Mathematical models for soil displacement under a rigid wheel

被引:15
|
作者
Fukami, Koichiro [1 ]
Ueno, Masami
Hashiguchi, Koichi
Okayasu, Takashi
机构
[1] Natl Agr Res Ctr, Dept Upland Farming Res, NARO, Miyazaki 8850091, Japan
[2] Univ Ryukyus, Fac Agr, Okinawa 9030213, Japan
[3] Kyushu Univ, Fac Agr, Grad Sch, Fukuoka 8128581, Japan
关键词
soil displacement; rigid wheel; displacement increment; model; Gaussian function; displacement locus; first derivative; second derivative;
D O I
10.1016/j.jterra.2005.05.005
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
Soil-wheel interaction especially soil deformation caused by the wheel motion was investigated experimentally using a sophisticated soil bin test apparatus and an on-line measurement system for soil displacement. Based on these test results, characteristics of soil deformation were summarized focusing on the behavior and distribution of displacement increment vectors. Mathematical models were examined in order to describe the displacements of soil particles. Properties of the displacement loci are described. The magnitude of the displacement increment vector, its horizontal and vertical components are discussed, and characteristics of these distributions with respect to the relative horizontal distance from the vertical centerline of the wheel to the target point are clarified. Shapes of these distribution curves were closely similar to those of the derivatives of a Gaussian function. A distribution curve of the horizontal displacement increment had two peaks and that of the vertical one had three peaks. Based on the results, mathematical models for those displacement increments were proposed by employing a Gaussian function through multiplication of a linear function and a quadratic function. Predicted distributions and displacement loci of the models agreed with high accuracy to the measured values. The mathematical models were extended taking into consideration the wheel slip. The predicted distributions according to test conditions agreed very well to the measured results. (c) 2005 ISTVS. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:287 / 301
页数:15
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