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1

2 [ ] [ ] [ ] [ ] [ ] [ ] ADC

3

4

5 BS1 m1 PMT m2 BS2 PMT1 PMT ADC PMT2

6 α PMT

7 α α = n ω n n Pn TMath::Poisson(x,[0]) λ 1.5 ω n 2 = ( α 2 ) n n! e α 2 α 2 = λ = λn n! e λ Poisson Pn TMath::Poisson(x,[0]) λ n n

8 μm ( J1 (z) I z ) 2 z = kr sin θ r PMT I TMath::Power(TMath::BesselJ1(x)/x,2)*(.5+.5*TMath::Sin(x*[0])) z

9 mm cm I TMath::Power(TMath::BesselJ1(x)/x,2)*(.5+.5*TMath::Sin(x*[0])) z

10 1 α (=fexp(-fδt)) λ η T τ log(1 α) * 2 λ η T τ (λ 0.3)

11

12 50μm PMT X 250μm 4mm PMT 500μm

13 PMT LED Kochi Toyonaka Giken 532nm 1mW 1.5mrad TTL 3.12V 15msec, 8% Bialkali 19% TTL HAMAMATSU PHOTONICS

14 Aluminized Mylar 0.15% ND Cr 0~99% 0%

15 50μm BS2cm 49μm ~1.5mm

16 ND

17

18 ADC Analog-to-Digital Converter PMT G.G. 5kHz ns 200ns PMT 20 G.G. 200ns λ

19 ADC λ200ns Gate ns MHz f 1 - e -τf 0.12 τ = PMT # of events histlaser_ ADC Channel histlaser_1 Entries Mean RMS.41 λ200ns = %

20 M1 BS 25mm M6

21 M1 BS 1cm

22 M1 0.01mm, 0.5mm BS PMT Δx = 0.25mm PMT 500μm

23

24

25 ADC x = 0 [mm] OFF ON h01 1 Number of events h01 1 Entries Mean RMS ! / ndf 5067 / 27 Lambda ! Mean 3.098! Sigma 7.921! hbg 1 Number of events hbg 1 Entries Mean RMS ! / ndf 1.271e+04 / 26 Lambda ! Mean 2.139! Sigma 7.295! ADC Channel ADC Channel λ

26 x = 0 [mm] ON OFF h01 1 Number of events 5 4 h01 1 Entries Mean RMS ! / ndf 5067 / 27 Lambda ! Mean 3.098! Sigma 7.921! hbg 1 Number of events hbg 1 Entries Mean RMS ! / ndf 1.271e+04 / 26 Lambda ! Mean 2.139! Sigma 7.295! ADC Channel ADC Channel λ x

27

28 λ λ(x) = Amp J 1 (k(x x 0 )) k(x x 0 ) 2 ( sin 2π x x 1 T ) + const [Fraunhofer ] [ ] + [ ] λ Lambda (Fit)! " / ndf / 11 Amp ! K 0.2! p ! T 1.603! p ! C ! 1.465e-05-3 " x [mm]

29 λ Lambda (Fit)! " / ndf / 11 Amp ! K 0.2! p ! T 1.603! p ! C ! 1.465e x [mm] (T=1.6mm)

30 1) λ

31 PMT2 λ LambdaVeto 0.14! λ ADC Channel x [mm]

32 2)

33 !

34

35 PMT τ 0 f = λ ηt [s 1 ] fe fτ dt α 1 e fτ α fτ log(1 α) λ η T τ

36 Delayed Choice ( ) A

37 TTL Transistor-transistor logic TTL Gate Generator Latch NIM NIM --> TTL 50!

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