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SAS TRD Possible TRD configurations for PID up to the TeVs energies fig.s for this talk taken by: B.Dolgoshein Transition radiation detectors -NIM A326(1993) N.Giglietto, C.Favuzzi, M.N.Mazziotta and P.Spinelli Transition radiation detectors for particle physics and astrophysics -Nuovo Cimento 5-6 (2001) p.spinelli CERN 2/10/215 1. Some history (I hope not too much, but it is necessary) 2. Conventional configurations : what problems ? 3. An almost unconventional idea: but not yet proved…
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In TRDs the faster radiating particle emits TR, observed as a pulse height distribution in the detector overcoming that of the slower one thresholds for TR emission TH = 2.5 d 1 p Slower particle pulse heights TR saturation TH = 1.2 TH (d 2 / d 2 ) 1/2
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The TR thresholds for e/ pairs are really far apart ! not the same for /k or k/p pairs…
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90% cut on electron distribution particle to identify 90% electron acceptance a few % pion contamination particle to reject Harris et al. 1971 p.h. distributions are skewed!
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2% @90% 4% @90% 6% @90% Better averaging on more sets e.g. 4 sets (5 Gev/c) pions electrons Likelihood technique improves performances
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Cluster counting method Dolgoshein, Fabjan et al. 1981 the distributions become nearly poissonian !! therefore : 1% @ 90% acceptance means ≈ 3.6 0.1% means ≈ 4.4
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Dolgoshein et al. HELIOS TRD (1986) 8 sets L = 70cm The best so far… << 10 -3
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good pion/electron separation better than 10 -3 but what about pion/kaon/proton identification?
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European Hybrid Spectometer CERN (1980) 20 modules (Mylar-Xe) L= 3.5 m What about /p or /k separation ? average over 20 modules
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… a few % contamination @ 90% acceptance for any pair, but note: no k/p separation quoted…
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what Dolgoshein did in 1981 with cluster counting?
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≈ 5% contamination into K sample but with just L ≈ 70 cm !
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k becomes ≈ 1% with 24 sets, L = 1.32 m but note: k/p separation is not quoted … What happened later at higher energies?
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Fermilab E 715 (1983 ) @ 250 GeV/c contamination = 6.10 -4 @ 92.5% e - acceptance - 12 sets - L=3.6 m ≈ 2 clusters
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Fermilab E 769 @250 GeV (1991) 24 sets - L = 2.79 m contamination =2% @ 87% p acceptance simulation at @ 500 GeV/c k(2%) (98%) contamination = 3% @ 90% k acceptance kaonspions k/p separation ability not quoted…
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radiator C-fibers straw tube detector read out electronics 16 sets TRD for PID ( /p @280 GeV) CERN NA57 Bari Group very compact, L= 90 cm p contamination = 1% @ 90% acceptance
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Possible TRD configurations for PID up to the TeVs energies three configurations based on polyethylene radiators: 100-200 foils 15 - 300 gap 100-200 foils 50 - 1mm gap 100-200 foils 100 - 2 mm gap detectors: gaseous or solid state (see next talk) We discuss their PID capability (with a naive procedure ) e.g. starting from 100 TR photons (clusters) collected on the average at saturation; then: MC simulation, Poisson distribution assumed for photons, rejection calculation
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…some normalization problems : I think we over-estimate the TR photons at saturation for thicker radiators from our MC
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-we assume that the collected photons are ≈ 2 per TRD set at best we need 50 sets ( each with 200 foils radiator) to get 100 TR photons - 200 ?
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The thresholds move to higher energies we assume that the collected photons are ≈2 per TRD set at best - 200 ?
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The TR thresholds still move at higher energies The proton shows up at 1 TeV and saturates at 5 TeV we assume that the collected photons are ≈2 per TRD set at best - 200 ?
