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Applied mechanics in Moving Boundary problems of one-dimensional non-Darcy Flow in Semi-infinite Long Porous Media

机译:半无限长多孔介质中一维非达西流动移动边界问题的应用力学

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Dimensionless mathematical models of the fluid flow in the semi-infinite long porous media with constant production pressure on the inner boundary conditions are built, which include the effect of threshold pressure gradient (TPG). The analytical solutions of these dimensionless mathematical models are derived through new definitions of dimensionless variables. Comparison curves of the dimensionless moving boundary under different values of dimensionless TPG are plotted from the proposed analytical solutions. For the case of constant production pressure, a maximum moving boundary exists, beyond which the fluid flow will not occur. The value of maximum boundary distance decreases with increasing TPG. However, the velocity of pressure propagation decreases with time. The larger the TPG is, the steeper the curve of pressure depression cone is and the shorter the distance of the pressure propagation is.
机译:建造了内部边界条件下具有恒定生产压力的半无限长多孔介质中的流体流动的无量数学模型,包括阈值压力梯度(TPG)的效果。通过无量变量的新定义来源于这些无量数学模型的分析解。根据所提出的分析解决方案,绘制了无量纲TPG不同值下无量纲移动边界的比较曲线。对于恒定生产压力的情况,存在最大移动边界,超出流体流动不会发生。随着TPG的增加,最大边界距离的值降低。然而,压力传播的速度随时间减少。 TPG越大,压力凹陷锥曲线的陡峭是并且压力传播的距离越短。

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