Difference between revisions of "Polarimeter 11 01 2010"

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:# Silicon detector <math>3 \times 10^{-3} X_{0}</math>
 
:# Silicon detector <math>3 \times 10^{-3} X_{0}</math>
 
:# Coherent-range &gamma;-flux 10<sup>7</sup> Hz, total flux through the target  10<sup>8</sup> Hz
 
:# Coherent-range &gamma;-flux 10<sup>7</sup> Hz, total flux through the target  10<sup>8</sup> Hz
::*Total background rate is: <math> R_{bkg} = \left( 10^{8} Hz ~ \frac{3}{\sim 3} \right)^{2} 20 10^{-9} ns  = 200 Hz </math>
+
::*Total background rate is: <math> R_{bkg} = \left( 10^{8} Hz \cdot \frac{3}{\sim 3} \right)^{2} 20 \cdot 10^{-9}~ns  = 200~Hz </math>
::*Total pair production rate is: <math> R_{sig} = 10^{7} Hz ~ 3 10^{-5}  = 200 Hz </math>
+
::*Total pair production rate is: <math> R_{sig} = 10^{7} Hz \cdot 3 \cdot 10^{-5}  = 300~Hz </math>
 
::* We have ~50% background if we leave the detector in the beam line.  
 
::* We have ~50% background if we leave the detector in the beam line.  
::* We can reduce it to 5% background at running at signal rate of 20Hz (assumes 100% acceptance).
+
::* We can reduce it to 5% background at running at signal counting rate of 20Hz (such a rate assumes 100% acceptance).
  
 
* Turning magnet on will get rid of the problem, but the magnetic field effects need to be dealt with. More work is needed for that but judging from the Reference 2 above this might be doable without a slit. (slit in this case would have to be less than 1mm wide which will interfere with the beam and not allow to sample the whole beam.
 
* Turning magnet on will get rid of the problem, but the magnetic field effects need to be dealt with. More work is needed for that but judging from the Reference 2 above this might be doable without a slit. (slit in this case would have to be less than 1mm wide which will interfere with the beam and not allow to sample the whole beam.

Revision as of 10:16, 1 November 2010

Preliminary evaluation of the options for polarimetry with nuclear pair production

References


Considered Options

  1. Put a an e+e- detector in the beamline before the PS magnet allowing for ~2.5 m lever arm.
Pros
  • No magnetic field distortions.
Cons
  • Short lever arm.
  • Detector is exposed to the photon beam.
  1. Put a an e+e- detector in the beamline after the PS magnet allowing for ~4.5 m lever arm, no B-field.
Pros
  • Relatively longer lever arm.
Cons
  • Detector is exposed to the photon beam.
  • Small distortion effects due to incomplete degaussing of the PS magnet.
  1. Put separate e+ and e- detectors off the beamline after the PS magnet allowing for ~4.5 m lever arm, small \int Bdl\sim 0.12 T m.
Pros
  • Relatively longer lever arm.
  • Detector not exposed to the beam
Cons
  • Magnetic field mixes different momenta and angles at the same position of the detector.
  • Distortion due to the fringe fields.

Simulations

  • Use GEANT4 based program to simulate the basic features. The geometry may have conflicts with the current Hall D beamline configuration.
  • Symmetric Pairs are simulated with P_{{z}}=4 GeV, and θ=6 x 10-5 rad in the lab.
  • All pairs pass through a converter which is 6μm thick, positioned at z=0.
  • 0.3 T constant dipole magnetic field in vertical direction starting at z=2.3 m with the magnetic length of 40 cm
  • Vacuum window 100μm at z=4.45 m (5cm before the detector)
  • Some sort of detector made of silicon, 300μm thick. Consists of two pieces, left and right, for positrons and electrons.
  • The positions of the hit e+ or e- hits are calculated as the energy-weighed average of individually hits within certain window.
  • Simulated 40K symmetric pairs with the fixed θ-angle and momentum in the lab, and uniformly distributed in φ.


A layout of the detector and the beamline for this simulations.



Some results

Positions of the hits on the detector. From left to right from top to bottom: Directional cosines Cy vs Cx of the original electrons and positrons, the locations of the hits on the face of the detector Y vs X, zoom-in for the electron Y vs X, zoom-in for the positron Y vs X.


  • One can see the circles corresponding to the constant momentum and angle. The separation is one the order of 0.4 mm after the magnet.

If we do not use and B-field and leave the detector in the beamline this still will be the separations, B-field does not affect these circles.

  • The background will become an issue. If we increase the converted thickness to 50μm the circle will collapse into a blob. We can try to very roughly estimate the background contributions assuming:
  1. Converter 3\times 10^{{-5}}X_{{0}}
  2. Silicon detector 3\times 10^{{-3}}X_{{0}}
  3. Coherent-range γ-flux 107 Hz, total flux through the target 108 Hz
  • Total background rate is: R_{{bkg}}=\left(10^{{8}}Hz\cdot {\frac  {3}{\sim 3}}\right)^{{2}}20\cdot 10^{{-9}}~ns=200~Hz
  • Total pair production rate is: R_{{sig}}=10^{{7}}Hz\cdot 3\cdot 10^{{-5}}=300~Hz
  • We have ~50% background if we leave the detector in the beam line.
  • We can reduce it to 5% background at running at signal counting rate of 20Hz (such a rate assumes 100% acceptance).
  • Turning magnet on will get rid of the problem, but the magnetic field effects need to be dealt with. More work is needed for that but judging from the Reference 2 above this might be doable without a slit. (slit in this case would have to be less than 1mm wide which will interfere with the beam and not allow to sample the whole beam.