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DOE SITE VISIT Thursday, June 18, 2009 Bruce A. Schumm Santa Cruz Institute for Particle Physics University of California, Santa Cruz BaBar.

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Presentation on theme: "DOE SITE VISIT Thursday, June 18, 2009 Bruce A. Schumm Santa Cruz Institute for Particle Physics University of California, Santa Cruz BaBar."— Presentation transcript:

1 DOE SITE VISIT Thursday, June 18, 2009 Bruce A. Schumm Santa Cruz Institute for Particle Physics University of California, Santa Cruz BaBar

2 2009 DOE Site Visit2 Bruce Schumm Senior Al Eisner (b  s  ) Bruce Schumm Post-Doctoral Juergen Kroseberg (RadPen Convener; to U. Bonn 2/08) Students Patrick Spradlin (B   Ph.D. June 2007; Oxford P.D.) Tim Beck (b  d  Ph.D. June 2008; college teaching) Luke Winstrom (Ph.D. June 2009; many P.D. offers) Joel Martinez (B   Ph.D. expected June 2010)

3 BaBar 2009 DOE Site Visit3 Bruce Schumm Effective Neutral Currents: General Motivation b  s  Penguins SUSY parameter space implications b  s  “Inclusive” approach b  d  Penguins and |V td /V ts | Motivation B →  (ρ,ω)  “Exclusive” approach B  →  X d “Semi-Inclusive” approach CP Violation in B →  ρ o  Conclusions

4 BaBar 2009 DOE Site Visit4 Bruce Schumm so new physics can enter at leading order: The SM b  s(d)  transition is high order (two weak plus one EM vertex) … + photon off any charged leg Although rare (~ 5x10 -4 for s  and ~10 -5 for d  ), the isolated high-energy photon is a powerful signature. V tb V t(s,d) (d)

5 BaBar 2009 DOE Site Visit5 Bruce Schumm Effective Neutral Currents: General Motivation b  s  SUSY parameter space implications Inclusive approach b  d  and |V td /V ts | Motivation B →  (ρ,ω)  (“Standard” Approach) B  →  X d (“Semi-Inclusive” Approach) Status of |V td /V ts | CP Violation in B 0  0  Conclusions

6 BaBar 2009 DOE Site Visit6 Bruce Schumm C.F. BergerC.F. Berger, J.S. Gainer, J.L. Hewett, T.G. Rizzo,J.S. GainerJ.L. HewettT.G. Rizzo “Supersymmetry Without Prejudice”, arXiv:0812.0980v1 [hep-ph]arXiv:0812.0980v1 Explore 10 7 points over 19- dimensional parameter space of CP-conserving MSSM b  s  most effective constraint (72% of models surviving prior constraints are eliminated; better than direct searches for SUSY partners)

7 BaBar 2009 DOE Site Visit7 Bruce Schumm On-Peak Data Off-Peak Data (~10% of Sample)  (4S) resonance is ~1 nb at peak, competing with a “continuum” background of ~3 nb The  (4S) resonance is the lightest resonance that decays into “open Beauty” ( or )

8 BaBar 2009 DOE Site Visit8 Bruce Schumm 700 fb -1 440 fb -1

9 BaBar 2009 DOE Site Visit9 Bruce Schumm qq + ττ BB XSγXSγ Most exacting approach (“Inclusive”) is aggressive: Use only high-energy  as signature Suppress continuum with event shapes, requirement of a high-energy lepton. Estimate remaining continuum by scaling off- peak data. Challenge: background from  0 (  )   decays (plus some fakes) in B decays

10 BaBar 2009 DOE Site Visit10 Bruce Schumm B/Bbar background control region BB Cont. Signal Sig. Region After event selection, S/B is roughly 1:1 Continuum measured from below-peak running B/Bbar backgrounds must be identified and constrained

11 BaBar 2009 DOE Site Visit11 Bruce Schumm   If high-energy  passes selection, then look for low-energy  and veto event 0,0, ~50% of the time the low-energy photon is missing. Modeling of low-energy (30-80 MeV) photon efficiency to ~ 1% critical to lowering systematic error One example of SCIPP group contribution Also: Anti-neutron backgrounds, photon efficiency, … Major source of BB background due to high-energy photons from  0 (  )   (67% + 15% = 82% of total BB background according to MC)

