首页> 外文会议>International conference on nuclear engineering >APPLICATION OF A SECOND ORDER SHOCK CAPTURING SCHEME TO THE SOLUTION OF THE WATER FAUCET PROBLEM WITH A 1D TWO-FLUID MODEL
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APPLICATION OF A SECOND ORDER SHOCK CAPTURING SCHEME TO THE SOLUTION OF THE WATER FAUCET PROBLEM WITH A 1D TWO-FLUID MODEL

机译:用1D双流体模型将二阶冲击捕获方案应用于水龙头问题的水龙头问题

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The one dimensional two-fluid model is widely acknowledged as the most detailed and accurate macroscopic formulation model of the thermo-fluid dynamics in nuclear reactor safety analysis. Currently the prevailing one dimensional thermal hydraulics codes are first order accurate. The benefit of first order schemes is numerical viscosity, which serves as a regulariza-tion mechanism for many otherwise ill-posed two-fluid models. However, excessive diffusion in regions of large gradients leads to poor resolution of phenomena related to void wave propagation. In this work, a second order numerical method is developed for a standard two-fluid model code by applying a second order temporal scheme and a shock capturing scheme using a flux lim-iter formulation for the convection of void fraction and velocity. The classic water faucet problem is taken as the benchmark.
机译:一维两种流体模型被广泛被认为是核反应堆安全性分析中热流体动力学的最详细和准确的宏观配方模型。目前主要的一维热水液压代码是一级准确的。第一订单方案的好处是数值粘度,其用作许多否则呈现的双流体模型的规范化机制。然而,大梯度区域的过度扩散导致与空隙波传播相关的现象的分辨率差。在这项工作中,通过应用二阶时间方案和冲击捕获方案使用用于对流的空隙分数和速度的对流来开发标准两种流体模型代码的二阶数值方法。经典水龙头问题被视为基准。

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