ATLAS style lectures series presents
The Belle and BelleII Experiments in Japan
The Belle Experiment is an asymmetric e+e- collider situated in KEK Japan and its primary purpose is to study the CP-Violation and indirectly look for new physics
The Belle and BelleII Experiments in Japan The Belle Experiment is - - PowerPoint PPT Presentation
ATLAS style lectures series presents The Belle and BelleII Experiments in Japan The Belle Experiment is an asymmetric e+e- collider situated in KEK Japan and its primary purpose is to study the CP-Violation and indirectly look for new
The Belle Experiment is an asymmetric e+e- collider situated in KEK Japan and its primary purpose is to study the CP-Violation and indirectly look for new physics
The Belle Experiment is an asymmetric e+e- collider situated in KEK Japan and its primary purpose is to study the CP-Violation and indirectly look for new physics
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▸ CP-Violation in decay (direct) ▸ CP-Violation in mixing (indirect) ▸ CP-Violation by interference of
c d d W+ b c B0 K0
S
J/ψ
+
d d c b W− u, c, t W+ d u, c, t b c W− s B0 K0
S
J/ψ
≠
c d c b W− s B0 K0
S
J/ψ
+
b s c u, c, t d d d W+ u, c, t W− b W+ c B0 K0
S
J/ψ
▸ For B mesons, contributions from indirect CP-Violation are negligible ▸ For many decays, loop diagrams contribute to the amplitudes
Martin Ritter The Belle II Experiment
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▸ lifetime of B mesons is 1.5 ps ▸ flavour of B meson has to be known
▸ Υ(4S): coherent B-meson pair production ▸ one B to determine flavour (tag side),
▸ boost system using asymmetric beam energies
∆z ⟨βγ⟩c
t (ps) ∆
2 4 6 Entries / 0.5 ps 50 100 150 200 250 300 350 ∆z Υ(4S) e− e+ B0
CP
B0
tag
J/ψ µ+ µ− ℓ− K− π− π+ K0
S
Boost ⟨∆z⟩ ∼ 200 ţm
Martin Ritter The Belle II Experiment
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9.46
σ(e+e− → Hadrons) [nb] Υ(1S) e+e− Center-of-Mass Energy [GeV] Υ(2S) Υ(3S) Υ(4S)
continuum background 9.44 10.0010.02 10.34 10.37 10.54 10.58 10.62 5 10 15 20 25
▸ lowest energy with free B mesons ▸ 1/3 of all events are BB ▸ possibility to “turn off” B production by
▸ there are no real “jets”: we see single particles ▸ mean momentum of charged particles is around 500 MeV
▸ full knowledge about the center of mass frame ▸ no underlying events ▸ but: low cross section (more than factor 100)
Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
Electromagnetic Calorimeter 8000 CsI Crystals, 16 X0 PMT/APD readout Time of Propagation counter DIRC with 20 mm quartz bars MCP-PMT readout Aerogel RICH Proximity focusing RICH with silica aerogel Central Drift Chamber proportional wire drift chamber 15000 sense wires in 58 layers Silicon Vertex Detector 4 layer double sided strips 20 − 50 ns shaping time Pixel Vertex Detector 2 layer pixel detector (8MP) DEPFET technology
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▸ no hadronic calorimeter needed due to low energy ▸ around 8000 CsI crystals: pure CsI in the endcaps,
▸ crystals are expensive and will be reused from Belle ▸ good pointing and energy resolution
▸ During the earthquake, the Belle detector
▸ but most probably it moved 20 cm in one
▸ inner detector was already disassembled but
Martin Ritter The Belle II Experiment
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▸ no hadronic calorimeter needed due to low energy ▸ around 8000 CsI crystals: pure CsI in the endcaps,
▸ crystals are expensive and will be reused from Belle ▸ good pointing and energy resolution
▸ During the earthquake, the Belle detector
▸ but most probably it moved 20 cm in one
▸ inner detector was already disassembled but
Martin Ritter The Belle II Experiment
