土壤水分
筛分分析
淤泥
数学
粒度分布
筛子(范畴论)
粒度
分布(数学)
阿太堡极限
代表(政治)
分布函数
统计
数学分析
土壤科学
地质学
岩土工程
粒径
物理
古生物学
地貌学
组合数学
量子力学
政治
政治学
法学
作者
M. D. Fredlund,D. G. Fredlund,Gordon Wilson
摘要
The grain-size distribution is commonly used for soil classification; however, there is also potential to use the grain-size distribution as a basis for estimating soil behaviour. For example, much emphasis has recently been placed on the estimation of the soil-water characteristic curve. Many methods proposed in the literature use the grain-size distribution as a starting point to estimate the soil-water characteristic curve. Two mathematical forms are presented to represent grain-size distribution curves, namely, a unimodal form and a bimodal form. The proposed equations provide methods for accurately representing uniform, well-graded soils, and gap-graded soils. The five-parameter unimodal equation provides a closer fit than previous two-parameter, log-normal equations used to fit uniform and well-graded soils. The unimodal equation also improves representation of the silt- and clay-sized portions of the grain-size distribution curve.Key words: grain-size distribution, sieve analysis, hydrometer analysis, soil classification, probability density function.
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