G. Eigen, Paris, 08.10.2007 2 Introduction The SiPM response is non-linear and depends on operating voltage (V-V bd ) and temperature  SiPMs need monitoring.

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Presentation transcript:

G. Eigen, Paris, Introduction The SiPM response is non-linear and depends on operating voltage (V-V bd ) and temperature  SiPMs need monitoring In the AHCAL physics prototype we use an LED-based monitoring system that can measure the full SiPM response function in each channel (one LED monitored by a PIN feeds 18 scintillator tiles) Since the present monitoring system is rather elaborate, one may ask if the system can be simplified in a full ILC calorimeter without sacrificing stable performance (<1%)? This requires a characterization of the SiPM response curves that can be determined with a few reference measurements During the 2006 testbeam program we took 4 runs recording the full SiPM response We are analyzing this data to extract essential characteristics of the SiPM response curves to address above question  shape, saturation point,...

G. Eigen, Paris, Analysis Procedure Use run type ahcPMVcalibScan and extract SiPM & PIN diode Use run type ahcPMVcalibScan and extract SiPM & PIN diode values from LCIO files (pedestal events are now included) values from LCIO files (pedestal events are now included) Gain correction and intercalibration is taken into account here Gain correction and intercalibration is taken into account here Pedestal subtraction is based on pedestal events from beam runs Pedestal subtraction is based on pedestal events from beam runs that weretaken shortly before or after Vcalib run that weretaken shortly before or after Vcalib run We calculate average of SiPM & PIN for each Vcalib value & plot We calculate average of SiPM & PIN for each Vcalib value & plot SiPM vs PIN correlation (  “uncorrected” SiPM response curve) SiPM vs PIN correlation (  “uncorrected” SiPM response curve) Rescale PIN values to force initial slope to be one and start at a Rescale PIN values to force initial slope to be one and start at a common origin (  “corrected” SiPM response curve) common origin (  “corrected” SiPM response curve) Small negative sipm/pin values occurring for low Vcalib values Small negative sipm/pin values occurring for low Vcalib values are set to (0,0) in fits to different models are set to (0,0) in fits to different models Compare 4 runs from August & October for all modules 3-15 Compare 4 runs from August & October for all modules 3-15 (we have left out modules 1 &2) (we have left out modules 1 &2)

G. Eigen, Paris, Saturation Curves for Module 13, 5-6 Compare 4 runs from August & October August runs August runs October runs October runs Saturation curve after pedestal subtraction, PIN & gain correction Saturation curve after adjustment to common origin with slope one

G. Eigen, Paris, Saturation Curves for Module 5, 5-6 Compare 4 runs from August & October Compare 4 runs from August & October August runs August runs October runs October runs Saturation curve after pedestal subtraction, PIN & gain correction Saturation curve after adjustment to common origin with slope one

G. Eigen, Paris, Spread of Endpoints in Different Runs Difference between maximum Difference between maximum and minimum  value of SiPM and minimum  value of SiPM response endpoint for the 4 runs response endpoint for the 4 runs Distribution peaks at ~10 pixels Distribution peaks at ~10 pixels but has long high-side tail but has long high-side tail  need to understand this  need to understand this FWHM ~ pixels FWHM ~ pixels Relative spread by normalizing  Relative spread by normalizing  to average of 4 endpoint values to average of 4 endpoint values Peaks is ~1% Peaks is ~1% FWHM is ~1%, but distribution FWHM is ~1%, but distribution has very long tail on high side has very long tail on high side The long tails need to be The long tails need to be understood and possibly reduced understood and possibly reduced Spread of endpoints from 4 runs Relative spread of endpoints [%]

G. Eigen, Paris, Spread of SiPM Response Curve Endpoints This represents the variation This represents the variation in SiPM responses in SiPM responses The distribution peaks near The distribution peaks near ~900 pixels & has a tail on ~900 pixels & has a tail on low-side low-side The FWHM is ~200 pixels The FWHM is ~200 pixels   ~ 85 pixels   ~ 85 pixels The SiPMs have 1024 pixels The SiPMs have 1024 pixels We need to understand the ~100 pixel shift and the large spread We need to understand the ~100 pixel shift and the large spread (is pedestal subtraction too big?) (is pedestal subtraction too big?) Since the measured endpoint may not correspond to the true Since the measured endpoint may not correspond to the true saturation value (non-zero slope at endpoint), we are exploring saturation value (non-zero slope at endpoint), we are exploring different fitting models different fitting models FWHM~200 pixels Measured endpoints in saturation curve from run

G. Eigen, Paris, Parameterize SiPM Response Functions The idea is to fit SiPM response to a function and extract the The idea is to fit SiPM response to a function and extract the saturation value from the fit saturation value from the fit We have started with 3 model distributions We have started with 3 model distributions 1.  zero slope at endpoint 1.  zero slope at endpoint In first model C yields saturation value if slope is ~ zero at EP, In first model C yields saturation value if slope is ~ zero at EP, otherwise saturation is underestimated otherwise saturation is underestimated To extract saturation value for latter two models is complicated To extract saturation value for latter two models is complicated as it varies between C and 2C depending on slope (not corrected) as it varies between C and 2C depending on slope (not corrected) We are further looking into more refined functions We are further looking into more refined functions

