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Particle identification in ECAL Alexander Artamonov, Yuri Kharlov IHEP, Protvino CBM collaboration meeting 14-17.10.2008.

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Presentation on theme: "Particle identification in ECAL Alexander Artamonov, Yuri Kharlov IHEP, Protvino CBM collaboration meeting 14-17.10.2008."— Presentation transcript:

1 Particle identification in ECAL Alexander Artamonov, Yuri Kharlov IHEP, Protvino CBM collaboration meeting 14-17.10.2008

2 PID in CBM In CBM, the particle identification (PID) is realized in TOF, TRD, RICH and ECAL The main object of ECAL PID is to discriminate photons and e+- from other particles The ECAL PID is based mainly on an investigation of transverse shower shape analysis A subject of this study is to perform the ECAL PID by using just longitudinal shower shape analysis The most simple case has been studied when ECAL module consists of 2 longitudinal segments This case is very close to the current design of ECAL, since it consists of preshower and ECAL modules Method used is to analyse 2D plot, namely an energy deposition in the 1 st segment of ECAL module versus an energy deposition in the whole ECAL module 14.10.20082PID in ECAL

3 Photon can be identified in ECAL by several methods:  Track matching with ECAL cluster  Time of flight measured by ECAL  Lateral shower shape  Longitudinal shower profile 14.10.20083PID in ECAL

4 Framework – cbmroot as a new detector module segcal 1 ECAL module with 160 layers (Pb 0.7 mm + Sci 1.0 mm)‏ 20 longitudinal segments, each one consists of 8 layers Effective radiation length of the ECAL module: 1.335 cm Total radiation length of the ECAL module: 20.4 X0 A single primary particle (photon, muon, pion, kaon, proton, neutron, antineutron and Lambda(1115)) with energies 1, 2, 3,..., 23, 24, 25 GeV Simulation model 14.10.20084PID in ECAL

5 Various combinations of segment thickness: 1 X0 (in 1 st segment) + 19 X0 (in 2 nd segment)‏ 2 X0 (in 1 st segment) + 18 X0 (in 2 nd segment)‏ 3 X0 (in 1 st segment) + 17 X0 (in 2 nd segment)‏ 4 X0 (in 1 st segment) + 16 X0 (in 2 nd segment)‏ 5 X0 (in 1 st segment) + 15 X0 (in 2 nd segment)‏ 6 X0 (in 1 st segment) + 14 X0 (in 2 nd segment)‏ 7 X0 (in 1 st segment) + 13 X0 (in 2 nd segment)‏ 8 X0 (in 1 st segment) + 12 X0 (in 2 nd segment)‏ 9 X0 (in 1 st segment) + 11 X0 (in 2 nd segment)‏ 10 X0 (in 1 st segment) + 10 X0 (in 2 nd segment)‏ 11 X0 (in 1 st segment) + 9 X0 (in 2 nd segment)‏ 12 X0 (in 1 st segment) + 8 X0 (in 2 nd segment)‏ 13 X0 (in 1 st segment) + 7 X0 (in 2 nd segment)‏ 14 X0 (in 1 st segment) + 6 X0 (in 2 nd segment)‏ 15 X0 (in 1 st segment) + 5 X0 (in 2 nd segment)‏ 16 X0 (in 1 st segment) + 4 X0 (in 2 nd segment)‏ 17 X0 (in 1 st segment) + 3 X0 (in 2 nd segment)‏ ‏18 X0 (in 1 st segment) + 2 X0 (in 2 nd segment)‏ ‏19 X0 (in 1 st segment) + 1 X0 (in 2 nd segment)‏ Particle identification is based on relation between the total energy and the energy in the first segment: E 1 vs E tot 14.10.20085PID in ECAL

6 ECAL energy resolution as a function of photon energy. Energy resolution 14.10.20086PID in ECAL

7 The energy deposition in the whole module caused by 2 GeV photon and 1,2,3,4 GeV/c neutron Neutron contamination to photon spectrum: 1D case 14.10.20087PID in ECAL

8 The energy deposition in the 1st segment versus the full energy deposition. Black points correspond to 2 GeV photons, red points correspond to 1 GeV/c neutrons. Segmentation: 10 X0 (1st segment) + 10 X0 (2nd segment) Neutron contamination to photon spectrum 2D case 14.10.20088PID in ECAL

9 The energy deposition in the 1st segment versus the energy deposition in the whole module. The same plot but with one additional population originated from 2 GeV/c neutrons (blue points) Neutron contamination to photon spectrum 2D case 14.10.20089PID in ECAL

10 The energy deposition in the 1st segment versus the energy deposition in the whole module. The same plot but with one additional population originated from 3 GeV/c neutrons (green points) Neutron contamination to photon spectrum 2D case 14.10.200810PID in ECAL

