Calculating Flow of Helium in a Verticle Pipe

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To maintain a constant gradient of gases in a 24" diameter vertical pipe with pure helium entering at the top, a specific flow rate of helium is required to keep air from diffusing into the upper region. This flow rate can be calculated using Fick's law, which relates the diffusion of gases to concentration gradients. The relevant equation involves the concentration of air and the flow velocity of helium, indicating that adjustments in flow velocity will influence the concentration gradient. Understanding the relationship between these variables is crucial for determining the necessary helium flow rate. Proper calculations will ensure that pure helium is sustained at the desired height in the pipe.
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I have a long, 24" diameter verticle pipe. There is a flow of gas through this pipe in which pure helium enters at the top and exits at the bottom where it exits to atmosphere. In this case, there must be a gradient of gasses with helium at the top and air at the bottom and a mixture between the two due to diffusion.

My question is, what flow of helium is needed to keep this gradient constant? In other words, I want to maintain pure helium at some upper point in the pipe - so how can I determine the flow of helium needed to keep the air out?

I know it has to do with Fick's law but I've never had to do a calculation like this one. Any thoughts?
 
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Q_Goest said:
I have a long, 24" diameter verticle pipe. There is a flow of gas through this pipe in which pure helium enters at the top and exits at the bottom where it exits to atmosphere. In this case, there must be a gradient of gasses with helium at the top and air at the bottom and a mixture between the two due to diffusion.

My question is, what flow of helium is needed to keep this gradient constant? In other words, I want to maintain pure helium at some upper point in the pipe - so how can I determine the flow of helium needed to keep the air out?

I know it has to do with Fick's law but I've never had to do a calculation like this one. Any thoughts?
The equation you are dealing with is $$V\frac{dC}{dx}=D\frac{d^2C}{dx^2}$$ where C is the concentration of the air, and v is the flow velocity of the helium.
 
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