Laminar to turbulent flow transition

In summary, this article seems to indicate that the Directed Percolation Model may be a suitable description of the space-temporal transition to turbulence in channel flow and Couette flow.
  • #1
Anashim
40
1
Is it true that the laminar to turbulent flow transition has been finally solved? From what I've read, it seems to be well described by the Directed Percolation Model. I can hardly believe it since I haven't seen the news in the press (from my point of view, it's a long standing unsolved issue in Theoretical Physics).

https://www.nature.com/collections/rxsztdqblr/
 
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Engineering news on Phys.org
  • #3
As someone who works in the field of laminar-turbulent transition (albeit in boundary layers, not confined flows like the Poiseuille and Couette flows contained here), I've not heard of any of this and it was from two years ago. In other words, it must not have been broadly impactful enough to make its way into use in any engineering sense, nor has it found its way into use (or even mention) in the broader fluid dynamics community. That said, I haven't read through all of this yet (and I've downloaded the papers, so I do intend to do so).

From what I can tell, none of this is claiming that transition and turbulence have been "solved". Rather, it seems to indicate that the transition process itself (i.e. the growth and propagation of turbulent spots) can be described using this directed percolation idea from statistical mechanics (a topic with which I am admittedly not very familiar). It doesn't seem to do much to address how the flow arrives at the point where the spots form, nor the actual process by which a flow otherwise dominated by stable and unstable waves transitions to one dominated by the energy cascade that is the hallmark of turbulence.

In other words, this seems to be a potentially interesting piece of a puzzle, but it certainly doesn't form the whole picture.
 
  • #4
The title of the last two letters, namely,

'A universal transition to turbulence in channel flow'

'Directed percolation phase transition to sustained turbulence in Couette flow'

seem to indicate that the Directed Percolation Model contains all the relevant statistical information concerning the space-temporal transition to turbulence in the two analyzed flows.

If this is not an explanation of turbulence onset, then all the second order phase transition universality classes models are not physical descriptions of those phenomena either. In my opinion, they are physical explanations since you can caculate all critical exponents using either the Renormalization Group method (an approximate method) or solving the Conformal Field Theories that they define.
 
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What is laminar to turbulent flow transition?

Laminar to turbulent flow transition is the change in the flow pattern of a fluid from smooth and orderly (laminar flow) to chaotic and irregular (turbulent flow).

What causes laminar to turbulent flow transition?

Laminar to turbulent flow transition can be caused by various factors such as changes in velocity, viscosity, and surface roughness. It can also be triggered by disturbances in the flow, such as obstacles or sudden changes in direction.

How is laminar to turbulent flow transition measured?

Laminar to turbulent flow transition can be measured using different parameters such as Reynolds number, pressure drop, and flow visualizations. It can also be identified through changes in flow characteristics such as velocity profiles and turbulence intensity.

Why is understanding laminar to turbulent flow transition important?

Understanding laminar to turbulent flow transition is crucial in various fields such as fluid mechanics, aerodynamics, and industrial processes. It allows for the prediction and control of flow behavior, which is essential in optimizing efficiency and reducing energy consumption.

Can laminar to turbulent flow transition be controlled?

Yes, laminar to turbulent flow transition can be controlled through various methods such as adding surface roughness, using flow control devices, and altering flow parameters. However, the effectiveness of these methods may vary depending on the specific flow conditions.

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