11 The energy deposition in the 1st segment versus the energy deposition in the whole module. The same plot but with one additional population originated from 4 GeV/c neutrons (magenta points) Neutron contamination to photon spectrum 2D case 14.10.200811PID in ECAL

12 Probabilities for neutron to fake 2 GeV photon. This plot corresponds to the following segment structure: 10X0+10X0 14.10.200812PID in ECAL

13 Probabilities for neutron to fake 2 GeV photon (red curve), 3 GeV photon (green curve) and 4 GeV photon (blue curve). Segment structure: 10X0+10X0 14.10.200813PID in ECAL

14 Probabilities for neutron to fake 2 GeV photon (red curve), 3 GeV photon (green curve), 4 GeV photon (blue curve), 5 GeV photon (yellow curve), 6 GeV photon (magenta curve), 7 GeV photon (cyan curve) and 8 GeV photon (deep green curve). Segment structure: 10X0+10X0 14.10.200814PID in ECAL

15 Probabilities for neutron to fake 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11,..., 23, 24 and 25 GeV photons. Segment structure: 10X0+10X0 14.10.200815PID in ECAL

16 Probabilities for neutron to fake 2 GeV photon in module with 2 segments 10X0+10X0 (red curve) and the whole module (black curve) 14.10.200816PID in ECAL

17 Probabilities for neutron to fake 4 GeV photon in module with 2 segments 10X0+10X0 (red curve) and the whole module (black curve) 14.10.200817PID in ECAL

18 Probabilities for neutron to fake 10 GeV photon in module with 2 segments 10X0+10X0 (red curve) and the whole module (black curve) 14.10.200818PID in ECAL

19 Expected behaviour of probability for neutron with momentum P [GeV/c] to fake, for example, 2 GeV photon (where P > 2 GeV) To obtain a probability for neutron with ANY momentum to fake the 2 GeV photon, one needs to use the following convolution integral: Expected behaviour of the probability for neutron with ANY momentum to fake the 2 GeV photon 14.10.200819PID in ECAL

20 Momentum distribution for various particle species from UrQMD 14.10.200820PID in ECAL

21 Definition of convolution integral 14.10.200821PID in ECAL

22 Probabilities for neutron with any momentum to fake photon with a given energy in module with 2 segments 10X0+10X0 (red curve) and the whole module (black curve) Integral contamination of photon spectrum by neutrons 14.10.200822PID in ECAL

23 Ratio of probabilities for neutron with any momentum to fake photon with a given energy 1-segmented modules vs 2-segmented one 14.10.200823PID in ECAL

24 Probabilities and their ratios for neutron with any momentum to fake photon with a given energy for various segment thickness 14.10.200824PID in ECAL

25 Probabilities and their ratios for neutron with any momentum to fake photon with a given energy for various segment thickness 14.10.200825PID in ECAL

26 Probabilities and their ratios for K 0 L and proton with any momentum to fake photon with a given energy 14.10.200826PID in ECAL

27 Probabilities and their ratios for  (1115) and antineutron with any momentum to fake photon with a given energy 14.10.200827PID in ECAL

28 Probabilities and their ratios for  + and  - with any momentum to fake photon with a given energy 14.10.200828PID in ECAL

29 The 1 st practical realization of the well known procedure for performing the ECAL PID in the 1D case (whole ECAL module) and the 2D case (ECAL module with 2 segments) were done The probabilities for hadrons and muons of various momenta P to fake a photon of various energies E were obtained. For example, in the segment structure 14X0+6X0, 5 GeV photon can be faked by 5.3e-03 of 6 GeV/c neutrons, by 2.9e-02 of 6 GeV/c K0L, by 4.8e-02 of 6 GeV/c antineutrons, by 5.1e-03 of 6 GeV/c Lambda(1115), by 4.7e-02 of 6 GeV/c pi-, by 3.4e-02 of 6 GeV/c pi+, by 5.4e-03 of 6 GeV/c protons, by 6.0e-05 of 7 GeV/c muons The probabilities for hadrons of ANY momenta P (integrated over momenta of the hadrons) to fake a photon of various energies E were obtained. For example, in the segment structure 14X 0 +6X 0, 5 GeV photon can be faked by 9.1  10 -4 of neutrons, 1.7  10 -4 of K 0 L, 3.5  10 -6 of antineutrons, 1.5  10 -4 of Lambda(1115), 1.2  10 -3 of  -, 9.8  10 -4 of  +, 8.8  10 -4 of protons PID has been studied for 19 combinations of segment thickness. The most optimum segment combinations are 14X 0 +6X 0 and 15X 0 +5X 0. Conclusion 14.10.200829PID in ECAL

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