Difference between revisions of "Minimum accelerator energy to run experiment"
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= fitting the collimator size into the hole in the concrete wall= | = fitting the collimator size into the hole in the concrete wall= | ||
− | I can express the distance <math>A_1D_1</math> as function of collimator size <math>\Theta_C | + | I can express the distance <math>A_1D_1</math> as function of collimator size <math>/frac{\Theta_C}{m}</math> and electron beam energy E: |
<math>A_1D_1(E,\ \Theta_C/m) = \frac{469}{2}\tan\left(\frac{0.511}{E}\right) | <math>A_1D_1(E,\ \Theta_C/m) = \frac{469}{2}\tan\left(\frac{0.511}{E}\right) |
Revision as of 22:02, 14 June 2010
general setup
fitting the collimator size into the hole in the concrete wall
I can express the distance
as function of collimator size and electron beam energy E:
The minimum energy of accelerator (MeV) is limited by fitting the collimator size
into the hole R = 8.73 cm:
1) Assuming the collimator diameter is
:
2) Assuming the collimator diameter is
:
3) Assuming the collimator diameter is
:
4) for arbitrary collimator size
:All energy under this line is good to run experiment for condition above
GH = 5.08 cm condition
1) assuming the collimator diameter is
2) assuming the collimator diameter is
3) assuming the collimator diameter is
4) for arbitrary collimator size
:All energy under this line is good to run experiment for condition above
both conditions above are together
All energy under this linse is good to run experiment for both conditions above