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Can we roughly estimate the PID capabilities in a simple way? naively by means of the cluster counting method
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Kaon proton k/p separation at 1 TeV - 50 TRD sets 15 radiator configuration total cluster number 90% acceptance cut proton contamination ≈10 -5
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16 sets TRD (15 ) + 16 sets TRD (50 ) + 16 sets TRD (100 ) very good (<< 10 -3 ) /p separation in the 0.2-5 TeV range 10 -3
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very good (<< 10 -3 ) /k separation in the 0.2-2.5 TeV range 10 -3
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Poor K/p separation ≈ 2 % at best in the 1 - 3.5 TeV range …but 10 -2
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15 TRD – 16 x (6 cm radiator + 2 cm Xe) L = 1.3 m (0.17X 0, 0.08 I ) 50 TRD – 16 x (20 cm radiator + 5 cm Kr ? ) L = 4 m (0.56X 0, 0.26 I ) 100 TRD –16 x (40 cm radiator + 10 cm Xe? ) L = 8 m (1.15X 0, 0.55 I ) namely L tot = 13,3 m – 1.88X 0 – 0.9 I …huge and heavy TRD like a pre-shower detector! poor k/p separation if we choose a 12 + 12 + 48 configuration
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still good /p separation in the 0.2 - 5 TeV range
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still good /k separation in the 0.25 -3 TeV range
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no encouraging change: we get now 2% at best at 5 TeV
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Conclusions…. Every configuration is “almost -conventional” but poses some serious problems: -on the detectors : thick gaseous (kripton or xenon gas) or solid state (silicon)? see next talk -on the performances: adequate k/p separation is never achieved at most energies -on the layout: too long configurations and too high radiation and interaction lengths !! Unless we apply to an old idea of Boris Dolgoshein…
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M.Deutschmann et al. Partice identification using the angular distribution of transition radiation N.I.M. 180 (1981) 409-412 Single surface = 6000 Single foil = 2000 50-70 cm ≈ 1/ x ≈ mm for = 10.000 -1000 beware: mult. scatt. ?
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Regular radiator - 50 foils =1000 The TR photon angular distribution exhibts sharp peaks around 1/ because of interfering effects (from theory!!) (note: Coulomb scattering is ≈1 rad for TeV hadrons << TR angle )
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Pions and electrons @ 3.5 GeV detected in two drift chamber at 50 cm distance from the radiator. Note: most of the hit smearing in both cases is due to multiple scattering (10 times greater than TR angle)
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Can we envisage a “miniaturized” ring imaging TRD = RITRD? now we have more advanced pixel detectors ! (see next talk) -we can collect with 10 sets radiator/pixel detector ≈ 20 TR photons (better than a conventional RICH) to overlay on a unique frame to reconstruct a ring -conventional 15 foil radiators to let any hadron to radiate + 1 m “espansion distance” in helium L ≈ 10 m, still long, but X 0 and will be negligible! -pixel size 50 x 50 ? (spatial resolution optimized by centroid calculation) -the momenta, namely the rings radii per each kind of particle, are fixed by the calorimeter: at 1 m of espansion distance R p = 1mm @ = 1000 (1 TeV proton) or R k = 0.5mm @ = 2000 (1 TeV kaon)
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3 TeV Kaon - proton angular separation (10 TRD sets) Now we separate angular distributions instead of cluster distributions
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5 sets, L = 5,3 m, R p/k 15%
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10 sets, L = 10.6 m, R p/k 2.5%
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15 sets, L = 16 m R p/k 0.3%
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final conclusions We need to explore with appropriate MC calculation the performances of these solutions (see nex talk) We need to carry out real tests on a beam asap
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500 GeV - 5 TeV : good separation (<< 10 -3 rejection) for /k and /p poor separation of k /p (restricted just at 4 -5 TeV ≈ 10 -3 rejection) if we take 50 sets, each 40 cm + 10 cm (Xe), L = 25 m (note: 2.5X 0, 1.5 I ) we assume 100 TR photons at saturation 10 -3 contamination
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Still good p/p separatio
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100 GeV - 1 TeV : good separation (<< 10 -3 rejection) for /k and /p poor separation of k/p (restricted just at 0.5 -1.2 TeV ≤ 10 -3 rejection) if we take 50 sets, each : 6cm +1,5cm Xe L = 3.75m (note: 0.5X 0, 0.25 I ) we assume 100 TR photons at saturation 10 -3 contamination
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good separation (<< 10 -3 rejection) for /k (0.3 TeV - 2.5 TeV) and /p (0.3 TeV- 5 TeV) poor separation for k/p (restricted just at 2.5 - 4 TeV ≤ 10 -3 rejection) if we take 50 sets, each : 20 cm + 5 cm Kr L = 12.5m (note: 1.25 X 0, 0.75 I ) we assume 100 TR photons at saturation 10 -3 contamination
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The p/k separation is problematic at 10 -3
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