Sergio Grancagnolo Activity Summary 9 Jan 2003 2003 work in BaBar The apparatus Physics with BaBar...
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Transcript of Sergio Grancagnolo Activity Summary 9 Jan 2003 2003 work in BaBar The apparatus Physics with BaBar...
Sergio Grancagnolo Activity Summary
9 Jan 2003
2003 work in BaBarThe apparatus
Physics with BaBar
Data analysis
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ECMGeV , = 0.55
PEP-II is a high luminosity, asymmetric, e+e- collider
filled by the 3 km long, linear accelerator (Linac)
The accelerator PEP-II @ SLAC
Ldesign = 3 x 1033 cm-2s-1
Lpeak = 6.93 x 1033 cm-2s-1
Lint=160 fb-1
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The BaBar dectector BaBar is mounted on the
interaction point of PEP-II Layers of subdetectors:
Silicon Vertex Tracker Drift CHamber Detector of Internal Reflected
Cherenkov light Electro Magnetic Calorimeter Instrumented Flux Return
Magnetic Solenoid (1,5T) between EMC and IFR
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SVT commissioner workDuring the Apr-Jul 2003 period of data taking at SLAC, I was responsible for the correct working status of the innermost part
of the BaBar detector: the Silicon Vertex Tracker
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BaBar discovery of DsJ(2317)!Observation of a Narrow Meson Decaying to Ds
+0 at a Mass of 2.32 GeV/c2
Phys.Rev.Lett. 90 (2003) 242001
SLAC press-releasehttp://www.slac.stanford.edu/slac/media-info/20030428/
index.html
INFN announcementhttp://www.infn.it/comunicati/detail.php?id=299
Naturehttp://www.nature.com/nsu/030428/030428-18.html
11 Apr 2003
DsKK
DsKK
soon after another particle was discovered: DsJ(2460)!
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Known particles: Ds+,
Ds*+, Ds1
+(2536), DsJ
+(2573) New discoveries:
DsJ+(2317), DsJ
+(2460) below the treshold for
the DK decay process isospin violating
decay process Ds(*)
narrow states
Godfrey-Isgur model
-cs spectroscopy
S-wave P-wave
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Interpretation of these narrow states? 38 theoretical preprints between 1st May to 30th Sep
Among others also exotic explanations like:
4-quark states?DK molecule?…
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Study of BDsJD(*) decays
The other B-factory experiments, Cleo and Belle, confirmed the discovery and started to study the new particles
Belle announced the observation of the decays BDsJD(*)
on 1st Sept I started to work with the French group of Annecy on this topic I will spend ~10 months in Annecy The results will be an important part of
my thesis
hep-ex/0305100
hep-ex/0307052
hep-ex/0308019
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Cabibbo favored B, D pseudoscalar possibility of quantum number
measurement for the DsJ from the angular distribution of the decay products
DsJ
Bb_
d, uD_
Vcb
Vcs
c
_s
c_
d, u
DsJ in B decays
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Analysis Strategy look for decays B DsJ
+ D(*) consider 24 decays
D(*) Ds+(*)
D(*) (Ds+(*) 0)
D(*) (Ds+(*) )
D0 KK0, K3D KDS
+ Ds+D0orDs+D-
submodes/B
D*0 D00, D0D*+ D0+, D+0
D*s Ds
establish signals, measure BRs perform angular analysis
( DsJ quantum numbers)
reconstruct the daughters:
Studies on simulated data to
evaluate efficiencies and
background
Control sample, used
to test the analysis chain
DsJ+ Ds
+(*) 0
DsJ+ Ds
+(*)
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Analysis strategy (II) Resolution studies Event Selection Optimization Background studies Efficiency and significance Multiple candidates problem Cross-feed between different
decay modesTotal: 16
D(*)Ds(*) ,
final states
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(mDs) 14 MeV/c2
DsJ mass resolutions (simulation)
(mDs) 8 MeV/c2
m(Ds) (GeV/c2)
Signal estimates from a fit to these distributions
on real data
m(Ds) (GeV/c2)
