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Non - linear concentration waves of pollutants in fluid - saturated porous rocks: constitutive equations approach and some examples of numerical solutions in the phase plane

机译:流体饱和多孔岩石中污染物的非线性浓度波:本构方程法和相平面数值解的一些例子。

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摘要

The dynamics of fluid - saturated porous rock is a particularly interesting problem in geophysics and hydrology, nevertheless it is very important in environmental protection as well since it is able to describe, in a lot of situations, the propagation of pollutant substances dissolved in porous, environmental matrices. It has been show that, for these systems, the nonlinear effects can be very important to consider. In this paper we'll discuss two novel approaches to the study of the above dynamics: one based on constitutive and conservation equations, the other considering the mass - balance equations for the solute flow and for adsorption rate of solute on the poroelastic matrix. We have shown the first model correctly describes the nonlinear behavior of the fluid pore pressure and pollutants concentration while the second gives the nonlinear term describing advection of which some numerical solutions has been calculated.
机译:流体饱和多孔岩的动力学是地球物理和水文学中一个特别有趣的问题,尽管如此,它在环境保护中也非常重要,因为它能够描述在许多情况下溶解在多孔岩中的污染物的扩散,环境矩阵。已经表明,对于这些系统,非线性影响可能是非常重要的考虑因素。在本文中,我们将讨论两种研究上述动力学的新颖方法:一种基于本构方程和守恒方程,另一种考虑溶质流和溶质在多孔弹性基质上的吸附速率的质量平衡方程。我们已经表明,第一个模型正确地描述了流体孔隙压力和污染物浓度的非线性行为,而第二个模型给出了描述对流的非线性项,其中已经计算了一些数值解。

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