9-11 October 2006Flavour in the era of LHC - F.Teubert1 Search for the decay B s  µ + µ - at LHCb Frederic Teubert CERN, PH Department on behalf of the.

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9-11 October 2006Flavour in the era of LHC - F.Teubert1 Search for the decay B s  µ + µ - at LHCb Frederic Teubert CERN, PH Department on behalf of the LHCb collaboration

9-11 October 2006Flavour in the era of LHC - F.Teubert2 Outline I.Motivation II.LHCb Performance: Experimental Conditions Trigger Tracking and µ- ID III.Backgrounds Inclusive bb /b  µ - X, b  µ + X IV.Selection Geometry, µ- ID, Invariant Mass Geometry, µ- ID, Invariant Mass V.Statistical Method VI.LHCb Prospects _ _

9-11 October 2006Flavour in the era of LHC - F.Teubert3 Describe b→s transitions by an effective H amiltonian Long Distance: –Operators O i Short Distance: –Wilson coef. C i New physics shows up as modified C i, (or as new operators) b→s Transitions & OPE… From G. Hiller [hep-ph/ ]hep-ph/

9-11 October 2006Flavour in the era of LHC - F.Teubert4 Operators & Observables From G. Hiller [hep-ph/ ]hep-ph/

9-11 October 2006Flavour in the era of LHC - F.Teubert5 hep-ph/ Example: CMSSM fit g μ - 2B s → μ + μ - SM prediction

9-11 October 2006Flavour in the era of LHC - F.Teubert6 Experimental Status C.J.S. Lin 15/5/2006 CDF C.L. : BR(B s  µ + µ - ) < 1.0x10 -7 BR(B d  µ + µ - ) < 3.0x10 -8 D0 C.L : BR(B s  µ + µ - ) < 4.0x10 -7 CDF+D0 combination at 8 fb-1 C.L : BR(B s  µ + µ - ) < 2.0x10 -8 Limits on B d  µ + µ - from B-factories at 90% C.L.: BABAR < 6.1x10 -8 BELLE < 1.6x10 -7

9-11 October 2006Flavour in the era of LHC - F.Teubert7 LHCb Experimental Conditions 100  b 230  b LHCb: –Designed to maximize B acceptance (within cost and space constraints) –Forward spectrometer, 1.9 <  < 4.9 more b hadrons produced at low angles single arm OK since bb pairs produced correlated in space –Rely on much softer, lower p T triggers, than ATLAS/CMS Efficient also for purely hadronic B decays Pileup: –number of inelastic pp interactions in a bunch crossing is Poisson-distributed with mean n = L  inel /f Luminosity L tuneable by adjusting beam focus –Choose to run at ~ 2  cm –2 s –1 (max. 5  cm –2 s –1 ) Clean environment (n = 0.5) Less radiation damage –LHCb 8mm from beam, ATLAS 5 cm, CMS 4 cm Will be available from 1st physics run pp interactions/crossing LHCb n=0 n=1 ATLAS/CMS L = instantaneous Luminosity  inel = 80 mb f=non-empty crossing rate (f = 30 MHz)

9-11 October 2006Flavour in the era of LHC - F.Teubert8 LHCb Trigger Visible collisions L = cm -2 s -1 L0: [hardware] high Pt particles calorimeter + muons 4 μs latency HLT [software] 1 MHz readout ~1800 nodes farm On tape: Exclusive selections Inclusive streams ~2 kHz 1 MHz 10 MHz Relevant triggers for B s  µ + µ - : L0-µ: P T (µ)>1.1 GeV (110 kHz) or ∑P T (µµ)>1.3 GeV (145 kHz) (override Pileup!). HLT-µ: P T (µ)>3 GeV and IP(µ)>3  (850 Hz) or M(µµ)>2.5 GeV and  2 vertex <20 (660 Hz).

9-11 October 2006Flavour in the era of LHC - F.Teubert9 LHCb Tracking Performance  M = 18 MeV  Z = 110 µm

9-11 October 2006Flavour in the era of LHC - F.Teubert10 LHCb µ-ID Performance Muon ID efficiency (%) vs  - π DLL cut Pion mis ID efficiency (%) vs  - π DLL cut Muon ID efficiency (%) vs p (GeV) Pion mis ID efficiency (%) vs p (GeV) Most of the Pion misID comes from the lower part (p <10GeV) of the spectrum 90% 1%

9-11 October 2006Flavour in the era of LHC - F.Teubert11 B s →     :  & K Misidentification Two body modes: –Eg. Br(B s  K  ) = 5x10 -6  Misid rate: need better than O(1%) –Fake rate: 5x10 -6 (1%) 2 =0.5x10 -9  (1) event per fb -1 in a 2  mass window Does not seem to be a major problem at LHCb Normalized to 2 fb -1

9-11 October 2006Flavour in the era of LHC - F.Teubert12 LHCb Background Simulation Extremely low Br  the issue is Background Several sources of background: 1.Combinatorial with muons originated mainly from b(c) decays. 2.Misidentified hadrons. 3.Exclusive decays with very small BR or exotic decays. Many of them are not included in the standard MC generators. LHCb approach is to use full PYTHIA+GEANT simulation: –1. and 2. are studied with ~33M events (~7min at LHCb) where a pair of bb are produced (inclusive b sample), and ~10M b  µ - X, b  µ + X (~5h at LHCb). Hence, background predictions are very much limited by the amount of statistics we can generate. –3. is under study with channels like: B c +  J/  (µ + µ - ) µ +, B 0 s(d)  µ + µ - , B 0  µ + µ -  0, B 0  µ +  -,... _ _

