在一个复杂的动态系统中,过渡到周期性振荡的变形:一个动荡的反应流
Beeraiah Thonti1, Sivakumar Sudarsanan1, Ramesh S Bhavi1
1Indian Institute of Technology Madras, Department of Aerospace Engineering, Chennai 600 036, India and Centre of Excellence for Studying Critical Transitions in Complex Systems, Indian Institute of Technology Madras, Chennai 600 036, India.
Physical review. E
|October 21, 2025
概括
复杂的动反应流表现出从无序波动到有序振荡的各种过渡. 这项研究揭示了五种不同的过渡类型,展示了燃烧系统中的各种连续和不连续路径如何产生秩序.
科学领域:
- 流体动力学 流体动力学
- 燃烧科学是一种科学.
- 非线性动力学是一种非线性动力学.
背景情况:
- 高幅度的周期性振荡在复杂的工程系统中出现,就像乱的反应流一样.
- 这些振荡,称为热声振荡,在工程应用中是不受欢迎的.
- 动荡的反应流从无周期波动转变为周期性振荡,随着燃料与空气的比率 (全球等效比率) 的变化.
研究的目的:
- 研究乱反应流中从混乱转变为秩序的过程.
- 检查二次参数如何影响这种过渡的性质.
- 描述一个向后面的阶段性燃烧器中高振幅周期性振荡的不同路径.
主要方法:
- 在向后面的阶段燃烧器中对流动反应流进行实验研究.
- 二次参数的系统变化:热功率输入和火焰稳定器位置.
- 对声压振荡的分析,以确定过渡类型.
主要成果:
- 确定了五种质量上不同类型的过渡到周期性振荡.
- 观察到两种类型的连续过渡.
- 发现了两种类型的混合连续和不连续的分叉,和一个纯不连续的过渡.
结论:
- 秩序可以通过复杂的动反应流中的多个路径出现.
- 从无序到有序的过渡经历了从连续到不连续的转变.
- 这种过渡的变形可能是乱的热流体流中的普遍现象.
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