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▸ Momentum and dE/dx will be measured in the tracking system ▸ Use of Cherenkov detectors to measure speed of the particle ▸ Cherenkov light is the optical analogy
▸ particles that are faster than the speed
▸ direction of the light is dependent on
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▸ array of rectangular quartz bars ▸ cherenkov light is reflected internally ▸ MCP-PMT array at the end will detect
▸ 40 ps time resolution, 3 σ K/π
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▸ silica aergoel radiators used to create
▸ light will form in circle screen ▸ two layers of different refractive materials
▸ 4 σ K/π separation
▸ produced by drying silica gel in a specific
▸ low density (world record at 1.9 mg/cm3) ▸ low refractive index
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▸ wire chamber with ∼ 15000 sense
▸ drif time ∝ distance to wire ▸ position resolution of O(100 ţm) ▸ stereo wires to get θ-information ▸ determination of particle
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Muon momentum 1 10 100 Stopping power [MeV cm2/g] Lindhard- Scharff Bethe Radiative Radiative effects reach 1%
µ+ on Cu
Without δ Radiative losses βγ 0.001 0.01 0.1 1 10 100 1000 104 105 106 [MeV/c] [GeV/c] 100 10 1 0.1 100 10 1 100 10 1 [TeV/c] Anderson- Ziegler Nuclear losses Minimum ionization Eµc
µ− µ π K p
e
D
e Energy deposit per unit length (keV/cm) Momentum (GeV/c) 8 12 16 20 24 28 32 0.1 1 10
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n bulk strip
+
n strip
+
p
electron hole
stop p-
▸ 4 layer double sided strip detector ▸ pitch of 50 ţm resp. 160 ţm ▸ shaping time of 20 − 50 ns
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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▸ innermost part of the detector ▸ 2 layer pixel detector (8M pixels) ▸ readout time of 20 ms ▸ data rate of 240 Gb/s = 30 GB/s ▸ pixel size of 50 × 50 ţm and 50 × 75 ţm ▸ single track vertex resolution
VON EINEM AUTODESK-SCHULUNGSPRODUKT ERSTELLT
14.00 22.00 136.00 90.00 124.00 170.00 23.00 23.00 23.00 23.00
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▸ silicon sensors self supporting ▸ sensitive area will be thinned down to 75 ţm ▸ almost no additional material inside of the
Martin Ritter The Belle II Experiment
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▸ silicon sensors self supporting ▸ sensitive area will be thinned down to 75 ţm ▸ almost no additional material inside of the
Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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Martin Ritter The Belle II Experiment
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▸ Center of Mass energy of 10.58 GeV ▸ boosted system to transform lifetime difference between the two B mesons into
▸ very good vertex detector ▸ good identification of final state particles (K,π)
▸ opens possibilities to examine very rare decays ▸ will push sensitivity of CP measurements to a level to really challenge SM
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▸ unitarity of CKM matrix leads to column constraints ∑k VikV ∗ jk = 0 ▸ triangles in complex space ▸ almost degenerate in Kaon system, large angles in B meson system
ub O(λ3)
cb O(λ3)
tb O(λ3)
3
φ
2
φ
2
φ
d
m ∆
K
ε
K
ε
s
m ∆ &
d
m ∆
ub
V
1
φ sin 2
(excl. at CL > 0.95) < 0
1φ
2
φ
1
φ
3
φ
ρ
−0.4 −0.2 0.0 0.2 0.4 0.6 0.8 1.0
η
0.0 0.1 0.2 0.3 0.4 0.5 0.6 0.7
excluded area has CL > 0.95 Moriond 09
CKM
f i t t e r
ρ = (1 − λ2 2 ) ρ η = (1 − λ2 2 ) η ϕ1 = arg ⎛ ⎝− Vcd V∗
cb
Vtd V∗
tb
⎞ ⎠ ϕ2 = arg ⎛ ⎝− Vtd V∗
tb
Vud V∗
ub
⎞ ⎠ ϕ3 = arg ⎛ ⎝− Vud V∗
ub
Vcd V∗
cb
⎞ ⎠
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for example ATLAS
▸ multiple sensitive modules are glued on support ribs which provide mechanical
▸ support, cooling and cables inside acceptance region (between 5% and 30% X0)
Martin Ritter The Belle II Experiment