Reynolds Number and Friction Factor: How Does It Work?

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SUMMARY

The discussion centers on the relationship between Reynolds number and friction factor in fluid dynamics. As Reynolds number increases, indicating more turbulent flow, the friction factor decreases according to the Moody diagram and experimental data. This counterintuitive phenomenon occurs because the increase in flow velocity leads to a greater dynamic pressure, which outweighs the reduction in friction factor. Consequently, while turbulence increases energy loss, the overall frictional wall stress can still rise due to the dominant effect of dynamic pressure.

PREREQUISITES
  • Understanding of Reynolds number and its significance in fluid dynamics
  • Familiarity with the Moody diagram and its application in calculating friction factors
  • Knowledge of drag shear stress and its relationship with dynamic pressure
  • Basic principles of turbulent versus laminar flow
NEXT STEPS
  • Study the Moody diagram in detail to understand friction factor calculations
  • Research the effects of turbulence on energy loss in fluid systems
  • Learn about drag shear stress and its implications in engineering applications
  • Explore advanced fluid dynamics concepts, including boundary layer theory
USEFUL FOR

Engineers, fluid dynamics researchers, and students studying mechanical or civil engineering who are interested in the behavior of fluids in turbulent flow conditions.

thereisnospoo
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So, I understand that when reynolds number increases, the fluid becomes more turbulent, and there is a greater energy loss due to formation of eddies. However, shouldn't this increase in reynolds number cause an increase in friction as well?

But, according to the moody diagram (http://piping-designer.com/wiki/images/0/05/Moody-Diagram.jpg)
as well as experimental data I have collected, it seems that friction factor actually decreases as reynolds number increases. How is this possible, if increasing turbulence causes more haphazard flow, wouldn't their be greater frictional forces?
 
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The drag shear stress at the wall is equal to the friction factor times the dynamic pressure ##\rho \frac{v^2}{2}##, and the latter increases with flow velocity more than the friction factor decreases. So the net effect is an increase in the frictional wall stress.
 

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