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October 12, 2001, 03:28 
velocity divergence as plot

#1 
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Hallo people Is there a way to extract the velocity divergence as plot Thanks


October 16, 2001, 05:56 
Re: velocity divergence as plot

#2 
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Hi,
I am not fully sure that I get your question right: Do you want to plot the diverged "results"? These results are saved to a file  case.div, and can be loaded in the same manner as normal result files just replacing the case.pst with case.div 

October 16, 2001, 12:11 
Re: velocity divergence as plot

#3 
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I think to get what you want you have to load velocities (GETV,ALL) and then use OPERATE,CURL function. I think CURL is the same as divergence of a function?


October 17, 2001, 01:49 
Re: velocity divergence as plot

#4 
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The curl of a vector field is itself a vector (cross product of the "upside down" delta and the vector), whereas the divergence (the corresponding dot product) is a scalar. Hence, for the velocity vector V, div V = du/dx + dv/dy + dw/dz, whereas curl V = i(dw/dy  du/dz) + j(du/dz  dw/dx) + k(dv/dx  du/dy), all d's being partial differentials.
In PROSTAR, the OPERATE,CURL function takes the curl of the loaded vector field and returns the curl (vector) of it. You can also calculate the gradient vector, but I don't know how to calculate the divergence in PROSTAR. I guess contacting the support team is a good idea. 

January 21, 2002, 10:30 
Re: velocity divergence as plot

#5 
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CURL is definitely NOT the same as the divergence of a function, but a DIV command should also be available the same way


January 28, 2002, 20:07 
Re: velocity divergence as plot

#6 
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Continuity equation:
div(rho u) = d(rho)/dt For a converged steady state solution: div(u) > 0. For a transient compressible time step solution: div(u) = 1/rho [d(rho)/dt  u grad(rho)] For incompressible time step solution: (rho = const.): div(u) > 0. 

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