Thickness of normal shock zone (e.g. in nozzle)

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SUMMARY

The discussion centers on the characteristics of normal shock waves in supersonic flows within nozzles. It establishes that while theoretical models depict an instantaneous change in parameters such as pressure and velocity, practical observations indicate a finite transition zone with a measurable slope. The thickness of this shock zone is determined by fluid properties, with empirical measurements in air revealing thicknesses around 200 nm, comparable to the mean free path of gas molecules.

PREREQUISITES
  • Understanding of supersonic flow dynamics
  • Familiarity with normal shock wave theory
  • Knowledge of fluid properties (density, pressure, temperature)
  • Basic grasp of molecular mean free path concepts
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  • Research the mathematical modeling of normal shock waves
  • Explore experimental techniques for measuring shock wave thickness
  • Learn about the impact of temperature and pressure on shock wave behavior
  • Investigate the relationship between shock wave thickness and mean free path in various gases
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Aerospace engineers, fluid dynamics researchers, and students studying supersonic flow phenomena will benefit from this discussion.

Swamp Thing
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Under certain conditions, a supersonic flow in a nozzle will result in a "normal shock", an abrupt change in pressure and velocity. In the videos I've looked at, they draw the P and v graphs with a vertical step at that point.

But in practice, I assume there will be a non-zero transition zone with a finite slope in the relevant parameters? And if so, what would determine the thickness of the shock zone, i.e. the slope of the transitions?
 
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Engineering news on Phys.org
https://en.wikipedia.org/wiki/Shock_wave#In_supersonic_flows said:
In a shock wave the properties of the fluid (density, pressure, temperature, flow velocity, Mach number) change almost instantaneously. Measurements of the thickness of shock waves in air have resulted in values around 200 nm (about 10−5 in), which is on the same order of magnitude as the mean free path of gas molecules.
 
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