1 / 38

Observation of B s Mixing with CDF II

Observation of B s Mixing with CDF II. Alessandro Cerri CERN (LBNL). Dec 11 th 2006. Synopsis. Introduction B s mixing in the last 12 months Flavor physics How the Tevatron contributes Detector Benchmarks B s Mixing Observation Is BSM physics dead? Conclusions.

Download Presentation

Observation of B s Mixing with CDF II

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Observation of Bs Mixing with CDF II Alessandro Cerri CERN (LBNL) Dec 11th 2006

  2. Synopsis • Introduction • Bs mixing in the last 12 months • Flavor physics • How the Tevatron contributes • Detector • Benchmarks • Bs Mixing Observation • Is BSM physics dead? • Conclusions

  3. What happened in the last year… • Mar 2006: D0 came out with a result based on 1fb-1 (Moriond) • Jun 2006: CDF releases a preliminary result (but not the last word) on 1fb-1 • Signal search start showing evidence • Not enough statistical power for ‘observation’ (5) • If signal is theremeasure • Sep 2006: CDF went back and improved the analysis • Signal shows up at >5 • We therefore claim observation and measurement of This last analysis will be today’s subject!

  4. The Flavor Sector: CKM Matrix W d’ u Quarks couple to W through VCKM: rotation in flavor space! VCKM is Unitary

  5. Last year… TeVatron contribution is critical!

  6. The Tevatron as a b factory • (4s) B factories program extensive and very successful BUT limited to Bu,Bd • Tevatron experiments can produce all b species: Bu,Bd,Bs,Bc, B**, b,b See PRD 71, 032001 2005 • Compare to: • (4S)  1 nb (only B0, B+) • Z0 7 nb • Unfortunately • pp 100 mb b production in pp collisions is so large (~300 Hz @ 1032 cm-2 Hz) that we could not even cope with writing it to tape!

  7. Detector & Techniques

  8. CDF and the TeVatron TOF COT Si Detector: L00,SVX II, ISL • Renewed detector & Accelerator chain: • Higher Luminosity higher event rate • Detector changes/improvements: • DAQ redesign • Improved performance: • Detector Coverage • Tracking Quality • New Trigger strategies for heavy flavors: displaced vertex trigger Delivered: 1.6 fb-1 On tape : 1.4 fb-1 Good w/o Si: 1.2 fb-1 Good w Si: 1.0 fb-1

  9. SVT: a specialized B physics trigger The CDF Trigger ~2.7 MHz Crossing rate 396 ns clock Detector Raw Data • Level 1 • 2.7 MHz Synch. Pipeline • 5544 ns Latency • ~20 KHz accept rate Level 1 storage pipeline: 42 clock cycles Level 1 Trigger SVT L1 Accept Level 2 Trigger Level 2 buffer: 4 events • Level 2 • Asynch. 2 Stage Pipeline • ~20 s Latency • 250 Hz accept rate L2 Accept DAQ buffers L3 Farm Mass Storage (30-50 Hz) requirements • Good IP resolution • As fast as possible Customized Hardware

  10. …and a successful endeavor!  ~ 48 m Single Hit Road Detector Layers Superstrip • The recipe: specialized hardware • Clustering • Find clusters (hits) from detector ‘strips’ at full detector resolution • Template matching • Identify roads: pre-defined track templates • with coarser detector bins (superstrips) • Linearized track fitting • Fit tracks, with combinatorial limited to clusters within roads • SVT is capable of digesting >20000 evts/second, identifying tracks in the silicon • CDFII has been running it since day -1 SVT is the reason of the success and variety of B physics in CDF run II

  11. Benchmarks

  12. Knowledge of non-(4s)-produced b (PDG’04)

  13. Measure: Branching Ratios First-time measurement of many Bs and b Branching Fractions Hep-ex/0508014 Hep-ex/0502044 http://www-cdf.fnal.gov/physics/new/bottom/050310.blessed-dsd/ http://www-cdf.fnal.gov/physics/new/bottom/050310.blessed-dsd/ Hep-ex/0601003 http://www-cdf.fnal.gov/physics/new/bottom/050407.blessed-lbbr/lbrBR_cdfpublic.ps

