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MODELLING AND SIMULATION OF THE ONE-DIMENSIONAL HEAT TRANSFER IN A NONSATURATED FLOW THROUGH A POROUS MEDIUM

机译:通过多孔介质的非饱和流动中的一维传热的建模与仿真

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In this work the momentum and energy transfer in a non-saturated flow through a rigid porous matrix is studied. The porous medium is assumed to be homogeneous, rigid isotropic and at rest while the fluid is assumed to be perfect (nonviscous). The existence of gradients of concentration gives rise to a fluid flow which affects the heat transfer in both the solid and the fluid. The porous medium and the fluid will be regarded as continuous constituents of a mixture that will have also a third constituent, an inert gas, assumed with zero mass density and thermal conductivity. The problem to be simulated is mathematically described by a set of four nonlinear partial differential equations that will be solved with the help of a powerful numerical tool.
机译:在这项工作中,研究了通过刚性多孔基质的非饱和流动的动量和能量传递。假设多孔培养基是均匀的,刚性各向同性的,并且在液体被假设是完美的(非肤抗)的同时静止。浓度梯度的存在产生了影响固体和流体中的热传递的流体流动。多孔培养基和流体将被认为是具有零质量密度和导热率的惰性气体的混合物的连续组分。要仿真的问题是通过一组四个非线性部分微分方程来数学描述,该四个非线性部分微分方程将在强大的数值工具的帮助下解决。

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