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Cut optimization: mD
For B DDsJ+ (DsJ
+ Ds
mDis a good discriminating variable
Red is background
Blue is simulated signal
The curve is the fraction of events rejected by
mDmDcut
Optimal selection:
mD2.3 GeV/c2 (D)
mD2.4 GeV/c2 (D*)
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To compute the background in the DsJ mass region we average the number of events observed in the data into two symmetric (6 wide) sidebands around the DsJ mass region (-4 to -10 and 4 to 10)
Background estimates in the DsJ signal region (from real data)
m(Ds) (GeV/c2)
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Candidate multiplicity studies
Several candidates per event: Choosing the candidate with the best E
gives the largest efficiency on simulated signal (1 candidate per mode)
criteria mode Signal * E D+ Ds
- 9.2
mES D+ Ds-
6.9
D+ Ds-
6.6
* assuming Br(B DsJD)xBr(DsJ D0,)=10-3
2
2
PDGD
PDGDD
D
i
ii
i
mm
E, mES quantities
constructed using kinematic
variables
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2 body decays used as a calibration sample (data)
compute the branching fractions of all decays
B Ds(*)D(*)
to test if we understand well our selection efficiencies
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Signal example: m(Ds) for BD(*)Ds candidates (data)
all B candidates 1 best B candidate/mode
m(D(*))>2.3(2.4)GeV/c2
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Data is compatible with J=1 Comparison with other hypotheses (J=0,J=2) still to be done
Helicity analysis
cosh
Eve
nts
B D(*)DsJ MC
Data
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Conclusions (I) The analysis work is going on
A preliminary BR measurement was shown at the BaBar collaboration meeting
An example:
A preliminary angular analysis was also done
Br(B0DsJ+
2460D-) Br(DsJ+Ds)) =( 0.75 ±0.19) 10-3
Br(B+DsJ+
2460D0) Br(DsJ+Ds)) =( 0.65 ±0.19) 10-3
Br(B0DsJ+
2460D*-) Br(DsJ+Ds)) =( 2.04 ±0.29) 10-3
Br(B0DsJ+
2460 D*0) Br(DsJ+Ds)) =( 1.63 ±0.32) 10-3
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Conclusions (II) More work done, not described here
efficiencies studies published paper on B0D*+D*-
Plan for this year: more work to do on cross-feed,
estimate systematic uncertainties Write an internal document and
submit a paper
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Event Selection Optimization
Tested many combination of different criteria Used standard discriminating variables to
separate quark b production from other quarks
Select a window in the invariant mass around the mass of the particles from the B and the DsJ
Vertexing, particle identification, etc computed the significance S/(S+B) for
each set, with S from simulated signal and B from the real data
choose the criteria that results in higher significance
a different set of criteria for each submode will be considered
S=signal
B=background
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Mode S B B [m(D) cut] S/(S+B) S/(S+B) [m(D)cut]
D+ Ds- 0 9.2 50.0 14.5 1.19 1.88
D+ Ds*- 0 3.5 18.5 6.0 0.75 1.14
D*+ Ds- 0 8.5 43.0 14.5 1.19 1.78
D*+ Ds*- 0 3.4 8.0 2.0 1.00 1.45
D0 Ds- 0 14.6 235.0 71.0 0.92 1.58
D0 Ds*- 0 4.9 83.5 24.0 0.52 0.91
D*0 Ds- 0 4.9 74.0 25.0 0.55 0.90
D*0 Ds*- 0 1.6 16.5 6.5 0.39 0.58
D+ Ds- 15.9 21.0 3.5 2.61 3.60
D*+ Ds- 14.0 19.5 4.0 2.41 3.30
D0 Ds- 23.2 119.5 44.0 1.94 2.83
D*0 Ds- 7.2 40.5 16.5 1.04 1.47
Expected signal and background with the current selection
assuming Br(B DsJD)xBr(DsJ D0,)=10-3
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MC: efficiency With the best E (1 candidate per mode)
B mode Sub decays Eff% evts forBr=10-3
B0 D* Ds1 Ds
K 5.0 3.0B0 D Ds1 Ds
K 6.6 9.3
B0 D* Ds1 Ds*
K 1.3 0.8B0 D Ds1 Ds
* K 1.3 1.9
B0 D Ds0 Ds
K 4.3 6.1B0 D* Ds0 Ds
K 4.0 2.4
B+ D0 Ds0 Ds
K 7.9 4.7B+ D*0 Ds0 Ds
K 2.1 1.2
The rest of the table here:
http://www.slac.stanford.edu/~grancagn/internal/DsJD/de-a-2s.txt