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University of Liverpool for the CDF Collaboration ICHEP 28th July 2006

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Presentation on theme: "University of Liverpool for the CDF Collaboration ICHEP 28th July 2006"— Presentation transcript:

1 University of Liverpool for the CDF Collaboration ICHEP 28th July 2006
Rare B Decays at CDF Sinéad M. Farrington University of Liverpool for the CDF Collaboration ICHEP 28th July 2006

2 Outline Bd,s  m+m- Bs  Ds Ds Will show two analyses from CDF:
very rare decay (10-9 in Standard Model) strong probe of new physics scenarios Briefly also show: Bs  Ds Ds not so rare (10-3) interesting CP properties 2

3 Bd,s  mm 3

4 B  mm in the Standard Model
In Standard Model FCNC decay B  mm heavily suppressed Standard Model predicts A. Buras Phys. Lett. B 566,115 Bd  mm further suppressed by CKM coupling (Vtd/Vts)2 Both are below sensitivity of Tevatron experiments SUSY scenarios (MSSM,RPV,mSUGRA) boost the BR by up to 100x Observe no events  set limits on new physics Observe events  clear evidence for new physics 4

5 The Challenge pp collider: trigger on dimuons Mass resolution:
search region Mass resolution: separate Bd, Bs s(Mmm)~24MeV Large combinatorial background Key elements are select discriminating variables determine efficiencies estimate background 5

6 Methodology Vertex muon pairs in Bd/Bs mass windows
Unbiased optimisation, signal region blind Aim to measure BR or set limit: Reconstruct normalisation mode (B+J/y K+) Construct likelihood discriminant to select B signal and suppress dimuon background Measure remaining background Measure the acceptance and efficiency ratios 6

7 B  mm Selection Discriminating variables: Proper decay length (l)
Pointing (Da) |f B – f vtx| Isolation (Iso) 7

8 Likelihood Ratio Discriminant
Likelihood discriminant more powerful than cuts alone i: index over all discriminating variables Psig/bkg(xi): probability for event to be signal or background for a given measured xi Obtain probably density functions of variables using background: Data sidebands signal: Pythia Monte Carlo sample 8

9 Optimisation Likelihood ratio discriminant: Optimise likelihood
for best 90% C.L. limit Bayesian approach include statistical and systematic errors Optimal cut: Likelihood ratio >0.99 9

10 Unblinded Results BR(Bsmm) < 1.0×10-7 @ 95% CL
central-central central-extension 1 event found in Bs search window (expected background: 0.880.30) 2 events found in Bd search window (expected background: 1.860.34) (In central-central Muon sample only) BR(Bsmm) < 95% CL < 90% CL BR(Bdmm) < 95% CL < 90% CL 10 (These are currently world best limits)

11 Bs  DsDs 11

12 Bs  Ds Ds Results of Bs mixing analysis at CDF have yielded measurement of Dms (see talk at this conference by Stefano Giagu) DG/G gives complementary insight into CKM matrix 1/G(CP even) <1/G(CP odd) since the fast transition b ccs is mostly CP even Biggest contribution to lifetime difference comes from Bs  Ds Ds (pure CP even) Can constrain DG/G by measuring branching fractions 12

13 Relative BR Measurement
BR (Bs  Ds Ds ) measured relative to B0 Ds D- 3 Ds modes Reconstructed Total yield:395 Control mode: 3 Ds modes Reconstructed Total yield:23 Bs  Ds Ds: 13

14 Summary Made BR measurement of CP mode Bs Ds Ds
Bd,s m+m- are a powerful probe of new physics Could give first hint of new physics at the Tevatron These are world best limits Impacting new physics scenarios’ phase space SO(10) Constrained MSSM hep-ph/ Phys. Lett B624, 47, 2005 14

15 Back-up 15

16 Searching for New Physics
Two ways to search for new physics: direct searches – seek e.g. Supersymmetric particles indirect searches – test for deviations from Standard Model predictions e.g. branching ratios In the absence of evidence for new physics set limits on model parameters l+ Z* c02 q l- BR(B mm)<1x10-7 q c01 q c+ l+ W+ n Trileptons 16

17 Expected Background Extrapolate from data sidebands to obtain expected events Scale by the expected rejection from the likelihood ratio cut Also include contributions from charmless B decays Bhh (h=K/p) (use measured fake rates) 17

18 Limits on BR(Bd,s  mm) BR(Bsmm) < 1.0×10-7 @ 90% CL
BR(Bdmm) < 90% CL < 95% CL These are currently world best limits The future: Need to reoptimise after 1fb-1 for best results Assume linear background scaling now 18

