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Estimating Water Retention with Pedotransfer Functions Using Multi-Objective Group Method of Data Handling and ANNs 被引量:2

Estimating Water Retention with Pedotransfer Functions Using Multi-Objective Group Method of Data Handling and ANNs
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摘要 Pedotransfer functions (PTFs) have been developed to estimate soil water retention curves (SWRC) by various techniques. In this study PTFs were developed to estimate the parameters (θs, θr, α and λ) of the Brooks and Corey model from a data set of 148 samples. Particle and aggregate size distribution fractal parameters (PSDFPs and ASDFPs, respectively) were computed from three fractal models for either particle or aggregate size distribution. The most effective model in each group was determined by sensitivity analysis. Along with the other variables, the selected fractal parameters were employed to estimate SWRC using multi-objective group method of data handling (mGMDH) and different topologies of artificial neural networks (ANNs). The architecture of ANNs for parametric PTFs was different regarding the type of ANN, output layer transfer functions and the number of hidden neurons. Each parameter was estimated using four PTFs by the hierarchical entering of input variables in the PTFs. The inclusion of PSDFPs in the list of inputs improved the accuracy and reliability of parametric PTFs with the exception of ~s- The textural fraction variables in PTF1 for the estimation of a were replaced with PSDFPs in PTF3. The use of ASDFPs as inputs significantly improved a estimates in the model. This result highlights the importance of ASDFPs in developing parametric PTFs. The mCMDH technique performed significantly better than ANNs in most PTFs. Pedotransfer functions(PTFs) have been developed to estimate soil water retention curves(SWRC) by various techniques.In this study PTFs were developed to estimate the parameters(θ s,θ r,α and λ) of the Brooks and Corey model from a data set of 148 samples.Particle and aggregate size distribution fractal parameters(PSDFPs and ASDFPs,respectively) were computed from three fractal models for either particle or aggregate size distribution.The most effective model in each group was determined by sensitivity analysis.Along with the other variables,the selected fractal parameters were employed to estimate SWRC using multi-objective group method of data handling(mGMDH) and different topologies of artificial neural networks(ANNs).The architecture of ANNs for parametric PTFs was different regarding the type of ANN,output layer transfer functions and the number of hidden neurons.Each parameter was estimated using four PTFs by the hierarchical entering of input variables in the PTFs.The inclusion of PSDFPs in the list of inputs improved the accuracy and reliability of parametric PTFs with the exception of θ s.The textural fraction variables in PTF1 for the estimation of α were replaced with PSDFPs in PTF3.The use of ASDFPs as inputs significantly improved α estimates in the model.This result highlights the importance of ASDFPs in developing parametric PTFs.The mGMDH technique performed significantly better than ANNs in most PTFs.
出处 《Pedosphere》 SCIE CAS CSCD 2011年第1期107-114,共8页 土壤圈(英文版)
基金 Supported by the Bu Ali Sina University,Iran (No. 65178)
关键词 aggregate size distribution fraetal parameters particle size distribution 人工神经网络 土壤水分特征曲线 参数估计 数据处理 多目标 保水功能 土壤转换函数 分形模型
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  • 1Akaike, H. 1974. A new look at the statistical model identification. IEEE T. Automat. Contr. 19: 716-723. 被引量:1
  • 2Amini, M., Abbaspour, K. C., Khademi, H., Fathianpour, N., Afyuni, M. and Schulin, R. 2005. Neural network models to predict cation exchange capacity in arid regions of Iran. Eur. J. Soil Sci. 56: 551-559. 被引量:1
  • 3Atashkari, K., Nariman-Zadeh, N., Pilechi, A., Jamali, A. and Yao, X. 2005. Thermodynamic Paveto optimization of turbojet engines using multi-objective genetic algorithms. Int. J. Therm. Sci. 44: 1061-1071. 被引量:1
  • 4Bartoli, F., Philippy, R., Doirisse, M., Niquet, S. and Dubuit, M. 1991. Structure and self-slmilarity in silty and sandy soils: The fractal approach. J. Soil Sci. 42: 167-185. 被引量:1
  • 5Baveye, P., Parlange, J. Y. and Stewart, B. A. 1998. Fractals in Soil Science. Advances in Soil Science. CRC Press, Boca Raton, FL. 被引量:1
  • 6Bird, N. R. A., Pettier, E. and Rieu, M. 2000. The water retention function for a model of soil structure with pore and solid fractal distributions. Eur. J. Soil Sci. 51: 55-63. 被引量:1
  • 7Brooks, R. H. and Corey, A. T. 1964. Hydraulic Properties of Porous Media. Hydrology Paper No. 3. Colorado State University, Fort Collins, CO. 被引量:1
  • 8Coello Coello, C. A. and Christiansen, A. D. 2000. Multiobjective optimization of trusses using genetic algorithms. Cornput. Struct. 75: 647-660. 被引量:1
  • 9Cosby, B. J., Hornberger, G. M., Clapp, R. B. and Ginn, T. R. 1984. A statistical exploration of the relationship of soil moisture characteristics to the physical properties of soil. Water Resour. Res. 20: 682-690. 被引量:1
  • 10Diebold, F. X. and Mariano, R. S. 1995. Comparing predictive accuracy. J. Bus. Econ. Stat. 13:253- 263. 被引量:1

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