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Modeling and stochastic analysis of coupled overland and vadose zone flow.

机译:陆路与渗流带耦合流动的建模与随机分析。

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摘要

In this study, a model was developed to couple overland flow with vadose zone flow. The 1-D Richards' equation was used to model unsaturated flow and solved using a finite element method. Evaporation and transpiration were modeled as a specified flux boundary and internal sink respectively within the vadose zone flow model. The Penman-Monteith equation was selected to estimate potential evapotranspiration, which was partitioned between evaporation and transpiration according to the plant's Leaf Area Index (LAI) and its type. The actual evaporation and transpiration were calculated by introducing soil moisture reduction coefficients, which can be obtained by several methods. A diffusion wave model of overland flow was derived from the Saint-Venant equations, and solved using the finite element method. Several examples were presented to verify the overland flow component, the vadose zone flow component, and the coupled numerical model. These examples showed that each component and the coupled model are reliable and give results similar to analytical solutions, results from other numerical models or experimental data.; Using the coupled model developed in this study, Monte Carlo simulations were conducted to study the effect of uncertain spatial variability in Manning's coefficient, surface elevation and soil saturated hydraulic conductivity on the mean predicted surface water depth, the mean predicted surface runoff, and the prediction uncertainty around these values. The Monte Carlo simulation results showed that the spatial variability of saturated hydraulic conductivity, Manning's coefficient, and microtopography influences the mean surface runoff hydrograph in runoff starting time, ending time, discharge peak and volume. Among the three spatially varied parameters, hydraulic conductivity demonstrates the greatest effect on runoff discharge rate and total volume, while Manning's coefficient has the greatest effect on surface water depth.; A 1-D analytical model, based on stochastic perturbation techniques, was also developed to examine the effects of spatial variability of land surface elevation, surface roughness, and hydraulic conductivity on surface runoff. Expressions were derived for estimating the model prediction uncertainty, and the effective parameter values for hydraulic conductivity, Manning's coefficient, and surface elevation. The analytical model was tested against the Monte Carlo simulations results. The comparison shows that the analytical model agrees reasonably well with the Monte Carlo simulation.
机译:在这项研究中,开发了一个模型,将陆上流量与渗流带流量耦合。一维理查兹方程用于模拟非饱和流,并使用有限元法求解。在渗流区流模型中,分别将蒸发和蒸腾建模为指定的通量边界和内部汇。选择Penman-Monteith方程来估算潜在的蒸散量,根据植物的叶面积指数(LAI)及其类型在蒸发和蒸腾之间进行分配。通过引入土壤水分减少系数可以计算出实际的蒸发和蒸腾量,这可以通过几种方法获得。根据Saint-Venant方程推导了陆上水流的扩散波模型,并使用有限元法对其进行了求解。提出了几个例子来验证陆上流量分量,渗流带流量分量和耦合数值模型。这些示例表明,每个组件和耦合模型都是可靠的,并且得出的结果与分析解决方案相似,其他数值模型或实验数据的结果。使用本研究开发的耦合模型,进行蒙特卡罗模拟,研究曼宁系数,表面高度和土壤饱和导水率的不确定空间变异性对平均预测地表水深度,平均预测地表径流量和预测的影响。这些值的不确定性。蒙特卡罗模拟结果表明,饱和导水率,Manning系数和微观形貌的空间变化会影响径流开始时间,结束时间,流量峰值和流量的平均径流水位图。在三个空间变化的参数中,水力传导率对径流量和总体积的影响最大,而曼宁系数对地表水深度的影响最大。还开发了基于随机摄动技术的一维分析模型,以检验土地表面高程,表面粗糙度和水力传导率的空间变异性对地表径流的影响。导出了用于估计模型预测不确定性的表达式,以及用于水力传导率,曼宁系数和表面高程的有效参数值。针对蒙特卡洛模拟结果对分析模型进行了测试。比较表明,该分析模型与蒙特卡洛模拟相当吻合。

著录项

  • 作者

    Liu, Siqing.;

  • 作者单位

    University of Florida.;

  • 授予单位 University of Florida.;
  • 学科 Hydrology.
  • 学位 Ph.D.
  • 年度 2003
  • 页码 203 p.
  • 总页数 203
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 水文科学(水界物理学);
  • 关键词

  • 入库时间 2022-08-17 11:44:50

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