G. Eigen, Paris, Fit Saturation Curves of Module 5,5-6 High data points lie in saturation Single exponential provides a good fit Fits with 2 exponentials or exponential plus gaussian do not exponential plus gaussian do not yield an improvement (values for yield an improvement (values for C and a are similar in all 3 fits) C and a are similar in all 3 fits) pixel/1000 pixel/1000 pixel/1000 ADC bins/1000

G. Eigen, Paris, Fit Saturation Curves of Module 13,5-6 High data points are not in saturation, observe nonzero slope saturation, observe nonzero slope  single exponential does not  single exponential does not give good fit give good fit Fits with 2 exponentials or exponential plus gaussian do better exponential plus gaussian do better pixel/1000 pixel/1000 pixel/1000 ADC bins/1000

G. Eigen, Paris, Fit Saturation Curves of Module 14,5-6 Here the 2-exponential or exponential plus gaussian fit do not provide a good description Need modified function pixel/1000 pixel/1000 pixel/1000 ADC bins/1000

G. Eigen, Paris, Fit Results for C Distributions of measured Distributions of measured endpoints and endpoints from endpoints and endpoints from fit model 1 (one exponential) fit model 1 (one exponential) are similar are similar Measured distributions seems Measured distributions seems to be shifted up by order 10 to be shifted up by order 10 pixels wrt C from fit pixels wrt C from fit C distributions for fit models C distributions for fit models 2&3 are hard to interpret, 2&3 are hard to interpret,  need to muliply C by factor  need to muliply C by factor ( ) at x=x max ( ) at x=x max We need to explore and We need to explore and understand large spread understand large spread In model 3 distribution seems In model 3 distribution seems better behaved  refine better behaved  refine fit function fit function ADC bins/1000 Entries Entries Entries

G. Eigen, Paris, Conclusion and Outlook The procedure of adjusting SiPM response functions to common The procedure of adjusting SiPM response functions to common origin with slope one after individual gain correction looks origin with slope one after individual gain correction looks promising (  procedure needs fine-tuning) promising (  procedure needs fine-tuning) Measured endpoint distribution and fit result from 1-exponential Measured endpoint distribution and fit result from 1-exponential show reasonable agreement for saturation, though measured show reasonable agreement for saturation, though measured endpoints are shifted up by ~12 pixels wrt fitted endpoint endpoints are shifted up by ~12 pixels wrt fitted endpoint Peaks of distributions are ~100 pixels lower than #SiPM pixels, Peaks of distributions are ~100 pixels lower than #SiPM pixels, and spread (FWHM ~ 100 pixels) is rather large  needs further and spread (FWHM ~ 100 pixels) is rather large  needs further exploration exploration We need to understand non-vanishing slopes at endpoint, improve We need to understand non-vanishing slopes at endpoint, improve fit model to deal with different shapes near endpoint, and fit model to deal with different shapes near endpoint, and determine the  2 to evaluate the fit quality determine the  2 to evaluate the fit quality We will look at saturation curves in 2007 runs (increase statistics) We will look at saturation curves in 2007 runs (increase statistics) We will try to extract parameters from one run, apply them to We will try to extract parameters from one run, apply them to to data of another run and see if we can reproduce the shape to data of another run and see if we can reproduce the shape

G. Eigen, Paris, Acknowledgments This work was conducted in collaboration with the DESY AHCAL This work was conducted in collaboration with the DESY AHCAL group, in particular we would like to thank S. Schaetzel for group, in particular we would like to thank S. Schaetzel for his help in setting us up to performing these studies his help in setting us up to performing these studies

G. Eigen, Paris, Backup Slides

G. Eigen, Paris, Saturation Curves for Module 14, 5-6 Compare 4 runs from August & October August runs August runs October runs October runs Saturation curve after pedestal subtraction, PIN & gain correction Saturation curve after adjustment to common origin with slope one

G. Eigen, Paris, Saturation Curves for Module 6,5-6 High data points lie in saturation Single exponential provides a good fit Fits with 2 exponential do not yield an improvement (values for yield an improvement (values for C and a are similiar in all 3 fits) C and a are similiar in all 3 fits)

G. Eigen, Paris, Saturation Curves for Module 15, 5-6 High data points are not in saturation, observe nonzero slope saturation, observe nonzero slope  single exponential does not  single exponential does not give good fit give good fit Fits with 2 exponential do better

G. Eigen, Paris, Results for a In the distribution of the In the distribution of the exponential fit, a peaks at~1.2 exponential fit, a peaks at~1.2 and FWHM is ~0.4 and FWHM is ~0.4 For distribution of the 2- For distribution of the 2- exponential fit, a peak is exponential fit, a peak is shifted to ~1.6 and FWHM is shifted to ~1.6 and FWHM is ~0.6 ~0.6 For distribution of exponential For distribution of exponential plus gaussian fit, a peaks at plus gaussian fit, a peaks at ~1.4 and FWHM is ~0.45 ~1.4 and FWHM is ~0.45 We need to look at We need to look at correlations among the correlations among the parameters parameters

G. Eigen, Paris, Fit Results for b In 2 exponential model b values near zero indicate good In 2 exponential model b values near zero indicate good description by one-exponential model (see spike at zero), most description by one-exponential model (see spike at zero), most probable value is ~0.05 probable value is ~0.05 In exponential plus gaussian model peak is ~0.01, distribution is In exponential plus gaussian model peak is ~0.01, distribution is narrow with FWHM at ~0.01 narrow with FWHM at ~0.01