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OBTAINING BIFURCATION DIAGRAMS WITH A THERMOACOUSTIC NETWORK MODEL

机译:使用热声网络模型获取分叉图

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Linear techniques can predict whether the non-oscillating (steady) state of a thermoacoustic system is stable or unstable. With a sufficiently large impulse, however, a thermoacoustic system can reach a stable oscillating state even when the steady state is also stable. A nonlinear analysis is required to predict the existence of this oscillating state. Continuation methods are often used for this but they are computationally expensive. In this paper, an acoustic network code called LOTAN is used to obtain the steady and the oscillating solutions for a horizontal Rijke tube. The heat release is modelled as a nonlinear function of the mass flow rate. Several test cases from the literature are analysed in order to investigate the effect of various nonlinear terms in the flame model. The results agree well with the literature, showing that LOTAN can be used to map the steady and oscillating solutions as a function of the control parameters. Furthermore, the nature of the bifurcation between steady and oscillating states can be predicted directly from the nonlinear terms inside the flame model.
机译:线性技术可以预测热声系统的非振荡(稳定)状态是否稳定或不稳定。然而,具有足够大的脉冲,即使在稳态也稳定时,热声系统也可以达到稳定的振荡状态。需要非线性分析来预测这种振荡状态的存在。继续使用延续方法,但它们是计算昂贵的。在本文中,使用称为Lotan的声学网络代码用于获得水平RIJKE管的稳定和振荡解决方案。热释放被建模为质量流量的非线性函数。分析来自文献的几种测试用例,以研究各种非线性术语在火焰模型中的效果。结果与文献一致,表明Lotan可用于将稳态和振荡解决方案映射为控制参数。此外,可以直接从火焰模型内的非线性术语预测稳态和振荡状态之间的分叉之间的性质。

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