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October 29, 2010, 14:07 
buoyancy  losses estimation through total pressure

#1 
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Hi everyone
As a test, I'm simulating a basic vertical cylinder, with uniform normal water flow at entrance and zero averaged pressure at outlet. Reynolds number is ~2000  When buyoancy is off, by calculating total pressure difference between inlet and outlet I get losses that corresponds to what can be expected from theory  when buoyancy is on : computing losses by total pressure difference gives a very different value (*20 !). Computing losses by difference of (abs pressure+cinetic energy) gives non physical results (negative losses...) I've checked hydrostatic pressure (abs. pressure  ref. pressure  pressure) and this is ok... what's going on ? and how do I compute losses in case of buoyancy ? thank you all in advance ! 

October 30, 2010, 11:32 

#2 
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Tommy
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If there's setting about reference density, you can make a test with reference density = 0.


November 1, 2010, 14:03 

#3 
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thanks
but I am not considering a multiphase flow, as only water is flowing in. So my density is fixed and constant (i am not considering temperature fluctuation either). This is really a simple test case, and results are puzzling to me... any other clue ? 

November 4, 2010, 13:10 

#4  
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Michael P. Owen
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Quote:


November 10, 2010, 12:05 

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Quote:
thanks for your contribution. I've understood that when buoyancy is on, absolute pressure = pref+pressure+hydrostatic pressure (this is what is said in CFX help). In fact I did a wrong calculation when buoyancy was on as my reference temperature was set in kelvin and not in celsius as I thought. Now that I fixed it, total pressure difference when buoyancy is on or off are the same. Therefore, I still have questions about hydrostatic contribution : when buoyancy is on, total pressure difference as defined by CFX (pressure without hydrostatic contribution + cinetic energy) between inlet and outlet should be regular losses + rho.g.deltaz and this is not the case, we get only regular losses. Could it be that when imposing boundary conditions, hydrostatic contribution is implied, therefore in the pressure field obtained, hydrostatic contribution is indeed included in PRESSURE ? Thanks. 

Tags 
buoyancy, losses, total pressure 
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