12 BaBar 2009 DOE Site Visit12 Bruce Schumm Collaborating with SLAC, Notre Dame; SCIPP playing central role since 2003 (Schmitz thesis, Winstrom candidacy project) Inclusive Semi-Inclusive Inclusive A. Limosani, Melbourne BaBar Result on 360 fb -1 expected by end of year

13 BaBar 2009 DOE Site Visit13 Bruce Schumm Effective Neutral Currents: General Motivation b  s  SUSY parameter space implications Inclusive approach b  d  and |V td /V ts | Motivation B →  (ρ,ω)  (“Standard” Approach) B  →  X d (“Semi-Inclusive” Approach) Status of |V td /V ts | CP Violation in B 0  0  Conclusions

14 BaBar 2009 DOE Site Visit14 Bruce Schumm (d) V t(s,d) Note: In both cases, hadronic uncertainties minimized by comparing to corresponding V ts process (B s mixing, b  s  )  Observable is | V td / V ts | B Mixing Radiative Penguins Two independent diagrams provide sensitivity to CKM parameter V td

15 BaBar 2009 DOE Site Visit15 Bruce Schumm ICHEP ’08 B Mixing Results [Farrington(CDF), Moulik(D0), averaged by Di Lodovico (BaBar)]: How do penguins fit into the picture? Mixing: x d =  m B /  B ~ 1   m B ~  B Penguins: Br(b  d  ) ~ 10 -5   d  ~ 10 -5  B With |V td /V ts | precisely constrained by mixing, b  d  is a compelling testbed for new physics. SM effects suppressed by 10 -5 relative to mixing

16 BaBar 2009 DOE Site Visit16 Bruce Schumm Standard (“Exclusive”) Approach: measure exclusive rate Br(B   (  )  ); normalize with Br(B  K *  ) (and  ) Values of  2 and  R are available from Ali, Parkhomenko, arXiv:hep-ph/0610149 Ball, Zwicky, J. High. Energy Phys. 0604, 046 (2006); Ball, Jones, Zwicky, Phys. Rev. D 75 054004 (2007)  8% uncertainty on extraction of |V td /V ts |. Annihilation Diagram

17 BaBar 2009 DOE Site Visit17 Bruce Schumm Remaining separation achieved by two-dimensional fit to the largely independent kinematic variables “Energy-substituted mass”; since E beam ~ M B, largely a measurement of momentum balance * In e + e - CMS frame E B = E beam for properly reconstructed candidate; total energy measurement Example: BaBar B 0   0   “self-calibrating” continuum background subtraction  efficiencies (~5-15%) estimated with control samples Signal Continuum b  s  Feedthrough

18 BaBar 2009 DOE Site Visit18 Bruce Schumm yielding assuming the world-average Phys.Rev.D78:112001,2008 ModeBaBar ’07 (x10 -7 )BaBar ’08 (x10 -7 ) + +  0 0     BaBar:  423 fb -1 Phys.Rev.D78:112001,2008 Collaborating with CALTECH; SCIPP contribution data processing, validation, systematics (Spradlin thesis, Martinez candidacy project)

19 BaBar 2009 DOE Site Visit19 Bruce Schumm |V td /V ts | 2 related to  (b  d  )/  (b  s  ) with ~1% theoretical uncertainty [ Ali, Asatrian, Greub, Phys. Lett. B 429, 87 (1998) ] “New” Approach (BaBar): Reconstruct seven exclusive final states X d  in range 0.6 GeV/c 2 < M Xd < 1.8 GeV/c 2 Collaborating with Imperial College, London; SCIPP playing central role since inception (Beck thesis)

20 BaBar 2009 DOE Site Visit20 Bruce Schumm K * Region 1.0 < M had < 1.81.8 < M had XSXS XdXd MEASURED UNMEASURED  and X d analyses X d analysis only M had (M Xd ) #  0 # bodies #  0 # bodies MEASURED UNMEASURED 0.6 < M had < 1.0

