Validation of analytical algorithms for the estimation of soil thermal properties using de Vries model

M. Adeniyi, S. Oshunsanya
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引用次数: 4

Abstract

Soil thermal conductivity, and diffusivity together with the damping depth of soil temperature computed using Amplitude decay, Phase shift, Harmonic (amplitude based and phase based), Arctangent, Logarithmic and conduction-convection algorithms were compared with those obtained from de Vries model. The amplitude decay algorithm yielded the most reliable values of the soil thermal properties of all the estimation methods with mean absolute error (MAE), root mean squared error (RMSE) and relative maximum error (RME) of 0.04, 0.05 and 5.63% respectively for soil thermal conductivity. Harmonic algorithm (using the amplitude of the first 4 harmonics) gave values of the soil thermal properties next to the amplitude decay algorithm with MAE, RMSE and RME values 0.41, 0.44 and 47.84% respectively for soil thermal conductivity. Higher error values were associated with the other algorithms. The Arctangent algorithm gave the most deviated values of soil thermal properties with RME of 156.83% for soil thermal conductivity. For soil moisture content between 0.168 and 0.189 (> critical soil moisture content) the values of the soil thermal properties of the loamy sand decreased with increasing soil moisture, while they increased with increasing soil aeration.
利用de Vries模型估算土壤热特性的分析算法的验证
采用振幅衰减、相移、谐波(基于振幅和相位)、arctan、对数和传导对流算法计算土壤导热系数、扩散系数以及土壤温度的阻尼深度,并与de Vries模型计算结果进行比较。振幅衰减算法得到的土壤热性质估算值最可靠,土壤导热系数的平均绝对误差(MAE)、均方根误差(RMSE)和相对最大误差(RME)分别为0.04、0.05和5.63%。谐波算法(利用前4次谐波的幅值)给出了与振幅衰减算法相邻的土壤热性质值,土壤导热系数的MAE、RMSE和RME分别为0.41、0.44和47.84%。较高的误差值与其他算法相关。arctan算法得到的土壤热物性偏差最大,土壤导热系数的RME为156.83%。土壤含水量在0.168 ~ 0.189(>临界土壤含水量)范围内,壤土砂的土壤热物性随土壤含水量的增加而减小,随土壤通气性的增加而增大。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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