首页> 外文期刊>Journal of the Chinese Society of Mechanical Engineers, Series C: Transactions of the Chinese Society of Mechanical Engineers >Numerical Treatment of Parametric Gradient Problems in Source Term by New Difference Methods
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Numerical Treatment of Parametric Gradient Problems in Source Term by New Difference Methods

机译:新差异方法源期间参数梯度问题的数值治疗

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In this paper, we expand the energy equation of unsteady Euler equations as the form of mixture gas and carry out the numerical resolution through the FVM to discuss the nonphysical oscillations near the contact discontinuity interface and shock wave. We resolve the equations by using the AUSMDV Riemann solver with different flux limiters, the FVM and the second-order with two-step discrete-time stepping method. For the source term in the investigated Euler equations with multi-species, we discuss the facing problem of for the numerical treatment of gradient in different type and test the non-physical oscillation problem by establishing a new applied method of gradient control.
机译:在本文中,我们将不稳定的欧拉方程的能量方程扩展为混合气体的形式,并通过FVM进行数值分辨率,讨论接触不连续界面和冲击波附近的非物理振荡。 通过使用具有不同磁通限制器的AUSMDV riemann求解器,FVM和二阶与两步离散时间步进方法来解决方程。 对于具有多种物种的研究欧拉方程中的源极限,我们讨论了在不同类型的梯度的数值处理的面对问题,并通过建立一种新的梯度控制方法来测试非物理振荡问题。

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