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A NUMERICAL SIMULATION OF UNSTEADY LID DRIVEN CAVITY FLOW WITH MOVING BOUNDARIES USING CMSIP

机译:使用CMSIP与移动边界的非定常盖驱动腔流量的数值模拟

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A two-dimensional, mathematical model is adopted to investigate the development of circulation patterns for compressible lid driven flows inside a rectangular cavity where the bottom of the cavity is free to move at a specified speed. A time and space dependent transformation is applied to the governing equations to obtain a rigid (non-moving) solution domain. The transformed equations are discretized for a uniform and orthogonal computational mesh using second order in space and first order in time finite difference schemes. The resulting nonlinear equations are then linearized using Newton's linearization method. Finally, the set of algebraic equations that result from this process are put into a matrix form and solved using the Coupled Modified Strongly Implicit Procedure (CMSIP). Numerical experiments are carried out for various Reynolds numbers to verify the accuracy of the solution algorithm. Then the numerical simulations of lid driven flow inside the cavity is carried out for the unsteady case where the aspect ratio of the cavity is changed from I to 1.5 at a constant speed. It is concluded that the proposed model is successful in predicting the unsteady characteristics of the primary vortex and the secondary vortices inside a cavity with moving bottom.
机译:采用二维的数学模型来研究用于压缩盖驱动的循环模式的循环模式的发展,其中腔的底部自由地以指定的速度移动。将时间和空间相关的变换应用于控制方程以获得刚性(非移动)解决方案域。在时间有限差分方案中,在空间中的第二阶和第一顺序中使用均匀和正交计算网格被离散化的等式。然后使用牛顿的线性化方法线性化产生的非线性方程。最后,通过该过程产生的一组代数方程被放入矩阵形式并使用耦合的修改强烈的隐式过程(CMSIP)来解决。对各种雷诺数进行数值实验,以验证解决方案算法的准确性。然后,在腔内内盖驱动流动的数值模拟对于恒定速度从I到1.5改变腔的纵横比的不稳定情况。得出结论是,所提出的模型成功地预测主要涡流的不稳定特性以及移动底部的腔内内的次级涡流。

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