湍流
机械
普朗特数
喷射(流体)
湍流动能
物理
Kε湍流模型
雷诺平均Navier-Stokes方程
计算
雷诺数
湍流模型
计算流体力学
K-omega湍流模型
数学
传热
算法
作者
Masafumi Nishimura,Nobutada Kimura
摘要
Abstract L ow R eynolds number turbulence s tress and heat f lux equation m odels (LRSFM) have been developed to enhance predictive capabilities. A new method is proposed for providing the wall boundary condition for dissipation rate of turbulent kinetic energy, ε , to improve the model capability upon application of coarse meshes for practical use. The proposed method shows good agreement with accepted correlations and experimental data for flows with various Reynolds and Prandtl numbers including transitional regimes. Also, a mesh width about 5 times or larger than that used in existing models is applicable by using the present boundary condition. The present method thus enhanced computational efficiency in applying the complex turbulence model, LRSFM, to predictions of complicated flows. U nsteady R eynolds a veraged N avier– S tokes (URANS) computations are conducted for an oscillatory non‐isothermal quasi‐planar triple‐jet. Comparisons are made between an experiment and predictions with the LRSFM and the standard k – ε model. A water test facility with three vertical jets, the cold in between two hot jets, simulates temperature fluctuations anticipated at the outlet of a liquid metal fast reactor core. The LRSFM shows good agreement with the experiment, with respect to mean profiles and the oscillatory motion of the flow, while the k – ε model under‐predicts the mixing due to the oscillation, such that a transverse mean temperature difference remains far downstream. Copyright © 2003 John Wiley & Sons, Ltd.
科研通智能强力驱动
Strongly Powered by AbleSci AI