Recombination time for ionized atoms in a low pressure gas?

AI Thread Summary
The discussion centers on determining the recombination time for ionized CO atoms in a low-pressure gas environment. A user seeks guidance on calculating how long it takes for the gas to return to neutrality after ionization by electrons. Key factors influencing this process include the mean free path between atoms, the root mean square velocity of the atoms, and the specific conditions of pressure and ionization levels. Participants suggest consulting plasma physics literature for detailed algorithms and mention the importance of transition probabilities in the calculations. Overall, the conversation highlights the complexity of the topic and the need for further resources to develop a clearer understanding.
jasonpatel
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I am looking into some new physics and had the following question come up:

You have a neutral gas of let's say, CO atoms at 1 nanoTorr. An electron(s) comes passing through the gas ionizing only 1% of the gas atoms. How long does it take for the gas to come back to neutrality? In other words, what is the recombination time? Any help or guidance of texts to read would be very helpful!
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This is an extremely complex algorithm. You can find some tables in plasma physics books. It depends on the pressure, the species and level of ionization, at the minimum.

Eric
 
Hi guys, thanks for the advice/response.

Yes, I can imagine that is a very complicated physics involved. I tried looking it up on google and it was pretty unsuccessful. Do you guys have anything you an refer (no matter how complex)?

I am trying to develope a simple understanding for this:

Find the mean free path between atoms. Find v_rms of the atoms. Then I can find the recombination time. The thing that complicates this a bit more is the fact that the mean free path is between ANY atoms not necessarily two atoms that will allow recombination (a neg. and pos. ion).

Any ideas? Corrections? Lol at this point anything will be appreciated!
 
I suspect the transition probabilities of the states will be involved somehow.
I'm still learning how to use autostructure, but I think it can help you calculate it.
 
elegysix said:
I suspect the transition probabilities of the states will be involved somehow.
I'm still learning how to use autostructure, but I think it can help you calculate it.

That would great, any help would be greatly appreciated.
 
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