Difference between revisions of "CDC transfer func attempt"

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<h4>Circuit</h4>
 
<h4>Circuit</h4>
 
{| border="0" cellpadding="2"  
 
{| border="0" cellpadding="2"  
|[[Image:cdc_charge_inj.png|thumb|x100px|Charge injection circuit from Fernando's [http://argus.phys.uregina.ca/cgi-bin/private/DocDB/ShowDocument?docid=1364 GlueX-doc-1364] ]]
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|[[Image:cdc_charge_inj.png|thumb|x100px|Charge injection circuit from Fernando's [https://halldweb.jlab.org/doc-private/DocDB/ShowDocument?docid=1364 GlueX-doc-1364] ]]
 
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|}
  
Actual component values used were... 51.1 Ohms, 908 Ohms and 2pF
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Actual component values used were... 51.1 Ohms, 908 Ohms and 2pF.
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The aim is to inject a charge impulse into the electronics chain and measure its response.
  
 
<h4>Early results</h4>
 
<h4>Early results</h4>
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Electronics gain is 76.7 mV / 206 fC = 0.37 mV/fC   
 
Electronics gain is 76.7 mV / 206 fC = 0.37 mV/fC   
  
(Gain of preamp alone measured by FJB as 0.57 mV/fC)
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(Gain of preamp alone measured earlier (before modifications) by FJB as 0.57 mV/fC)
  
  
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Garfield needs the transfer function expressed as current gain, but I want to see the results in adc units, so I need to scale the transfer function x 89 (current gain) x 635/1530 (adc units/uA). The remaining gain factor needed to match garfield adc data to real life data is the gas gain.
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Garfield uses uA for signals, but I want to see the resulting histograms in adc units, for direct comparison with cosmics data.  So... I need to convert my impulse response to input of 1 uA, ie use (1 / 17.2) * fitted function above as the transfer function.??  (Fitted function already includes current gain x 89).
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The remaining gain factor needed to match garfield adc data to real life data is the gas gain.

Latest revision as of 16:48, 24 February 2017

Setup
Setup (GS 4001)

Circuit

Charge injection circuit from Fernando's GlueX-doc-1364

Actual component values used were... 51.1 Ohms, 908 Ohms and 2pF.

The aim is to inject a charge impulse into the electronics chain and measure its response.

Early results

100mV leading edge of sq wave step up (yellow) and trigger from pulser (purple) - average
output of shaper - average
output of shaper - expanded time scale
output of fadc - average
output of fadc - expanded time scale

Final results

Borrowed Phillips 5771 (no attenuators needed)

pulser output - single
pulser output - average
pulser output - average


output of shaper - single
output of shaper - average
output of shaper - average
fADC data
upsampled fADC data

Fitted function

mean of upsampled fADC data
fitted function
blue=refit with powers fixed, pink= pars 137, 118, 8, 91.4, 9

Beware typos in filenames, this was run #31941!


Input charge: 2 pF x 103 mV = 206 fC

Input current: divide by 12ns peaking time of preamp: 206 fC / 12 ns = 17.2 uA


Peak value of output data is 635 adc_units ~ 635 * 495 mV / 4096 = 76.7 mV

Electronics gain is 76.7 mV / 206 fC = 0.37 mV/fC

(Gain of preamp alone measured earlier (before modifications) by FJB as 0.57 mV/fC)


Convert to current using 50 Ohm resistance: 76.7 mV / 50 Ohm = 1.53 mA


Current gain is 1.53 mA / 17.2 uA = 89.0


Integrated value of output data is 19.03 adc_units.us ~ 19.03 * 495 mV / 4096 = 2.30 mV.us

Convert to charge using 50 Ohm resistance: 2.3 mV.us / 50 Ohm = 0.046 mA.us = 0.046 nC = 46 pC


Charge gain is 46 pC / 206 fC = 223


To convert histograms of summed ADC data (with 8ns sample time) to charge, multiply by 8 ns * 46 pC / 19.03 us = 19.3 fC


Garfield uses uA for signals, but I want to see the resulting histograms in adc units, for direct comparison with cosmics data. So... I need to convert my impulse response to input of 1 uA, ie use (1 / 17.2) * fitted function above as the transfer function.?? (Fitted function already includes current gain x 89).

The remaining gain factor needed to match garfield adc data to real life data is the gas gain.