在管道流量中出现流的开始
Kerstin Avila1, David Moxey, Alberto de Lozar
1Max Planck Institute for Dynamics and Self-Organization, Göttingen, Germany. kavila@ds.mpg.de
概括
管道流动中的短暂流会在临界的雷诺兹数下持续. 混乱领域的空间扩散,而不是时间复杂性,驱动了这种流体流.
科学领域:
- 流体动力学 流体动力学
- 流理论是关于流的.
背景情况:
- 剪切流在变化过程中从分层运动转变为流运动,速度越来越快.
- 流的出现显著改变了运输效率和混合.
- 管道流动中持续流的临界雷诺兹数仍然难以捉摸.
研究的目的:
- 识别和描述负责维持管道流动中的流的过程.
- 为了确定暂时流变得持续的临界点.
- 将流开始的机制与经典的兰道-鲁埃尔-塔肯斯理论进行对比.
主要方法:
- 进行了广泛的实验调查.
- 综合的计算机模拟.
主要成果:
- 低雷诺兹数的短暂流在管道中的一个明显的关键点上变得持续.
- 该研究确定并描述了维持流的关键过程.
- 混乱领域的空间扩散,而不是增加的时间复杂性,被确定为决定性因素.
结论:
- 管道中的流体流是由混乱领域的空间传播维持的.
- 这一发现挑战了从时间复杂性中产生的流的经典观点.
- 这项研究为流体流的基本性质提供了新的视角.
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