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Multifractal Analysis of Chaotic Flashing-Induced Instabilities in Boiling Channels in the Natural-Circulation CIRCUS Facility

机译:自然循环CIRCUS设备沸腾通道中混沌闪烁诱发的不稳定性的多重分形分析

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In this paper, two-phase-flow oscillations at the natural-circulation CIRCUS test facility are investigated in a two-riser configuration. These oscillations are driven by flashing (and to some extent by geysering). For a given range of operating conditions of the facility, the oscillations exhibit erratic behavior. This study demonstrates that this behavior can be attributed to deterministic chaos. This is proven by performing a continuous wavelet transform of the measured time series. Any hidden self-similarity in the measurement is seen in the corresponding scale-space plane. The novelty of the present investigation lies with the multifractal approach used for characterizing the chaos. Both nonlinear time series analysis and wavelet-based analysis methods show that the dynamics of the flow oscillations has a multifractal structure. For the former, both Higuchi's method and detrended fluctuation analysis (DFA) were used, whereas for the latter, the wavelet-transform modulus-maxima method was used. The strange attractor corresponding to the dynamics of the system can thus be described as α set of interwoven monofractal objects. The global singular properties of the measured time series is then fully characterized by a spectrum of singularities f (α), which is the Hausdorff dimension of the set of points where the multifractal object has singularities of strength (or Holder exponents of) α. Whereas Higuchi's method and DFA allow easily determining whether the deterministic chaos has a monofractal or multifractal hierarchy, the wavelet-transform modulus-maxima has the advantage of giving α quantitative estimation of the fractal spectrum. The time-modeling of such behavior of the facility is therefore difficult since there is sensitive dependence on initial conditions. From a regulatory point of view, such behavior of natural-circulation systems in a multiple-riser configuration has thus to be avoided.
机译:在本文中,对自然循环CIRCUS测试设备的两相流振荡进行了两层配置研究。这些振荡是由闪烁驱动的(在某种程度上是由间歇喷泉驱动的)。对于给定的设施操作条件范围,振荡表现出不稳定的行为。这项研究表明,这种行为可以归因于确定性混乱。通过对测量的时间序列执行连续小波变换可以证明这一点。在相应的比例空间平面中可以看到测量中任何隐藏的自相似性。本研究的新颖性在于用于表征混沌的多重分形方法。非线性时间序列分析和基于小波的分析方法都表明,流动振荡的动力学具有多重分形结构。对于前者,使用了Higuchi方法和去趋势波动分析(DFA),而对于后者,则使用了小波变换模量-最大值方法。因此,可以将与系统动力学相对应的奇异吸引子描述为交织的单形对象的α组。然后,通过奇异性谱f(α)来完全表征所测得的时间序列的全局奇异性,f(α)是多重分形对象具有强度奇异性(或Holder指数)的点集的Hausdorff维数。 Higuchi的方法和DFA可以轻松确定确定性混沌是单分形还是多分形层次,而小波变换模量最大值具有对分形谱进行α定量估计的优势。由于对初始条件有敏感的依赖性,因此难以对设施的这种行为进行时间建模。从监管的角度出发,因此必须避免自然循环系统在多级配置中的这种行为。

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