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Determining Pressure Drop via Reynolds Number

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Old   February 15, 2001, 11:14
Default Determining Pressure Drop via Reynolds Number
  #1
Bob Haase
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Hi,

I have just run a pressure loss simulation in CFD2000 for a very long duct. Now I want to validate my solution with an experiment. I have a blower to generate the volume flow, however, I don't have the means to heat the air to match the conditions in my simulation. The temperature of the air in my simulation was 773K. The temperature of the air for my experiment is more like 300K.

Here is my question. Can I use the Reynolds Number from my simullation to determine the air volume flow for the experiment? If I do this, can I expect that the measured pressure loss in the experiment will match the pressure loss under the same Reynolds Number flow at a higher temperature?

thanks, Bob
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Old   February 15, 2001, 14:20
Default Re: Determining Pressure Drop via Reynolds Number
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John C. Chien
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(1). The viscous loss in a pipe is a function of the Reynolds number. (2). You can vary the temperature, the diameter, the velocity (or the mass flow rate), as long as the Reynolds number remains the same.
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Old   February 16, 2001, 10:57
Default Re: Determining Pressure Drop via Reynolds Number
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Bob Haase
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O.K., so what if one of the flows is highly compressible? The high temperature flow has a Mach Number of 0.6, and the low temperature flow has a Mach Number of 0.2. Does the compressiblility contribute to the pressure loss in the duct?

thanks, Bob
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Old   February 16, 2001, 12:51
Default Re: Determining Pressure Drop via Reynolds Number
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sylvain
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In that case, you should have to respect the Mach numbers also, to get the right compressible behavior.

This comes from the application of the Pi-theorem (or Bughingham-theorem).
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Old   February 16, 2001, 14:21
Default Re: Determining Pressure Drop via Reynolds Number
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John C. Chien
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(1). The loss comes from the skin friction. And the skin friction coefficient is a function of Mach number. (2). You need to take a look at the book "Boundary Layer Theory", by Schlichting. It has a chapter on skin friction drag of a flat plate at sero incidence, which includes charts and formula to estimate the skin friction coefficient for compressible flows as a function of Mach number. (3). In your Mach number range, the effect is about 5% smaller based on the incompressible value. The higher the Mach number, the lower the skin friction coefficient. (3). You must try to get the book, it has all the information you need.(it is a popular standard reference book)
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