共查询到16条相似文献,搜索用时 93 毫秒
1.
摇摆条件下窄矩形通道内两相流动瞬态阻力特性研究 总被引:1,自引:1,他引:0
摇摆条件下的气液两相流动受摇摆引起的附加惯性力的影响,致使其摩擦阻力特性发生改变。本工作在摇摆周期为8、12、16 s和摇摆振幅为10°、15°、30°的条件下,对窄矩形通道(40 mm×1.6 mm)内空气-水两相流动的瞬态阻力特性进行了研究。结果表明:摇摆时瞬态摩阻系数的变化呈明显周期性;气相质量含气率越大,摩擦压降的波动幅度越大;摇摆周期越小,振幅越大,摩擦压降的波动幅度越大。给出1个用于计算摇摆条件下两相摩阻系数的关联式,92.5%的计算值的相对误差在±20%以内 相似文献
2.
3.
4.
5.
摇摆运动作为一种典型海洋条件,对管内的气液两相流动过程产生较大影响。本工作通过摇摆条件下空气 水泡状流在矩形通道内流动阻力特性的实验,研究摇摆运动对两相流动过程的影响。实验在常温、常压下进行,通道尺寸为40 mm×10 mm,摇摆角度为10°、15°和30°,摇摆周期为8、12和16 s。结果表明,摇摆条件下瞬态摩擦压降的变化具有明显周期性,随着两相雷诺数变大,瞬态摩阻系数的波动幅度和平均水平均变小;摇摆周期越小,摇摆振幅越大,即摇摆运动越剧烈,摩擦压降的波动幅度也越大。 相似文献
6.
建立窄矩形通道在摇摆条件下湍流流动的物理数学模型,应用数值分析方法模拟窄矩形通道的三维非稳态流动的传热过程;考察摇摆条件下通道内流动阻力和换热性能及其随雷诺数Re、摇摆周期T及摇摆幅度max影响的变化规律。结果表明,摇摆状态下窄矩形通道内速度场呈周期性变化;时均摩擦系数favg和时均努塞尔数Nuavg比非摇摆工况下的结果大,Nuavg满足拟合公式0.851 0.4Nu 0.023Re Pr;在相同Re和摇摆周期T下,通道内流体摩擦压降和Nu的变化幅值随max的增大而增大,其变化周期等于T;在相同Re和max下,摩擦压降pf和Nu的变化幅值随T的增大而减小,其变化周期等于T。 相似文献
7.
8.
为获得摇摆条件下窄缝矩形通道内充分发展层流流动规律,首先根据流体质点受力分析结果求解摇摆条件下的动量方程获得层流充分发展速度分布和摩擦系数的理论解;然后开展角振幅±15°、周期8 s摇摆条件下900≤Re≤2600范围内的层流等温流动实验。理论和实验研究结果表明,摇摆条件相对静止条件的最大不同在于各项质量力的周期性变化会引起压力梯度的周期性变化,流体动力结构关系进行重新调整。其中,流体所受剪切力不发生变化,各项质量力产生的压降波动会相应地引起总压降的波动,而摩擦压降和流量不发生变化;摇摆条件下层流摩擦系数也不发生变化,并且理论预测值相对实验值的偏差在-1.1%~+4.3%的范围,两者具有较好的一致性。 相似文献
9.
10.
11.
The laminar pulsatile flow in tubes in rolling motion is investigated theoretically. The theoretical model of laminar flow in rolling motion is developed and the velocity correlation is also derived. The effect of rolling motion on velocity and frictional resistance factor is analyzed. The rolling motion mainly affects on the laminar flow by the tangential force. The centrifugal force does not affect on the flow. The tangential force affects on the flow in axial direction, its radial effect is very weak and could be omitted. There are two critical rolling points in rolling motion. After the first critical rolling point, the flowing velocity next to the wall reverses. Moreover, the flow rate at the tube cross-section becomes negative after the second critical rolling point. The buoyancy force is only one part of the effects that affects on the average velocity of a natural circulation system in rolling motion. The effect of Womersley number on the velocity is significant, which can not only affect on the average velocity but also on the oscillating period and velocity amplitude. The rolling motion does not affect on the average frictional resistance of laminar pulsatile flow. If the rolling motion is very serious, the flow is at a transitional or turbulent flow state, in this case the effect of rolling motion on the average frictional resistance is considerable. 相似文献
12.
Because of the periodic effects of ocean waves, there are great discrepancies between the operational characteristics of nuclear power systems in ocean environment and that of land-based nuclear power systems. In some special operational status, like natural circulation, the additional forces due to ocean environment may impose so great disturbance on the coolant flow that theatres the safety operation of the systems. In the present paper, the turbulent flow in rectangular channels in ocean environments is investigated theoretically with CFD code FLUENT. The effects of several parameters on turbulent flow are analyzed. The effects of rolling motion includes two parts, the first part is the additional force parallel to flowing direction, which can affect on the pressure drop of the flow and change the flowing velocity, and the other part is the additional force perpendicular to flowing direction. In ocean environments, the flowing characteristics of turbulent flow are dominated by the additional force parallel to flowing direction. The effect of additional force perpendicular to flowing direction is very limited. In rolling and heaving motions, if the flowing velocity is the same, the flowing characteristics of turbulent flow are nearly the same, too. The bigger the Reynolds number is, the more serious the oscillation of turbulent kinetic energy and frictional resistance coefficient is, and the more the oscillation of turbulent flow is. The relationship between average frictional resistance coefficient and velocity oscillating amplitude is quadratic. And the oscillating amplitude of frictional resistance coefficient is in direct ratio with velocity oscillating amplitude. 相似文献
13.
The accurate identification of flow pattern is of great significance to improve the calculation accuracy of two-phase pressure drop. In this paper, the existing transition criteria of slug flow to churn flow were verified and evaluated using the static experimental data. On this basis, the best transition criterion was selected and the transition criterion between slug flow and churn flow under rolling condition was constructed by introducing the transient external force field produced by rolling motion, which was verified by the experimental data. The transition criterion was analyzed. The results show that with the increase of rolling amplitude, the transition of slug flow to churn flow advances a little, while the influence of rolling period on transition boundary can be ignored. 相似文献
14.
15.