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Fully Discrete Scheme for the Equations Describing Unsaturated Flow in Porous Media with Dynamic Capillary Pressure

机译:用于描述具有动态毛细管压力的多孔介质中不饱和流动的方程的完全离散方案

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In this paper we present numerical results on the pseudoparabolic equationθs/θt-div(k(S)(-p'_c(S) S+τ θs/θt))=b (1) describing unsaturated flows in porous media with dynamic capillary pressure - saturation relationship, introduced in [2]-[6]. In the equation (1)τ is a positive constant, S is the wetting phase saturation, k is the hydraulic conductivity and P_c is the static capillary pressure, μ the viscosity of the fluid and b a source term. In general, such models arise in a number of cases when non-equilibrium thermodynamics or extended non-equilibrium thermodynamics are used to compute the flux.
机译:在本文中,我们在伪偏石型θs/θt-div上呈现数值结果(k(s)( - p'_c( - p'_c( - p'_c(p'_c(p'_c)))= b(1),其描述具有动态毛细血管的多孔介质中的不饱和流压力 - 饱和关系,在[2] - [6]中介绍。在等式(1)τ中是正常数,S是润湿相饱和度,K是液压导电性,P_C是静态毛细管压力,μ粘度的流体和B源术语。通常,当使用非平衡热力学或扩展的非平衡热力学来计算通量时,这种模型出现在许多情况下。

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