21 BaBar 2009 DOE Site Visit21 Bruce Schumm Fit in high-mass X d  region 1.0 < M had < 1.8 GeV/c 2 Continuum background X s , MisID background B A B AR EEM ES Errors: Stat.  Experimental Syst. Primary experimental result arXiv:0807.4975 [hep-ex]; to appear in PRL

22 BaBar 2009 DOE Site Visit22 Bruce Schumm arXiv:0807.4975 [hep-ex]; to appear in PRL Ali Asatrian Greub Expt. Theory Ratio of partial widths related to |V td /V ts | with very small uncertaintys

23 BaBar 2009 DOE Site Visit23 Bruce Schumm No evidence for non-Standard-Model contribution to the b  d  decay width. Is the implication of this constraint fully understood?

24 BaBar 2009 DOE Site Visit24 Bruce Schumm Separate out B 0 (“+”) and anti-B 0 (“-”) decays; look at asymmetry in time-evolution:

25 BaBar 2009 DOE Site Visit25 Bruce Schumm Collaborating with SLAC; SCIPP playing central role since inception (Martinez thesis topic) Toy Monte Carlo study based on Br(B  ) selection  S SENSITIVITY SIGNAL SIGNIFICANCE vs. Event Selection Parameter (“Decision Tree” Output) Full re-optimization nearing completion; next step will be to confirm fitting strategy and identify leading systematics

26 BaBar 2009 DOE Site Visit26 Bruce Schumm  SCIPP playing central role in key, high-impact radiative penguin measurements  Inclusive b  s  measurement very challenging; expect to have result to better than  10% in ~6 months  Intensive focus on b  d  transition * Rates  One PRL, one PRD in last year * CP Violation  Expect result in ~1 year  Ground-breaking semi-inclusive b  d  measurement promising for higher-statistics running  Impact of b  d  signature may not yet be fully appreciated  4 PhD theses; 5 th on the way; recent talks at CKM’08, Miami’08, FNAL Wine & Cheese, DESY Exptl Seminar

27 BaBar 2009 DOE Site Visit27 Bruce Schumm Backup Slides

28 BaBar 2009 DOE Site Visit28 Bruce Schumm ObjectSourceControl RegionSignal Region 00 57.3%66.6%  17.1%15.7%  Other meson8.7%5.1%  e9.3%4.7%  Other0.4% Total  92.8%92.4% eAny4.8%3.7% n/n bar Any1.7%2.9% p + /p - Any0.0%0.1%  /K Any0.4%0.8% Total non-  7.2%7.6% Total100% Sources of B/Bbar Background (after full selection)

29 BaBar 2009 DOE Site Visit29 Bruce Schumm cos  h Define cos  h  (E ,high - E ,low )/ (E ,high + E ,low ) = energy asymmetry Signal selection requirement of E  * > 1.8 GeV pushes asymmetry up, and energy of 2 nd photon down.  Sensitive to reconstruction efficiency for 30-80 MeV photons. Measurement of  0 reconstruction efficiency from (  )/(  ) Expected/Measured cos  h But: can bootstrap to lower E  with dedicated  0 sample

30 BaBar 2009 DOE Site Visit30 Bruce Schumm B  X (d,s)  : Correction for Missing Modes Missing modes with 0.6 < M X < 1.0 MC suggests this region is dominated by resonances (  and  ); confirmed by K* dominance of B  X s  Correction for missing modes well understood MC Simulation Two-body X s(d)  decay; mass spectrum of X s(d) system given by Kagan-Neubert model A.L. Kagan, M. Neubert, Phys. Rev. D 58, 094012 (1998) Fragment X s system via prior experimental constraint Fragment X d system via phase space

31 BaBar 2009 DOE Site Visit31 Bruce Schumm Missing Modes with 1.0 < M X < 1.8 Force 50% of decays to un-weighted mix of higher-mass resonances Force X d decay to be identical to X s decay up to substitution s  d B  X S  Resonances K 1 (1270) K 1 (1400) K * (1410) K 2 * (1430) K * (1680) B  X d  Resonances h 1 0 (1170) b 1 0 (1235) b 1 + (1235) a 1 0 (1260) a 1 + (1260) f 2 0 (1270) f 1 0 (1285) a 2 0 (1320) a 2 + (1320) B  X (d,s)  : Correction for Missing Modes


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