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Numerical Modeling of Jet at the Bottom of Tank at Moderate Reynolds Number Using Compact Hermitian Finite Differences Method

机译:使用Compact Hermitian有限差异法在适度雷诺数下坦克底部喷射的数值模拟

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In this manuscript, the injection of a homogeneous jet in a numerical tank is considered to revolve around discussing the limitation of the direct numerical simulation (DNS), to resolve the equations governing the problem of a jet emitted from the bottom of a numerical tank. The investigation has been made in the context of an unsteady, viscous, and incompressible fluid. The numerical resolution of the equations governing the problem is made by the compact Hermitian finite differences method (HFDM) high accuracy Oh2,h4 First, the numerical code used in this work is validated by comparing the profiles of the velocity components at the median of the lid-driven cavity with the results of the literature. Furthermore, to confirm the validity of the present numerical code, an evaluation of mesh domain sensitivity is assessed by comparing the numerical vertical velocity profiles for different steps of y-direction (flow direction) with the analytical solution. Afterward, the aim is to perform the nonlinear simulations of the Navier–Stokes equations in a large computational domain. Next, the goal is to characterize the instabilities associated with high Reynolds numbers when a jet is emitted from the bottom of the numerical tank.
机译:在该稿件中,考虑在数值槽中注射均匀射流,围绕讨论直接数值模拟(DNS)的限制,以解决有关从数值罐的底部发出的射流的问题的方程。在不稳定,粘稠和不可压缩的流体的背景下进行了调查。管理问题的方程的数值分辨率是通过紧凑的隐士有限差异方法(HFDM)高精度OH2,H4,首先,通过比较中位数的速度分量的轮廓来验证本工作中使用的数值代码。盖子驱动的腔与文献结果。此外,为了确认本数值代码的有效性,通过将数值垂直速度分布与分析解决方案的不同步骤(流向)的不同步骤进行比较来评估网眼域灵敏度的评估。之后,目的是在大型计算域中执行Navier-Stokes方程的非线性模拟。接下来,当从数箱的底部发射射流时,目标是表征与高雷诺数相关的不稳定性。

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