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Modeling transport of charged species in pore networks: Solution of the Nernst–Planck equations coupled with fluid flow and charge conservation equations

机译：孔隙网络中带电物种的建模运输：内部阵列方程与流体流量和电荷保护方程的解决方案

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Mehrez Agnaou; Mohammad Amin Sadeghi; Thomas G. Tranter; Jeff T. Gostick;
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1. Modeling transport of charged species in pore networks: Solution of the Nernst-Planck equations coupled with fluid flow and charge conservation equations [J] . Agnaou Mehrez, Sadeghi Mohammad Amin, Tranter Thomas G., Computers & geosciences . 2020,第Jula期

机译：孔隙网络中带电物种的建模运输：内部阵列方程与流体流量和电荷保护方程的解决方案
2. 3-D pore-scale resolved model for coupled species/charge/fluid transport in a vanadium redox flow battery [J] . Gang Qiu, Abhijit S. Joshi, C. R. Dennison, Electrochimica Acta . 2012,第Null期

机译：钒氧化还原液流电池中物种/电荷/流体耦合的3-D孔尺度分解模型
3. 3-D pore-scale resolved model for coupled species/charge/fluid transport in a vanadium redox flow battery [J] . Gang Qiu, Abhijit S. Joshi, C. R. Dennison, Electrochimica Acta . 2012,第Null期

机译：钒氧化还原液流电池中物种/电荷/流体耦合的3-D孔尺度分解模型
4. Electro-Diffusion in Multicomponent Ion-Selective Membranes; Numerical Solution of the Coupled Nernst-Planck-Poisson Equations [C] . Bartosz Grysakowski, Boguslaw Bozek, Marek Danielewski International Conference on Diffusion in Solids and Liquids, Mass Transfer - Heat Transfer - Microstructure Properties - Nanodiffusion and Nanostructured Materials . 2008

机译：多组分离子选择性膜中的电扩散;耦合NERNST-PLANCK-POISSON方程的数值解
5. Positive and Energy Stable Schemes for Poisson-Nernst-Planck Equations and Related Models [D] . Maimaitiyiming, Wumaier. 2020

机译：Poisson-Nernst-Planck方程和相关模型的正能量稳定方案
6. Derivation of unstirred-layer transport number equations from the Nernst-Planck flux equations. [O] . P H Barry 1998

机译：从Nernst-Planck通量方程式推导非搅拌层传输数方程式。
7. Numerical Solution of 3D Poisson-Nernst-Planck Equations Coupled with Classical Density Functional Theory for Modeling Ion and Electron Transport in a Confined Environment [O] . Meng, Da, Zheng, Bin, Lin, Guang, 2014

机译：三维poisson-Nernst-planck方程的数值解用于离子和电子传输模拟的经典密度泛函理论在受限制的环境中
8. ELECTRODIFFUSION IN FREE SOLUTION AND CHARGED MEMBRANES (GENERAL TIME - INDEPENDENT INTEGRAL OF THE NERNST-PLANCK ION MIGRATION EQUATIONS FOR ANY ELECTROLYTE) [R] . R. Schloegl 1969

机译：自由溶液和带电膜中的电扩散（一般时间 - 任何电解质的NERNsT-pLaNCK离子迁移方程的独立积分）

Modeling transport of charged species in pore networks: Solution of the Nernst–Planck equations coupled with fluid flow and charge conservation equations

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