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May 21, 2014, 04:48 
calculate gradient of U in groovyBC

#1 
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Chao Liu
Join Date: May 2014
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Hello
I'm trying to calculate the force on a surface to update the movingwall boundary condition of the surface. The gradient of U is needed for calculating viscous contribution of forces. The code is based on the example on wiki http://openfoamwiki.net/index.php/Co...ectionalForces Code:
sphere { type groovyBC; variables ( "pressure_force=sum(p*normal()*area());" "viscous_force=sum(snGrad(U)*area()*0.01);" //nu=0.01 "force=pressure_force+viscous_force;" "acceleration=force*1000/33.51;" //density=1000;mass=33.51 SI "torque=sum((pos()vector(0,0.4,0))^(p*normal()*area()snGrad(U)*area()*0.01));" "angular_acceleration=torque*1000/0.5362;" //moment of inertia=0.5362 ); valueExpression "(time()>1.0) ? U+(vector(acceleration.x,0,0)+angular_acceleration^(pos()vector(0,0.4,0)))*deltaT()*0.5 : U"; value uniform (0 0 0); } Code:
> FOAM FATAL ERROR: Parser Error for driver PatchValueExpressionDriver at "1.14" :"field grad not existing or of wrong type" "grad(U)" ^^^^  Regards, 

May 21, 2014, 06:49 

#2 
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Philipp
Join Date: Jun 2011
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Hi!
But what is snGrad(U) else?
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May 21, 2014, 08:16 

#3 
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Chao Liu
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May 21, 2014, 08:18 

#4 
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Philipp
Join Date: Jun 2011
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Well ok, this does not account for the moving wall... or what is the problem?
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May 21, 2014, 09:30 

#5 
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Chao Liu
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Philipp, I want to impose a moving wall boundary condition on the surface of a sphere. The motion results from the hydrodynamic force . Therefore, the gradient of U at the surface must be obtained to calculate the force. The problem is that an error appears when I use grad(U). Using snGrad(U) is incorrect physically.


May 23, 2014, 06:32 

#6  
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Bernhard Gschaider
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Quote:
On the other hand: as you probably know the U of the sphere it is probably better to calculate grad(U) in tangential direction analytically
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May 25, 2014, 10:34 

#7  
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Chao Liu
Join Date: May 2014
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Quote:
Thanks for your advice! I' m trying to do the calculation by modify the source code. My general idea is adding a new equation for the tensor grad(U) after the momentum equation is solved. Does this way can avoid the inaccuracy? Regards Chao 

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