G-APD Photon detection efficiency

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Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China. G-APD Photon detection efficiency Simonetta Gentile 1 F.Meddi 1 E.Kuznetsova 2 [1]Università di Roma, La Sapienza, INFN [2 ]curremtly DESY 1

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G-APD Photon detection efficiency. Simonetta Gentile 1 F.Meddi 1 E.Kuznetsova 2 [1] Università di Roma, La Sapienza, INFN [2 ]curremtly DESY. Outline. Motivation Measurements Setup Samples Fitting Procedureses Results Conclusions. The results presented are preliminary. Motivation. - PowerPoint PPT Presentation

Transcript of G-APD Photon detection efficiency

Page 1: G-APD Photon detection efficiency

Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China.

G-APD Photon detection efficiency

Simonetta Gentile1 F.Meddi 1 E.Kuznetsova2

[1]Università di Roma, La Sapienza, INFN

[2 ]curremtly DESY

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Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China.

Outline

MotivationMeasurements SetupSamplesFitting ProceduresesResultsConclusions

The results presented are preliminary.2

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MotivationMulti-pixel Geiger-mode photodiodes (G-APDs)

used in calorimetric detectors.The crucial point is: The Photon Detection Efficiency

Every detector can only convert a certain percentage of incident photons to signals. This overall efficiency is dependent on factors such as the surface reflection, fill factor, quantum efficiency and amplification probability. It is depending from λ.

Comparison in same experimental conditions of various samples from different manufactures

. Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China. 3

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TermsFill factor. The percentage of detector’s surface

area which is sensitive to photonsCrosstalk. With multiple avalanche regions on a

single device one avalanche process may create photons that trigger another cell.The result is a pulse with doubled amplitude

After-pulsing. When the quenching does not completly drain all the charges in the sensitive area the cell will fire again a short time after the original pulse. This is caused by so-called charge-traps in the avalanche region, which capture single charges and release them again after a while.

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Measurement Set upReference PMTHAMAMTSU H5783P calibrated efficiency for

λ =380-650nm

Filters FWHM ± 3nm.

Optical Fibers: 50 µm core

OpticalConnectors: superFC/PC

To estimate and correct for different optic coupling and

reconnection systematic error other measurements with crossed fibers are also done

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Thermalized box(Δ T ~0.10C)

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Measurement Setup

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Samples

Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China.

Eugeny Tarkosky26

CPTA

7

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MPPC S10362-11-025U Hamamatsu

pedestal signal

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λ=450nm

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Wavelenghths

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Fit Procedure: Reference

Simonetta Gentile, LCWS10, 26-30 March 2010, Beijing,China.

Single photon width

Due to ADC resolution signal ampification

λ= 1.84± 0.33Direct measurement, no amplification

Eve

nts/

bin

charge [ADC counts]

wavelenght 450nm

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Fit Procedure : Reference

Reference PMT

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ORTEC NIM amplifier

λ= 1.71± 0.02

PMT εref evaluated = 20.33+0.27-0.28%

N(x)=N x Noise x Poisson(n,λ)

wavelenght 450nm

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Fit Procedure:Silicon PhotoMultipliers

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Ideal caseReal situationTermogenerationAfter-Pulse Cross-talk

G-APD reponse:

gain

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Hamamatsu MPPC:

S10362-11-025U G ~3.4 105

AfterPulse depending from gate lenght

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Fit Procedure:Silicon PhotoMultipliers

Eve

nts/

bin

charge [ADC counts]

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After Pulses

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Double gaussian approximation for the after –pulse contributionδ1,2 distance from gaussian simulating AP from main peak

Residual distribution after a substraction of best-fitted ideal gaussians from the signal spectrum

charge [ADC counts]

Res

idua

ls

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After Pulse fit Fit Procedure yelds: Probability to get i

cells fired. After Pulse

probability:

AP ~ 15% ( 65 ns gate)

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Eve

nts/

bin

charge [ADC counts]

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Cross talk In ideal case without cross-talk the value of

P0i are distributed according Poisson statistics

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Binomial coeff.

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Cross talk fit

Nγ = 1.55 ± 0.02

Xtalk = 0.20 ± 0.011-AP = 0.84 ± 0.01

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Eve

nts/

bin

charge [ADC counts]

Peak number

Probability to observe i fired cells obtained from signal fit

P

Exercise:Nγ

PMT≈1.71/0.2033 =8.4PDE= Nγ / Nγ

PMT ≈ 18%

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Optical contact

A source of systematics is the

optical contact

The absolute

error is ~1%

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Photon detection results

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S10362-11-025U MPPCHamamatsu

Including AP and xtalkG~2.75 *105

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CPTA

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λ=600nm

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CPTA 2009

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signalnoise

Ideal case:

Real situation:

Termogeneration → ~ 30% our timing After-pulsing→minor compared to Termogener. Cross-talk →much lower than Hamamatsu

G ~4.7 *105

gate 65ns

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Gain vs HV

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Gain vs HVA

DC

cou

nts

CPTA

AD

C c

ount

s

Gain vs HV

CPTA

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PDE CPTA

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Preliminary results

Ignoring Thermogeneration contribution.

AP considered as a correction term taking in account AP and TG

Low crosstalk valueNo sensitivity to

crosstalk in the fit

CPTA

charge [ADC counts]

Eve

nts/

bin

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PDE CPTA

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•Similar results extrapolating all point at 32.5V

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PDE vs HV

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λ=600nm

dir connect

at 32.7V PDE extrap ~ 10.14 ±0.08 %

PDE meas=10.07±0.09 %

m=0.55±0.01

Not included error on

wavelenght

As test:

λ=565nm

x connect

m=0.55±0.02m=0.64±0.02

λ=450nm

dit connect

PDE extrap[%]32.7V ,32.5 V

• 565nm21.15 ±0.23 19.05 ±0.22•450nm5.90 ± 0.055.23±0.05

Only statistical error

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CPTA Crosstalk

Average x-talk ~ 1.7%

Thermogeneration taken in account

Asymmetric shape AP

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γ=1/ (α τ -1)τ trap life time

α recovery time

Eve

nts/

bin

Eve

nts/

bin

charge [ADC counts]

charge [ADC counts]

Peak number

P

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IRST

PedestalSignal

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λ=600nm

Different light intensity of CPTA sample

IRST IRST

Peculiar specimen

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ConclusionEstimation of PDE based on LED response

measurements on Hamatsu and CPTA G-APD.Fit procedure including individual AP and cross talkSystematic error: Different fibers for reference and test detector.Neglegible Reconnection of fibers. Weighted mean over several mesaurements after

reconnection Fit procedure: weighted mean over serveral mesaurements for different

light intensities Possible improvement of fit procedure

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