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FEM simulation of non-stationary incompressible viscous fluids

机译:非平稳不可压缩粘性流体的有限元模拟

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Purpose - To present a numerical method for the solution of the unsteady incompressible Navier-Stokes equations in a generic setting. Design/methodology/approach - The equations are discretized in space by the finite element method, and in time by a semi-implicit finite difference scheme, using a fractional-step method to enforce incompressibility. Findings - The presented results demonstrate the satisfactory accuracy of the method in the simulation of vortical flows in laminar regime and the stability of the solution in presence of a strong boundary layer. Originality/value - The successful integration of the CFD into the industrial design depends on its capability to produce accurate and reliable simulations of real life applications. These considerations drive the development of the proposed method: it can be used in conjunction with finite elements of any order of accuracy, providing accurate and numerically stable results for complex flows. Moreover, the computational requirements are low when compared with other similar strategies.
机译:目的-提出一种数值方法,用于求解通用设置下的非稳态不可压缩Navier-Stokes方程。设计/方法/方法-使用分数步法强制执行不可压缩性,通过有限元方法在空间中离散方程,通过半隐式有限差分方案在时间上离散方程。发现-提出的结果证明了该方法在层流状态下模拟涡流的令人满意的准确性以及在存在强边界层的情况下溶液的稳定性。独创性/价值-CFD是否成功集成到工业设计中取决于其生成真实,可靠的现实应用仿真的能力。这些考虑因素推动了所提出方法的发展:它可以与任何精度级别的有限元结合使用,从而为复杂流提供精确且数值稳定的结果。而且,与其他类似策略相比,计算要求较低。

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