regions for a reference point is crucial for flux estimation. A model -based recursive partitioning (MOB) algorithm is proposed to answer this problem. The algorithm creates individual wind sectors and accounts for temporal or spatially dependent variables that may affect planar fits. A cross -validation fitting procedure of the MOB algorithm has proved crucial in identifying variables that influence the choice among different parametric models, such as day of year, solar altitude, and wind direction. Momentum exchange is the most sensitive to alternative coordinate rotation systems, especially in stable conditions. The MOB methodology would be most useful during these conditions. The analyses presented here show that in quantifying scalar fluxes during the day, especially in the case of sensible heat flux and by extension to evapotranspiration and carbon dioxide exchange, there is little need for coordinate rotation if the sensors were aligned with the vertical parallel to gravity.
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页数:12
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