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June 21, 2017, 22:14 |
diameter equivalent and hydraulic diameter
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#1 |
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dilaw meda
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hi , i find in the web that the equivalent diameter is not the same as the hydraulic diameter, but i did not understand the difference very well, can you guys explain to me or help me to calculate the equivalent diameter or the hydraulique diameter of this shape ?i need it to calculate Reynolds number Ansys modeler gives me only the surface Area of this sketch wich is 910 mm˛ and the length of the sketch
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June 22, 2017, 00:25 |
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#2 | |
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Lane Carasik
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Quote:
Last edited by lcarasik; June 22, 2017 at 00:34. Reason: Messed up a definition. |
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June 22, 2017, 00:28 |
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#3 | |
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dilaw meda
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Quote:
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June 22, 2017, 00:33 |
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#4 |
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Lane Carasik
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June 22, 2017, 00:52 |
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#5 | |
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dilaw meda
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Quote:
In my case ( area= 910 mm2; wetted pereimeter = 203 mm - the equivalent diameter =sqrt(( 4*area)/3.14) = 34 mm - the hydraulic diameter = 4*area / wetted perimeter = 17 mm What should i choose because it will cause a big change in the reynolds number ??? |
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June 22, 2017, 00:59 |
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#6 | |
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Lane Carasik
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June 22, 2017, 03:33 |
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#7 |
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Lucky
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There are many definitions of equivalent diameter, & many of them are derived from a laminar context and are applied to laminar problems. Some handbooks make the effort to call these laminar equivalent diameters. Equivalent diameters often have strange looking correction factors in them. You tend to find these equivalent diameters in handbooks but not simpler texts.
For turbulent flows, the hydraulic diameter (usually defined as 4*Ac/Pwet) has similar motivations. Fortunately turbulent flows are less particular about the duct shape (because the core velocity profiles are much more uniform in turbulent flows than laminar ones). This definition of hydraulic diameter serves quite well for many problems and so it was not the case that many definitions of hydraulic diameter was developed. Because of its utility, you'll often find hydraulic diameter in just about any book. It is quite rare nowadays to see the mention of laminar equivalent diameters. Back in the empirical days, it was necessary to make all data collapse on the same curve for predictability. Nowadays with CFD readily available, it's no longer needed to fudge parameters to make your data fit a known relation. |
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