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确定性混沌理论能够深刻揭示气液两相流压力波动的非线性特征.本文研究了确定性混沌不变量-分维数、关联维数、Kolmogorov熵在不同流型的变化以及折算液速的影响规律.实验结果表明压力波动的混沌特性与流型有关,分维数除了在高气速的环状流,在其它流型内都小于1.5,折算液速的大小强烈影响压力波动的混沌特性.

参考文献

[1] Saether G;Bendiksen K;Muller J et al.The Fractal Statistics of Liquid Slug Lengths[J].International Journal of Multiphase Flow,1990,16(06):1117-1126.
[2] Y. Cai;M. W. Wambsganss;J. A. Jendrzejczyk .Application of chaos theory in identification of two-phase flow patterns and transitions in a small, horizontal, rectangular channel[J].Journal of Fluids Engineering: Transactions of the ASME,1996(2):383-390.
[3] Franca F;Acikgoz M;Lahey R T Jr et al.The Use of Fractal Techniques for Flow Regime Iidentification[J].International Journal of Multiphase Flow,1991,17(04):545-552.
[4] Langford H M;Beasley D E;Ochterbeck J M.Chaos Analysis of Pressure Signals in Upward Air-water Flows[A].ICMF'98 Lyon France,1998
[5] 黄海,黄轶伦,张卫东.气固流化床压力脉动信号的相关结构模型与分析[J].化工学报,1999(06):812-817.
[6] Mosdorf R;Poniewski M;Ulbrich R.Fractal Analysis in Two-Phase Flow[A].Kielce:Samodzielna Sekcja Poligrafii Politechniki Swietokrzyskiej,1999:173-184.
[7] Ishii M;Mishima K .Two-Fluid Model and Hydrodynamic Constitutive Relations[J].Nuclear Engineering and Design,1984,82:107-126.
[8] Broomhead D S;King G P .Extracting Qualitative Dynamics from Experimental Data[J].Physica,1986,20D:217-236.
[9] Bai Bofeng;Wu Tiejun;Guo Liejin.Two-phase Flow Pattern and Pressure Fluctuation of Two-phase Upward Flow in a U-type Tube[A].Xi'an:Xi'an Jiaotong University Publ,1999:187-194.
[10] Ohba K;Nagae K .Characteristics and Behavior of the Interfacial Wave on the Liquid Film in a Vertically Upward Air-Water Two-Phase Annular Flow[J].Nuclear Engineering and Design,1993,141:17-25.
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