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Non-newtonian fluids flowing in fractal porous media

机译:分形多孔介质中流动的非牛顿流体

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Fractal is a powerful tool to describe the geometry for kinds of heterogeneous and disordered media, this paper comprehensively studies the mechanics of non-Newtonian fluids flow through fractal media reservoirs in different cases with the analytical methods. Firstly, the mathematical models of non-Newtonian viscoelastic fluids with relaxation property flow in the fractal porous media are present. Then, the analytical solutions in the real space are developed utilizing such analytical technique as generalized orthogonal transform. Emphatically, the fractional derivative is introduced into the rheology for non-Newtonian viscoelastic fluids flow in fractal porous media. Finally, application the pressure response to well test.
机译:分形是描述多种非均质和无序介质几何形状的有力工具,本文运用分析方法,对不同情况下分形介质储层中非牛顿流体的流动机理进行了全面的研究。首先,提出了在分形多孔介质中具有弛豫特性的非牛顿粘弹性流体的数学模型。然后,利用诸如广义正交变换之类的分析技术来开发真实空间中的解析解。强调地,将分数导数引入到分形多孔介质中非牛顿粘弹性流体流变的流变学中。最后,将压力响应应用于试井。

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