Tariq Aziz Tata Institute, Mumbai, India ( BELLE Collaboration ) Tariq Aziz Tata Institute, Mumbai, India ( BELLE Collaboration ) Recontre de Moriond/QCD,

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Tariq Aziz Tata Institute, Mumbai, India ( BELLE Collaboration ) Tariq Aziz Tata Institute, Mumbai, India ( BELLE Collaboration ) Recontre de Moriond/QCD, March 13-20, 2010

2 Outline  (5S) at KEKB B s Oscillation Parameters Analysis: B s  D s (*)  D s (*)  Result

3 e + source Ares RF cavity Belle detector Primary aim - CP violation at  (4S) Operated at :  (4S),  (5S),  (3S),  (2S),  (1S), Yb scan and others Operated at :  (4S),  (5S),  (3S),  (2S),  (1S), Yb scan and others  (4S):~710 fb -1  (5S): ~129 fb -1  (3S): 2.9 fb -1  (2S): 24 fb -1  (1S): 5.7 fb -1 Y b scan: 8.1 fb -1 Off-peak: ~90 fb -1  (4S):~710 fb -1  (5S): ~129 fb -1  (3S): 2.9 fb -1  (2S): 24 fb -1  (1S): 5.7 fb -1 Y b scan: 8.1 fb -1 Off-peak: ~90 fb -1 Total Luminosity 1000 fb -1 Beam(e  e  ) energies changed, Crossing angle & boost maintained Beam(e  e  ) energies changed, Crossing angle & boost maintained The Belle Experiment at KEKB World record, era of ab -1 Multipurpose large-solid-angle magnetic spectrometer L peak = 2.11x10 34

4 Event Classification at  (5S)  90%  7%  3%  19%  (4S)

5  E(GeV) Important variables Almost entire source of B s at  (5S) is B s *

Belle  (5S) Data Sample 2005 : 1.86 fb : 28.2 fb : 21.7 fb : 76.9 fb : 7.9 fb -1 Total (On peak): 121 fb : 1.86 fb : 28.2 fb : 21.7 fb : 76.9 fb : 7.9 fb -1 Total (On peak): 121 fb -1 Rest of the world at  (5S)  1 fb -1 Data Analyzed: 23.6 fb x 10 6 B s decays

Evolution of B s flavor eigenstates governed by Schrödinger equation Evolution of B s flavor eigenstates governed by Schrödinger equation With |p| 2 + |q| 2 = 1 7 mass and width difference are observables Mass eigenstates Heavy & Light Mass eigenstates Heavy & Light

For CP conserved, q=p and Effect of non-zero phase leads to: New physics may alter the situation: New phase could be large 8

CKM favoured B s  D s (*)  D s (*)  is Dominantly CP-even, CP-odd part can be ignored (or corrected) – under heavy quark limit for m c CKM favoured B s  D s (*)  D s (*)  is Dominantly CP-even, CP-odd part can be ignored (or corrected) – under heavy quark limit for m c 9 Aleksan, Yaouanc, Oliver, Pene, Raynal, Phy Lett B316, 567 (1993) Duniets, Fleischer, Nierste, Phys ReV D63, (2001) Aleksan, Yaouanc, Oliver, Pene, Raynal, Phy Lett B316, 567 (1993) Duniets, Fleischer, Nierste, Phys ReV D63, (2001)  m s measured with good precision  s a long way to go B s  D s (*)  D s (*)  offers unique possibility -no time dependent measurement, - just counting B s  D s (*)  D s (*)  offers unique possibility -no time dependent measurement, - just counting CDF & D0 at Tevatron Large in SM ALEPH, D0, CDF

10 B s Candidate Reconstruction  M= M(D s,  ) –M(D s )  144 MeV/c 2 Good K/  identification and vertex constraint, helicity cut to improve D s signal whenever possible

11 Reconstructed B s  D s (*)  D s (*)  Candidate Selection 5.2 < M bc < 5.45 GeV/c <  E < 0.1 GeV Only one candidate within three modes per event Best candidate: Minimum  2 based on M(Ds) and  M PDG Multiple candidates possible

12 Candidate events in  E  M bc Plane Data 23.6 fb -1

13 Signal extraction Signal PDF modeled using MC. Corrected for resolution using control sample from Data : B s  D s (*)    and B   D s (*)  D 0 Generic background by Chebyshev in  E and ARGUS in M bc Signal MC for B s  D s (*)  D s (*)  fitted in all three modes RC WC CF1 CF2 Two-dimensional un-binned ML fit in (  E, M bc ) simultaneous over 3 modes Understand the fit first Fit projection for (D s (*) D s )

14 CF1 signal background CF2 WC Simultaneous 2-D fit in (  E, M bc ) over 3 modes (23.6 fb -1 Fit Result

15 (23.6 fb -1 First Observation Systematic errors dominated by D s (*) decay BF,  (5S) decay BF and K-PID First Evidence Fitted number of events and B s  D s (*)  D s (*)  decay branching fractions, after efficiency corrections

16 Our Result SM  s /  s =  Using  M s from experiment ; Lenz, Nierste, hep-ph/ Using  M s from experiment ; Lenz, Nierste, hep-ph/ Theory

17 Summary We have analyzed 23.6fb -1 data at  (5S) Using this measurement we determine B s oscillation parameter  s /  s We have measured B s  D s (*)  D s (*)  Decay Branching Ratios With  100 fb -1 data at  (5S) yet to be analyzed, significantly better measurements expected soon

18 Backup

19

20 Systematic Errors

MC in different modes Signal region and the cross-feeds 21