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首页> 外文期刊>International Journal for Computational Methods in Engineering Science and Mechanics >A Direct Numerical Simulation of Annular Two-Phase Laminar Flow and Heat Transfer in a Circular Pipe
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A Direct Numerical Simulation of Annular Two-Phase Laminar Flow and Heat Transfer in a Circular Pipe

机译:圆管内环形两相层流和传热的直接数值模拟

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摘要

An accurate finite-volume based numerical method is developed for the direct numerical simulation of two-phase flow-dynamics and heat transfer in a circular pipe consisting of a liquid slug translating in a non-reacting gas. This method is built on a sharp interface concept and developed on an Eulerian-Cartesian fixed-grid system with a cut-cell scheme and marker points to track the moving interface. The unsteady, axisymmetric Navier-Stokes equations in both liquid and gas phases are solved separately. The mass continuity and momentum flux conditions are explicitly matched at the true surface phase boundary to determine the interface shape and movement. A quadratic curve-fitting algorithm with marker points is used to yield smooth and accurate information of the interface curvatures. Two-phase flow and heat transfer characteristics are predicted for air-water flows under low and high Weber numbers to evaluate the heat transfer enhancement levels due to the moving liquid slug and the effects of surface tension force. The method reported in this paper offers, for the first time, a new capability of simulating two-phase gas-liquid flow dynamics and heat transfer directly without any modeling. This numerical simulation involves liquid phase deformation, moving interface boundary, curvature variations due to surface tension, property jumps, and heat transfer at the interface.
机译:开发了一种基于精确有限体积的数值方法,用于在由非反应气体转化的液态团块组成的圆管中进行两相流动力学和传热的直接数值模拟。该方法基于清晰的界面概念,并在具有切割单元方案和标记点以跟踪移动界面的欧拉-笛卡尔固定网格系统上开发。分别求解液相和气相中的非稳态轴对称Navier-Stokes方程。质量连续性和动量通量条件在真实表面相边界处明确匹配,以确定界面形状和运动。具有标记点的二次曲线拟合算法用于产生平滑且准确的界面曲率信息。预测了韦伯数低和高时空气-水流的两相流动和传热特性,以评估由于运动的液团和表面张力作用而引起的传热增强水平。本文报道的方法首次提供了无需任何建模即可直接模拟两相气液流动动力学和传热的新功能。该数值模拟涉及液相变形,移动界面边界,由于表面张力导致的曲率变化,特性跳跃以及界面处的热传递。

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