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Measurements of g and sin(2b+g ) in BaBar

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1 Measurements of g and sin(2b+g ) in BaBar
BaBar (pictures) and title Gianluca Cavoto Princeton University Università di Roma ‘La Sapienza’ On behalf of the BaBar Collaboration ICHEP'04 32nd International Conference on High Energy Physics Gianluca Cavoto

2 Angle g of the Unitarity Triangle
Measure relative phase between Vub and Vcb Process mediated by both b  c and b  u amplitudes Results (all preliminary) g from direct CP asymmetry sin(2b+g) time dependent CP asymmetry Updated and new results Gianluca Cavoto

3 g from direct CP violation
Interference when D final state common to both D0 and D0 Relative size (rB) of B decay amplitudes Not well constrained by theory. Larger rB, larger interference, better g experimental precision BaBar hep-ex/ Belle hep-ex/ Relative strong phase (dB) unknown Different incarnations… Gianluca Cavoto

4 Gronau London Wyler method
Theoretically clean, but with 8-fold ambiguity Gronau London Wyler method D decays into CP eigenstate Select CP-even and CP-odd final states 3 observables, 3 unknowns Normalize to D0 decay into flavour state (K-p+) Experimentally CP modes: small D0 branching ratio Gianluca Cavoto

5 Analysis techniques High reconstruction efficiency Cerenkov angle data
No charge confusion. Clear separation Dp/DK Reject events topological variables in Neural Network or Fisher discriminant data MC BF(B  DK) ~ 10 -4, BF(D f) ~ reconstruct as many f final states as possible Gianluca Cavoto

6 B-D0CPK(*)- yields Combine several final states D0CP K -
CP+ (p+p-,K+K-) NBB= CP- (KSp0) D0p background D0CP K* - (K* -  KSp -) Adding KSf, KSw B- CP+ B- CP- B+ CP+ B+ CP- NBB= Gianluca Cavoto

7 GLW B-D(*)0CPK(*)- results
D0CP K* - (K*-  KSp -) NBB= NBB= D*0 (D0CPp0)K - Additional systematic error on ACP- ( CP even background) NBB= \ Loose bound on rB From DCPK* More CP eigenstate final states still to be added… More statistics needed to constrain g Gianluca Cavoto

8 Atwood Dunietz Soni method
D decay into flavor state dB dD Count B candidates with opposite sign kaons Input: Phys.Rev.Lett.91:171801,2003 D decay strong phase dD unknown Gianluca Cavoto

9 ADS results No signal in current dataset NBB=227 106 D0K D*0(D0p0)K
D*0(D0g)K NBB= No signal in current dataset Gianluca Cavoto

10 rB from ADS method Sensitive to rB (RADS~r2B) RADS R*ADS
D*0(D0p0)K D*0(D0g)K D0K RADS R*ADS No AADS measurement Not easy to determine g Gianluca Cavoto

11 B- D(*)0 K- D0(KSpp) Dalitz analysis
If we knew the charm phase shift dD? B- D(*)0 K- D0(KSpp) Dalitz analysis Amplitude for B-/B+  “D0”K-/K+ Sensitivity to g Isobar model for f(m2+ ,m2- ) can fix phase variation dD across Dalitz plot. Only two-fold ambiguity in g extraction r(770) DCS K*(892) g=75,d=180,rB=0.125 Gianluca Cavoto

12 D0(KSp+p-) Dalitz model
Determined on D* D0p sample D0(KSp+p-) Dalitz model CA K*(892) Plot of mpipi r(770) DCS K*(892) No D-mixing, No CP violation in D decays Gianluca Cavoto

13 B-D0K-, B-D*0K- B+ 261 19 B- 83 11 40 8 NBB=211 106
DCS K*(892) 261 19 D0K 83 11 D*0(D0p0)K 40 8 DCS K*(892) D*0(D0g)K Dalitz projection for mES >5.272 GeV/c2 Signal plus background PDF superimposed Gianluca Cavoto

14 g from B-D(*)0[KSp+p-]K-
With current statistics, no rB sensitivity for rB<0.10 180 A posteriori rB(rB*) with uniform a priori g D0K- -180 rB 0.3 D0K- D*0K- 180 68% g D*0K- 95% 0. 0.3 0. 0.3 -180 r*B 0.3 Bayesian confidence regions Dalitz model syst Gianluca Cavoto

15 Critical rB… GLW ADS D0 Dalitz rB g g measurement from
g sensitivity projection for 500 fb-1 rB =0.1 D0 Dalitz s(g) rB =0.2 GLW only ADS only (dD and dB unknown) GLW+ADS rB =0.3 g = 62o rB g g measurement from combination of many modes (multiple constraints on rB) 90 180 From ADS Gianluca Cavoto

16 sin(2b+g) with B0 D(*)-p+/r+
Time dependent CP analysis sin(2b+g) with B0 D(*)-p+/r+ The final state is accessible from both B0 and B0 ~l2 ~l4 favored bc amplitude suppressed bu amplitude  time-dependent CP violation arises from interference of mixing and decay: Asymmetry parameters Lepton tag Exclusive reconstruction of D-p+, D*-p+,D-r+ D*r Combinatoric BB Peaking BB Continuum Partial reconstruction of D*-p+ Gianluca Cavoto

17 B0  D(*)0 K(*)0 Search for b  u transition (self tagging mode)
NBB= B0  D(*)0 K(*)0 Sensitivity given by Search for b  u transition (self tagging mode) Eventually TD analysis… No signal… Gianluca Cavoto

18 Unitarity triangle constraints
Confidence regions in r-h plane hep-ph/ . Combination of BaBar a and c results with uniform prior in r 68% C.L. 95% C.L. Improve bound using SU(3) r from Search for B0 Dsr B0D+sp - overlay the best fit for UT NBB=90 106 Not encouraging for Dr… Phys.Rev.Lett.90:181803,2003 Gianluca Cavoto

19 Conclusion More modes and techniques added to measure g
GLW, ADS, D0K Dalitz, time-dep. sin(2b+g) No single golden technique Constraints on b u amplitude in B DK Evidence for small rB Sensitivity to g relies heavily on rB g from combination of many modes Add rb again Combination of BaBar GLW+ADS+D0K Dalitz 68 %C.L. 95 % C.L. Gianluca Cavoto

20 Backup slides Gianluca Cavoto

21 sin(2b+g): results NBB=110 106
Exclusive reconstruction of D-p+, D*-p+,D-r+ - higher signal purity, lower efficiency Higher pp resonance Included in syst.error Partial reconstruction of D*-p+ - high efficiency, more background NBB= Gianluca Cavoto


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