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Stochastic simulations for flow in nonstationary randomly heterogeneous porous media using a KL-based moment-equation approach

机译：基于KL的矩方程方法对非平稳随机非均质多孔介质中流动的随机模拟

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Zhiming Lu; Dongxiao Zhang;
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年度 2007
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1. Conditional simulations of flow in randomly heterogeneous porous media using a KL-based moment-equation approach [J] . Zhiming Lu, Dongxiao Zhang Advances in Water Resources . 2004,第9期

机译：使用基于KL的矩方程法对随机非均质多孔介质中流动进行条件模拟
2. Lagrangian simulations of unstable gravity-driven flow of fluids with variable density in randomly heterogeneous porous media [J] . A. M. Tartakovsky Stochastic environmental research and risk assessment . 2010,第7期

机译：随机非均质多孔介质中密度可变的不稳定重力驱动流体流动的拉格朗日模拟
3. Efficient stochastic finite element methods for flow in heterogeneous porous media. Part 2: Random lognormal permeability [J] . Traverso Luca, Phillips Timothy Nigel International Journal for Numerical Methods in Fluids . 2020,第11期

机译：非均相多孔介质流动的高效随机有限元方法。第2部分：随机逻辑渗透率
4. Stochastic Analysis of Flow in Heterogeneous, Nonstationary Unsaturated-Saturated Porous Media [C] . Zhiming Lu, Dongxiao Zhang Progress through cooperation . 2003

机译：非均匀，非饱和，非饱和饱和多孔介质中流动的随机分析
5. Nonlocal finite element solutions for steady state unsaturated flow in bounded randomly heterogeneous porous media using the Kirchhoff transformation. [D] . Lu, Zhiming. 2000

机译：使用Kirchhoff变换对有界随机异质多孔介质中稳态不饱和流动的非局部有限元解。
6. A novel porous media-based approach to outflow boundary resistances of 1D arterial blood flow models [O] . Alberto Coccarelli, Arul Prakash, Perumal Nithiarasu -1

机译：基于新颖的基于多孔介质的一维动脉血流模型流出边界阻力方法
7. Conditional simulations of flow in randomly heterogeneous porous media using a KL-based moment-equation approach [O] . Zhiming Lu, Dongxiao Zhang 2004

机译：使用基于KL的矩方程法对随机非均质多孔介质中流动进行条件模拟
8. Numerical Simulation of Solute Transport in Randomly Heterogeneous Porous Media: Motivation, Model Development, and Application [R] . Tompson, A. F. B. , Vomvoris, E. G. , Gelhar, L. W. 1987

机译：随机非均质多孔介质中溶质运移的数值模拟：动力学，模型开发及应用

Stochastic simulations for flow in nonstationary randomly heterogeneous porous media using a KL-based moment-equation approach

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