June, 7, 2007 Cf rate measurements using Photonics PMT

From New IAC Wiki
Jump to navigation Jump to search

Cf source was placed 16.5 cm away from face of PHotonics PMT. The PMT output signal was descriminated by a Lecroy Model 821 descriminator set to pass any voltage below -0.5 mV. The descriminated output was then sent to a counter Model TC 531.


Configuration Definitions

1: Placed the Cf source 16.5 cm from face of Scintillator. neutrons passing through scintillator would also pass through PMT

2: Inserted a 2.5 cm thick steel shielding wall between Scintillator and Cf source. Right up against Scintillator

3: Replaced steel wall with 5 cm thick lead shielding brick

4: Replaced lead brick with 6.7 cm thick paraffin block ( Paraffin N.F. , Household wax made by Parowax. 4 cackes, total net weight 16 oz (454 g))

5: Increased thickness of paraffin block to 13.4 cm

6: No source backround

Measurements

Using Photonics PMT and BC

Configuration Rate (counts/min) Statistical Error in Rate (Counts/min)
1 2.7e3 0.09e3
2 2.2e3 0.01e3
3 0.8e3 0.02e3
4 2.2e3 0.08e3
5 1.8e3 0.02e3
6

Analysis

Properties of Materials used

Steel : Zeff = 26 and [math]\rho[/math]=8.02 [math]g/cm^3[/math]

Atomic composition for AISI 304) in %

Element %
Si 1
Cr 19
Mn 2
Fe 68
Ni 10

Lead: Z =


Photon Mass Attenuation Lengh [math]\lambda = \frac{\rho}{\mu} (\frac{g}{cm^2})[/math]

Example Calculation

A 1 MeV photon has [math]\lambda \approx 18 \frac{g}{cm^2}[/math]

The photon intensity is attenuated such that [math]I = I_o e^{-\mu x}[/math]

The half length [math]\lambda_{\frac{1}{2}}[/math] is the distance needed to reduce the photon intensity in half

[math]I=\frac{I_o}{2}=I_o e^{-\mu \lambda_{\frac{1}{2}}}[/math]

Therefore [math]\lambda_{\frac{1}{2}} = -\frac{\ln(\frac{1}{2})}{\mu} = -\frac{\lambda \ln(\frac{1}{2})}{\rho} [/math]

In the case of steel: [math]\lambda_{\frac{1}{2}} = -\frac{18 \ln(\frac{1}{2})}{8} (cm) =1.5 cm = 0.61 inches [/math]

So if the Californium source were just 1 MeV photons then I would expect a 2.5 cm thick steel wall to drop the rate by at least a factor of 2. In reality the photons from Cf-252 are a distribution of energies so we would need to use a montecarlo to make a more accurate prediction. All that can be concluded at this time is that a drop in rate from 2700 to 2200 counts per minute corresponds to a 19% drop in rate which indicates that the particles causing light in the scintillator are not just 1 MeV photons. One can conjecture that because the photon distribution from CF-252 contains more photons at energies below 1 MeV than above that there must be other particles besides photons (probably neutrons) making a signal in the scintillator.