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High value of vorticity

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Old   February 13, 2015, 14:25
Default High value of vorticity
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Divyaprakash
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I am doing a simulation of a spoon stirring water in a cup. I Wanted to observe the vortices formed. When I plot the vorticity contours, they range from 0 to 5000 /s (the high values are present on the edge of the spoon), even though the rotation rate i am giving to the spoon is only 15 rad/s. Shouldn't the vorticity be comparable to the spoon rotation rate? What am i missing here. The simulation seems to be right. I have got all the residuals to converge. Please help me out here.
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Old   February 13, 2015, 15:03
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Quote:
Originally Posted by Divyaprakash View Post
I am doing a simulation of a spoon stirring water in a cup. I Wanted to observe the vortices formed. When I plot the vorticity contours, they range from 0 to 5000 /s (the high values are present on the edge of the spoon), even though the rotation rate i am giving to the spoon is only 15 rad/s. Shouldn't the vorticity be comparable to the spoon rotation rate? What am i missing here. The simulation seems to be right. I have got all the residuals to converge. Please help me out here.

vorticity generated at walls is the normal derivative of the streamwise velocity which is generally high.
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Old   February 13, 2015, 15:15
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uh.. Can you please explain a bit more in detail. I guess my fundamentals aren't very strong.
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Old   February 14, 2015, 05:30
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You can find the vorticity definition here:
http://en.wikipedia.org/wiki/Vorticity

For a 2D case, you have:

\vec{\omega} = \left( \frac{\partial v_{y}}{\partial x} - \frac{\partial v_{x}}{\partial y} \right) \vec{z}

In the simple case of a flat plate (i.e. velocity aligned with the plate) this becomes:

\vec{\omega} = \left( - \frac{\partial v_{x}}{\partial y} \right) \vec{z}

Now, assuming your boundary layer is 2mm thick and your free stream velocity os 5m/s, you get a vorticity value of 2500 1/s
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Old   February 15, 2015, 14:19
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Thanks a lot!!
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