Difference between revisions of "Aluminum Converter"
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Where <math> N </math> is the number of electrons that hit the target per second, <math> e </math> is electron charge and <math> f </math>, <math> I </math> and <math> ∆t </math> are given above. | Where <math> N </math> is the number of electrons that hit the target per second, <math> e </math> is electron charge and <math> f </math>, <math> I </math> and <math> ∆t </math> are given above. | ||
| − | <math> N = f | + | <math> N = \frac {f I ∆t} {e} = \frac {(300 Hz)(50 A) (5*10^{-11} ps)} {1.6*10^{-19} C} = 4.6875*10^{12} </math> |
So, we have around <math> 4.6875*10^{12}</math> electrons per second or <math> 15.625*10^9 </math> electrons per pulse. | So, we have around <math> 4.6875*10^{12}</math> electrons per second or <math> 15.625*10^9 </math> electrons per pulse. | ||
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| − | Assume a beam spot diameter on the converter surface of 5mm, or an area of <math> A=19.62 mm^2 < | + | Assume a beam spot diameter on the converter surface of 5mm, or an area of <math> A = 19.62 mm^2 </math>. |
Revision as of 19:59, 7 June 2010
Calculating the temperature of a 1/2 mil Aluminum converter with energy deposited from a 44 MeV electron beam.
Calculating number of particles per second
We have electron beam of:
Frequency:
Peak current:
Pulse width:
By , we have
Where is the number of electrons that hit the target per second, is electron charge and , and are given above.
So, we have around electrons per second or electrons per pulse.
Calculating the stopping power due to collision of one 44 MeV electron in Aluminum
From NIST ([1] see link here) the stopping power for one electron with energy of 44 MeV in Aluminum is .
Assume a beam spot diameter on the converter surface of 5mm, or an area of .