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地下水系统中污染物变系数动力迁移模型解 被引量:7

Analytical Solution of Contaminant Transport Model With Varying Coefficients in Groundwater System
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摘要 本文分析了污染物在地下水系统中迁移转化规律,建立了变系数动力迁移模型,讨论了对流一扩散方程中动力弥散系数随时间的变化规律,推求出变系数迁移方程的解析解。运用土壤柱物理模型试验的实测资料进行验证比较,结果表明,变系数动力迁移模型的计算值与实测值吻合良好,得到了变系数与常系数动力迁移模型的适用范围。 An analytical model which provides an approximate description of scale-dependent transport is presented. The model is based on the advection-dispersion equation, But with the dispersion coefficient and the porous velocity coefficient dependent on the travel time of the contaminant from a single input source. The time-dependence of the dispersion coefficient and the porous velocity coefficient can be assume any arbitrary functions. Analytical solutions pertaining to a time-varying mass injection in an semi--infinite medium with arbitrary initial distribution of concentration and functional dependence of the dispersion coefficient and the porous velocity coefficient can be easity derived from the model. Results from analytical model of the varying and the constant coefficients were compared with the data from the soil column tests. Predicted resultts are in good agreement with the experimental data.
作者 王超 汪德爟
出处 《水动力学研究与进展(A辑)》 CSCD 北大核心 1996年第4期475-484,共10页 Chinese Journal of Hydrodynamics
关键词 地下水 污染物 变系数 迁移模型 动力弥散系数 groundwater, contaminant, varying coefficients, transport model, model test, dispersivity coefficient.
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