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A study of nonlinear dynamics of single- and two-phase flow oscillations.

机译:单相和两相流动振荡的非线性动力学研究。

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The dynamics of single- and two-phase flows in channels can be contingent on nonlinearities which are not clearly understood. These nonlinearities could be interfacial forces between the flowing fluid and its walls, variations in fluid properties, growth of voids, etc. The understanding of nonlinear dynamics of fluid flow is critical in physical systems which can undergo undesirable system operating scenarios such an oscillatory behavior which may lead to component failure.; A nonlinear lumped mathematical model of a surge tank with a constant inlet flow into the tank and an outlet flow through a channel is derived from first principles. The model is used to demonstrate that surge tanks with inlet and outlet flows contribute to oscillatory behavior in laminar, turbulent, single-phase, and two-phase flow systems. Some oscillations are underdamped while others are self-sustaining.; The mechanisms that are active in single-phase oscillations with no heating are presented using specific cases of simplified models. Also, it is demonstrated how an external mechanism such as boiling contributes to the oscillations observed in two-phase flow and gives rise to sustained oscillations (or pressure drop oscillations). A description of the pressure drop oscillation mechanism is presented using the steady state pressure drop versus mass flow rate characteristic curve of the heated channel, available steady state pressure drop versus mass flow rate from the surge tank, and the transient pressure drop versus mass flow rate limit cycle.; Parametric studies are used to verify the theoretical pressure drop oscillations model using experimental data by Yuncu's (1990). The following contributions are unique: (1) comparisons of nonlinear pressure drop oscillation models with and without the effect of the wall thermal heat capacity and (2) comparisons of linearized pressure drop oscillation models with and without the effect of the wall thermal heat capacity to identify stability boundaries.
机译:通道中单相和两相流动的动力学可能取决于尚未清楚了解的非线性。这些非线性可能是流动的流体与其壁之间的界面力,流体特性的变化,空隙的增长等。在物理系统中,对流体流动的非线性动力学的理解至关重要,因为物理系统可能会发生不良的系统操作场景,例如振荡行为,可能导致组件故障。从第一原理推导了稳压罐的非线性集总数学模型,该稳压罐具有恒定的流入流量和流经通道的出口流量。该模型用于证明具有进口和出口流量的调压罐在层流,湍流,单相和两相流系统中会引起振荡行为。有些振荡衰减不足,而另一些则可以自我维持。使用简化模型的特定情况,介绍了在不加热的单相振荡中起作用的机制。另外,还证明了诸如沸腾之类的外部机制如何促成在两相流中观察到的振荡并引起持续的振荡(或压降振荡)。使用加热通道的稳态压降与质量流量特性曲线,调压罐的可用稳态压降与质量流量以及瞬态压降与质量流量的关系,对压降振荡机理进行了描述。极限循环。参数研究用于使用Yuncu(1990)的实验数据来验证理论压降振荡模型。以下是独特的贡献:(1)在有壁热热容量影响的情况下和没有壁热容量影响的非线性压降振荡模型的比较;(2)在有壁热热容量影响的情况下和没有壁热能力影响的线性压降振荡模型的比较确定稳定性边界。

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