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首页> 外文期刊>International journal of non-linear mechanics >Analytical and numerical solutions of a coupled non-linear system arising in a three-dimensional rotating flow
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Analytical and numerical solutions of a coupled non-linear system arising in a three-dimensional rotating flow

机译:三维旋转流中耦合非线性系统的解析解和数值解

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摘要

Hydromagnetic flow between two horizontal plates in a rotating system, where the lower is a stretching sheet and the upper is a porous solid plate (in the presence of a magnetic field), is analyzed. The equations of conservation of mass and momentum are reduced to a system of coupled non-linear ordinary differential equations. These basic non-linear differential equations, for the velocity field (f′,f,g), are solved numerically by using a fourth-order Runge-Kutta integration scheme. The numerical results thus obtained are validated by the analytical results (for small R) obtained by the perturbation technique and presented through graphs. Also, the effects of the non-dimensional parameters R, λ, M~2 and K~2 on the velocity field are discussed, and it is shown that for large K~2, the coriolis force and the magnetic field that act against the pressure gradient cause reverse flow.
机译:分析了旋转系统中两个水平板之间的水磁流,其中下部是拉伸片,上部是多孔固体板(在有磁场的情况下)。质量和动量守恒方程简化为耦合非线性常微分方程的系统。这些速度场(f',f,g)的基本非线性微分方程通过使用四阶Runge-Kutta积分方案进行数值求解。如此获得的数值结果通过扰动技术获得的分析结果(对于小R)得到验证,并通过图形表示。此外,还讨论了无量纲参数R,λ,M〜2和K〜2对速度场的影响,结果表明,对于大的K〜2,科氏力和作用于速度场的磁场压力梯度引起逆流。

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