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垂直气液两相流混沌吸引子单元面积分析
引用本文:陈平,杜亚威,薛友林.垂直气液两相流混沌吸引子单元面积分析[J].物理学报,2016,65(3):34701-034701.
作者姓名:陈平  杜亚威  薛友林
作者单位:1. 天津大学电气与自动化工程学院, 天津 300072; 2. 北京苹果知科技有限公司, 北京 100124; 3. 河北工业大学 海洋科学与工程学院, 海水资源高效利用化工技术教育部工程研究中心, 天津 300130; 4. 辽宁大学轻型产业学院, 沈阳 110036
摘    要:为了充分反映吸引子结构随时间延迟的变化规律,在现有吸引子形态描述方法基础上定义了吸引子单元面积,通过仿真发现,吸引子单元面积随时间延迟变化曲线第一个波峰的高度和时间延迟主要由信号中大幅值波动的数量、频率决定,利用此规律对实验采集到的气液两相流电导波动信号进行分析,发现在固定液相流量条件下,改变气相流量会导致泡状流、段塞流和混状流中大幅值波动幅度的改变,但相同流型信号中大幅值波动的频率比较接近.将吸引子单元面积随时间延迟变化曲线第一个波峰的时间延迟和落差比作为特征量,可以实现泡状流、段塞流、混状流的流型分类.

关 键 词:气液两相流  流型识别  吸引子形态  吸引子单元面积
收稿时间:2015-06-26

Element area analysis of chaotic morphology of verical gas-liquid two-phase flow
Chen Ping,Du Ya-Wei,Xue You-Lin.Element area analysis of chaotic morphology of verical gas-liquid two-phase flow[J].Acta Physica Sinica,2016,65(3):34701-034701.
Authors:Chen Ping  Du Ya-Wei  Xue You-Lin
Institution:1. School of Electrical Engineering and Automation, Tianjin University, Tianjin 300072, China; 2. Beijing Pingguozhi Technology Co., Ltd, Beijing 100124, China; 3. Engineering Research Center of Seawater Utilization Technology of Ministry of Education, School of Marine Science and Engineering, Hebei University of Technology, Tianjin 300130, China; 4. College of Light Industry, Liaoning University, Shenyang 110036, China
Abstract:In order to better understand the variation of flow structure with delay time, we propose the element area (EA) of attractor morphology parameter in this paper. First, the conductance fluctuating signals and adaptive optimal kernel time-frequency representations of different gas-liquid flows are shown, we can find that flow pattern evolution is always accompanied by the numerical and frequency changes of large amplitude fluctuation (LAF). Then three kinds of signals, i. e., rossler signal, white noise and sinusoidal signal with multi-components, are used for analyzing the simulations, and the results indicate that the greater the frequency of LAF, the smaller the delay time of first crest of EA(τ peak ) is, and that the more the LAF, the bigger the peak value of first crest of EA(hpeak) is. Additionally, we use the above rule to analyze the conductance fluctuating signals measured from upward gas-liquid two-phase flow experiments and the signal length is selected to be 10 s for analysis. When the water superficial velocity is fixed to be 0.1138 m/s and the gas superficial velocity is gradually increased, we find that the τ peak is constant and hpeak changes up and down at bubble flow. When the flow pattern evolves into bubble-slug transition flow, the τ peak begins to turn bigger, and when the flow pattern evolves into slug flow, the τ peak becomes constant again while the hpeak increases monotonically with the gas flow rate increasing. The τ peak begins to become smaller as the flow pattern evolves from slug flow into churn flow, and we can find that the τ peak and hpeak of transition flow are alike. The τ peak and hpeak of bubble flow and churn flow are also alike because their dynamical mechanisms are similar but the downward trend of bubble flow is more gently than that of churn flow. When the water superficial velocity is fixed to be 0.2719 m/s, we can find similar variations of τ peak and hpeak to the above. Finally we determine the fall ratio (Rf) which is the ratio of the difference between the first crest and the first trough of EA and the hpeak, and then quantitatively distinguish three typical flow patterns, i.e., bubble flow, slug flow and churn flow by the Rfpeak distribution.
Keywords:gas-liquid two-phase flow  flow patterns classification  attractor morphology  element area of attractor
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