19 B  mm in New Physics Models
SUSY could enhance BR by orders of magnitude MSSM: BR(B  mm)  tan6b may be 100x Standard Model m n l’i23 l i22 ~ b s RPV SUSY R-parity violating SUSY: tree level diagram via sneutrino observe decay for low tan b mSUGRA: B  mm search complements direct SUSY searches Low tan b  observation of trilepton events High tan b  observation of B  mm Or something else! A. Dedes et al, hep-ph/ 19

20 Expected Background Tested background prediction in several control regions and find good agreement OS-: opposite sign muon, negative lifetime SS+: same sign muon, positive lifetime SS-: same sign muon, negative lifetime FM+: fake muon, positive lifetime 20

21 Likelihood p.d.f.s Input p.d.f.s: Isolation Pointing angle
Ct significance New plots*** 21

22 CDF six dedicated rare B triggers using all muon chambers to |h|1.1
Tracking capability leads to good mass resolution Use two types of muon pairs: central-central central-extension Central Muon Extension (0.6< |h| < 1.0) Central Muon Chambers (|h| < 0.6) 22

23 Bd,s  mm K+/K*/f B Rare Decays B+  mm K+ B0  mm K* Bs  mm f
Lb  mm L FCNC b  sg* Penguin or box processes in the Standard Model: Rare processes: Latest Belle measurement hep-ex/ , hep-ex/ , hep-ex/ observed at Babar, Belle m m m m x10-7 23

24 Motivations 1) Would be first observations in Bs and Lb channels
2) Tests of Standard Model branching ratios kinematic distributions (with enough statistics) Effective field theory for b  s (Operator Product Expansion) Rare decay channels are sensitive to Wilson coefficients which are calculable for many models (several new physics scenarios e.g. SUSY, technicolor) Decay amplitude: C9 Dilepton mass distribution: C7, C9 Forward-backward asymmetry: C10 24

25 Samples (CDF) Dedicated rare B triggers in total six Level 3 paths
Two muons + other cuts using all chambers to |h|1.1 Use two types of dimuons: CMU-CMU CMU-CMX Additional cuts in some triggers: Spt(m)>5 GeV Lxy>100mm mass(m m)<6 GeV mass(m m)>2.7 GeV 25

26 Signal and Side-band Regions
Use events from same triggers for B+ and Bs(d) mm reconstruction. Search region: < Mmm < GeV - Signal region not used in optimization procedure s(Mmm)~24MeV Monte Carlo Search region Sideband regions: - 500MeV on either side of search region - For background estimate and analysis optimization.

27 Pythia MC MC Samples Tune A default cdfSim tcl
realistic silicon and beamline pT(B) from Mary Bishai pT(b)>3 GeV && |y(b)|<1.5 Bsm+m- (signal efficiencies) B+JK+m+m-K+ (nrmlztn efncy and xchks) B+Jp+m+m-p+ (nrmlztn correction)

28 SO(10) Unification Model
R. Dermisek et al., hep-ph/ tan(b)~50 constrained by unification of Yukawa coupling All previously allowed regions (white) are excluded by this new measurement Unification valid for small M1/2 (~500GeV) New Br(Bsmm) limit strongly disfavors this solution for mA= 500 GeV h2>0.13 mh<111GeV m+<104GeV Red regions are excluded by either theory or experiments Green region is the WMAP preferred region Blue dashed line is the Br(Bsmm) contour Light blue region excluded by old Bsmm analysis Excluded by this new result

29 Method: Likelihood Variable Choice
Prob(l) = probability of Bsmm yields l>lobs (ie. the integral of the cumulative distribution) Prob(l) = exp(-l/438 mm) yields flat distribution reduces sensitivity to MC modeling inaccuracies (e.g. L00, SVX-z)

30 Step 4: Compute Acceptance and Efficiencies
Most efficiencies are determined directly from data using inclusive J/ymm events. The rest are taken from Pythia MC. a(B+/Bs) = / (CMU-CMU) = / (CMU-CMX) eLH(Bs): ranges from 70% for LH>0.9 to 40% for LH>0.99 etrig(B+/Bs) = / (CMU-CMU) = / (CMU-CMX) Red = From MC Green = From Data Blue = combination of MC and Data ereco-mm(B+/Bs) = / (CMU-CMU/X) evtx(B+/Bs) = / (CMU-CMU/X) ereco-K(B+) = / (CMU-CMU/X)


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