Has anyone attempted to make an indicator based off of this?
https://arxiv.org/pdf/2103.00721.pdf
Although this isn’t my exact thought process, it does convey a certain theory on it.
Also here’s another thing
“
random mafs thot
“The Reynolds number
is the ratio of the inertial forces to viscous forces
within a fluid.
If it is low, the flow is called laminar, viscous forces
are dominant and the flow can be seen as smooth,
the fluid is in constant motion.
If it is high, the flow is called turbulent and is
dominated by inertial forces. This creates vortices,
instabilities and overall chaos.
The second image (from Wikipedia), shows the
plume from a candle flame as it goes from laminar
(low Reynolds) to turbulent (high Reynolds)
This number is an extremely important design tool for
equipment such as aircraft wings and piping
systems.
We've seen (on picture 2) a flow go from laminar to
turbulent, so is it possible to go from turbulent to
laminar and if so, how ?
In the above formula :
p= density of the fluid
M= dynamic viscosity of the fluid
L= characteristic linear dimension””
https://arxiv.org/pdf/2103.00721.pdf
Although this isn’t my exact thought process, it does convey a certain theory on it.
Also here’s another thing
“
random mafs thot
“The Reynolds number
is the ratio of the inertial forces to viscous forces
within a fluid.
If it is low, the flow is called laminar, viscous forces
are dominant and the flow can be seen as smooth,
the fluid is in constant motion.
If it is high, the flow is called turbulent and is
dominated by inertial forces. This creates vortices,
instabilities and overall chaos.
The second image (from Wikipedia), shows the
plume from a candle flame as it goes from laminar
(low Reynolds) to turbulent (high Reynolds)
This number is an extremely important design tool for
equipment such as aircraft wings and piping
systems.
We've seen (on picture 2) a flow go from laminar to
turbulent, so is it possible to go from turbulent to
laminar and if so, how ?
In the above formula :
p= density of the fluid
M= dynamic viscosity of the fluid
L= characteristic linear dimension””
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