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Applicability of Fractal Models in Estimating Soil Water Retention Characteristics from Particle-Size Distribution Data 被引量:8

Applicability of Fractal Models in Estimating Soil Water Retention Characteristics from Particle-Size Distribution Data
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摘要 Soil water retention characteristics are the key information required in hydrological modeling. Frac-tal models provide a practical alternative for indirectly estimating soil water retention characteristics fromparticle-size distribution data. Predictive capabilities of three fractal models, i.e, Tyler-Wheatcraft model,Rieu-Sposito model, and Brooks-Corey model, were fully evaluated in this work using experimental datafrom an international database and literature. Particle-size distribution data were firstly interpolated into20 classes using a van Genuchten-type equation. Fractal dimensions of the tortuous pore wall and the poresurface were then calculated from the detailed particle-size distribution and incorporated as a parameter infractal water retention models. Comparisons between measured and model-estimated water retention cha-racteristics indicated that these three models were applicable to relatively different soil textures and pressurehead ranges. Tyler-Wheatcraft and Brooks-Corey models led to reasonable agreements for both coarse- andmedium-textured soils, while the latter showed applicability to a broader texture range. In contrast, Rieu-Sposito model was more suitable for fine-textured soils. Fractal models produced a better estimation of watercontents at low pressure heads than at high pressure heads. Soil water retention characteristics are the key information required in hydrological modeling. Fractal models provide a practical alternative for indirectly estimating soil water retention characteristics from particle-size distribution data. Predictive capabilities of three fractal models, i.e., Tyler-Wheatcraft model, Rieu-Sposito model, and Brooks-Corey model, were fully evaluated in this work using experimental data from an international database and literature. Particle-size distribution data were firstly interpolated into 20 classes using a van Genuchten-type equation. Fractal dimensions of the tortuous pore wall and the pore surface were then calculated from the detailed particle-size distribution and incorporated as a parameter in fractal water retention models. Comparisons between measured and model-estimated water retention characteristics indicated that these three models were applicable to relatively different soil textures and pressure head ranges. Tyler-Wheatcraft and Brooks-Corey models led to reasonable agreements for both coarse- and medium-textured soils, while the latter showed applicability to a broader texture range. In contrast, Rieu-Sposito model was more suitable for fine-textured soils. Fractal models produced a better estimation of water contents at low pressure heads than at high pressure heads.
出处 《Pedosphere》 SCIE CAS CSCD 2002年第4期301-308,共8页 土壤圈(英文版)
基金 Project supported by the National Natural Science Foundation of China (No, 49971041), the National Key Basic Research Support Foundation (NKBRSF) of China (No. G1999011803) the Director Foundation of the Institute of Soil Science, CAS (No. ISSDF0004).
关键词 fractal model particle-size distribution soil water retention characteristics 碎片模型 油水保持力 晶粒尺寸分配 水文学
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  • 1Leij F J,User's Manual Version 1 0 EPAUSA,1996年,113页
  • 2Arnold, R. W. 1990. Fractal dimensions of some soil map units. Trans. 14th Intern. Congr. Soil Sci. 5: 92~97.
  • 3Flury, M., Fl hler, H., Jury, W. A. and Leuenberger, J. 1994. Susceptibility of soils to preferential flow of water: A field study. Water Resour. Res. 30: 1945~1954.
  • 4Ghodrati, M. and Jury, W. A. 1990. A field study using dyes to characterize preferential flow of water. Soil Sci. Soc. Am. J. 54: 1558~1563.
  • 5Hatano, R. and Booltink, H. W. G. 1998. Using fractal dimensions of stained flow patterns in clay soils to predict bypass flow. In Fractals in Soil Science. CRC Press, Florida. pp. 261~292.
  • 6Kung, K. J. S. 1990. Preferential flow in a sandy vadose zone: 1. Field observation. Geoderma. 46: 51~58.Li, B. G. 1994. Application and Prospect of Fractal Theory in Soil Science. Progress in Soil Science (in Chinese). 22(1): 1~10.
  • 7li B G 1994 Application and Prospect of Fractal Theory in Soil Science .Progress in Soil Science(in Chinese )22(1)1~10
  • 8Mandelbrot, B. B. 1982. The Fractal Geometry of Nature. Freeman, San Francisco. pp. 14~25.
  • 9Perfect, E. 1999. Estimating soil mass fractal dimensions from water retention curves. Geoderma. 88:221~231.
  • 10Rieu, M. and Sposito, G. 1991. Fractal fragmentation, soil porosity, and soil water properties: I. Theory.Soil Sci. Soc. Am. J. 55: 1231~1238.

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