9-11 October 2006Flavour in the era of LHC - F.Teubert13 Selection New approach: Avoid cuts on P T  inefficiency && bias in background Use geometry: pointing & Isolation. Design a very efficient pre-selection, and weigh each event by its likelihood ratio on the relevant distributions. Pre-Selection: Mass window: ±600 MeV Vertex  2 < 14 Bs Impact Parameter Significance < 6 Z (SV – PV) > 0 pointing angle < 0.1 radians Soft μID required for both particles (  µ ~95%,   ~1.0%) At this level of pre-selection: N(B s  µ + µ - ) (SM) ~ 35 per fb -1 N(inclusive bb ) ~ 5.4M per fb -1 N(b  µ - X, b  µ + X ) ~ 2.4M per fb -1 (2 fb -1 ) _ _

9-11 October 2006Flavour in the era of LHC - F.Teubert14 Geometry lifetime: Similar to distance of flight, but uncorrelated with boost muon IPS: (less IPS – µ) DOCA: distance of closest approach between two µ - candidates. Bs Impact Parameter Isolation: Look for alternative vertices that are compatible with the cand. PIDInvariant Mass DLL(µ -  ) : Difference in likelihood between µ and  hypotheses. DLL(µ - K ) : Difference in likelihood between µ and K hypotheses. Invariant Mass Likelihood Variables s1 s2 s3. sn b1 b2 b3. bn x1 x2 x3. xn n input variables (IP, DOCA…)  n variables which, for signal, are independent and Gaussian.  χ 2 S = Σ s i 2  same, but for background  χ 2 B = Σ b i 2 χ 2 = χ 2 S - χ 2 B And made it uniform for signal (  flat distribution) A very similar method is described by Dean Karlen, Computers in Physics Vol 12, N.4, Jul/Aug 1998

9-11 October 2006Flavour in the era of LHC - F.Teubert15 Background Composition signal bb inclusive b  μ, b  μ (component) Geometry arbitrary normalization b  μ misID Other b  μ - X b  μ + X is the main source of background in sensitive region!! _ Geometrical variable Fraction of background components in bb inclusive sample _

9-11 October 2006Flavour in the era of LHC - F.Teubert16 Background Estimation Each distribution (Geometry, PID and Invariant Mass) is divided in several bins. The b  µ - X, b  µ + X sample is used to compute the background expected in each 3D bin. However, due to the limited MC statistics (remember ~few hours of LHCb running), there are many bins with very little (or zero) background expected. To account for the statistical error, every background prediction is shifted upwards such that the total number of background events has a 90% probability to be below this value. Notice that when LHC starts running the evaluation of the background level from the side bands and control channels will not suffer from statistics! For example, as illustration, if a cut like (Geometry) > 0.7 was applied: N(B s  µ + µ - ) (SM) 10.5 per fb -1 N(b  µ - X, b  µ + X )  [0,62.5] per fb -1 Remember, no cut is applied other than the pre-selection. Each bin has two estimates for the background  [nominal, 90% upper limit]. _

9-11 October 2006Flavour in the era of LHC - F.Teubert17 Computing CLs Reference: A.L.Read, CERN Yellow Report (see searches for the Higgs boson at LEP) For each bin: si = expected signal events in bin bi = expected bkg. events in bin di = measured events in bin For a configuration {Xi}: CL s+b = CL b * CL s CLs = CLs+b/CLb  A CLs for each BR hypothesis and luminosity. exclusion BR exclusion at 90 % if CLs(BR) ≤ 10 % sensitivity BR sensitivity at 3  if 1-CLb(BR) ≤ 2.7x10 -3 sensitivity BR sensitivity at 5  if 1-CLb(BR) ≤ 5.7x10 -7 Statistical Method

9-11 October 2006Flavour in the era of LHC - F.Teubert18 LHCb Prospects Limit at 90% C.L. (only bkg is observed) Integrated Luminosity (fb -1 ) BR (x10 -9 ) Uncertainty in bkg prediction Expected CDF+D0 Limit SM prediction LHCb Sensitivity (signal+bkg is observed) Integrated Luminosity (fb -1 ) BR (x10 -9 ) 55 33 SM prediction Background is assumed to be dominated by combinations of b  μ - X b  μ + X events.

9-11 October 2006Flavour in the era of LHC - F.Teubert19 Conclusions The excellent tracking and µ-id performance expected at LHCb makes possible to handle the background expected. The di-muon trigger ensures a high efficiency to select B s  µ + µ - events. Of course, the challenge is to achieve this performance with real LHC data. LHCb has the potential to exclude BR between and the SM prediction already with the luminosity expected in 2008 (~0.5 fb -1 ). LHCb has the potential to claim a 3  (5  ) observation (discovery) of the SM prediction with ~2 fb -1 (~6 fb -1 ) of integrated luminosity. We all are certainly eager to see the first LHC collisions at 14 TeV...