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A reaction-based paradigm to model reactive chemical transport in groundwater with general kinetic and equilibrium reactions

机译:基于反应的范式,用于模拟具有一般动力学和平衡反应的地下水中化学反应的运移

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This paper presents a reaction-based water quality transport model in subsurface flow systems. Transport of chemical species with a variety of chemical and physical processes is mathematically described by M partial differential equations (PDEs). Decomposition via Gauss-Jordan column reduction of the reaction network transforms M species reactive transport equations into two sets of equations; a set of thermodynamic equilibrium equations representing N_E equilibrium reactions and a set of reactive transport equations of M-N_E kinetic-variables involving no equilibrium reactions (a kinetic-variable is a linear combination of species). The elimination of equilibrium reactions from reactive transport equations allows robust and efficient numerical integration. The model solves the PDEs of kinetic-variables rather than individual chemical species, which reduces the number of reactive transport equations and simplifies the reaction terms in the equations. A variety of numerical methods are investigated for solving the coupled transport and reaction equations. Simulation comparisons with exact solutions were performed to verify numerical accuracy and assess the effectiveness of various numerical strategies to deal with different application circumstances. Two validation examples involving simulations of uranium transport in soil columns are presented to evaluate the ability of the model to simulate reactive transport with complex reaction networks involving both kinetic and equilibrium reactions.
机译:本文提出了地下水流系统中基于反应的水质传输模型。用M个偏微分方程(PDE)在数学上描述了具有各种化学和物理过程的化学物质的运输。通过反应网络的高斯-乔丹柱分解进行分解,将M种反应性输运方程式转化为两组方程式;一组代表N_E平衡反应的热力学平衡方程和一组不涉及平衡反应的M-N_E动力学变量的反应输运方程(动力学变量是物种的线性组合)。从反应输运方程中消除平衡反应可实现稳健而有效的数值积分。该模型解决了动力学变量的PDE,而不是单个化学物种的PDE,这减少了反应性迁移方程的数量,并简化了方程中的反应项。研究了各种数值方法来求解耦合的输运和反应方程。进行了具有精确解的仿真比较,以验证数值精度并评估各种数值策略应对不同应用环境的有效性。提出了两个涉及土壤柱中铀迁移模拟的验证实例,以评估模型模拟涉及动力学和平衡反应的复杂反应网络的反应性迁移的能力。

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