  14. Lifetimes: fully reconstructed hadronic modes • Testbed for our ability to understand trigger biases • Large, clean samples with understood backgrounds • Excellent mass and vertex resolution • Prerequisite for mixing fits! Efficiency (AU) (B+) = 1.661±0.027±0.013 ps (B0) = 1.511±0.023±0.013 ps (Bs) = 1.598±0.097±0.017 ps 2 3 0 1 4 Proper decay length (mm) Systematics (m) KK http://www-cdf.fnal.gov/physics/new/bottom/050303.blessed-bhadlife/

  15. Hadronic Lifetime Results • World Average: B+ 1.653  0.014 ps-1 B0 1.534  0.013 ps-1 Bs 1.469  0.059 ps-1 Excellent agreement! ~3000 candidates

  16. lDs Lifetime Results lifetimes measured on first 355 pb-1 compare to World Average: Bs: (1.469±0.059) ps K  K Ds l l Bs

  17. Bs Mixing

  18. Why so much fuss around ms?    • Vtdis derived from mixing effects • QCD uncertainty is factored out in this case resorting to the relative Bs/Bd mixing rate (Vtd/Vts) • Beyond the SM physics could enter in loops!

  19. B production at the TeVatron • Production: ggbb • NO QM coherence, unlike B factories • Opposite flavor at productionone of the b quarks can be used to tell the flavor of the other at production • Fragmentation products have some memory of b flavor as well

  20. Bs Mixing 101 Nunmix-Nmix A= Nunmix+Nmix cos(m t) A  ms [ps-1] • ms>>md • Different oscillation regime  Amplitude Scan Perform a ‘fourier transform’ rather than fit for frequency B lifetime Bs vs Bd oscillation

  21. Amplitude Scan: introduction • Mixing amplitude fitted for each (fixed) value of m • On average every m value (except the true m) will be 0 • “sensitivity” defined for the average experiment [mean 0] • The actual experiment will have statistical fluctuations • Actual limit for the actual experiment defined by the systematic band centered at the measured asymmetry • Combining experiments as easy as averaging points! Just an example: Not based on real data! Is this an effective tool to search for a signal?

  22. Bs Mixing Ingredients Proper time resolution Flavor tagging Signal-to-noise Event yield

  23. Flavor Tagging Nright-Nwrong D= Nright+Nwrong Reconstructed decay Fragmentation product “Same Side” AmplitudeDAmplitude B meson • Flavor Taggers: • Opposite Side • Lepton (e,) • Average charge • Kaon (bcs) • Same Side: • Kaon (hadronization) Several methods, none is perfect !!!

  24. Bs Mixing: tagging performance Measured from Bd/Bs data ~5% of the Events are effectively used!

  25. Bs Mixing Ingredients: ct Proper time resolution

  26. Proper time resolution BsllDs K  K K K  BsDs Ds l l Ds Bs  Bs ~0.5% ~15% s æ ö m ç ÷ P s = s Ä s B ct Å t ç ÷ ct L K P P xy è ø t t Semileptonic modes: momentum uncertainty Fully reconstructed: Lxy uncertainty

  27. Mixing in the real world Proper time resolution Flavor tagging power

  28. Bs Mixing: CDF semileptonic Hep-ex/0609040 ms>16.5 @ 95% CL Sensitivity: 19.3 ps-1 Reach at large ms limited by incomplete reconstruction (ct)!

  29. Bs Mixing: CDF hadronic Hep-ex/0609040 Total: ~8700 events! ms>17.1 @ 95% CL Sensitivity: 30.7 ps-1 This looks a lot like a signal!

  30. Bs Mixing: combined CDF result Hep-ex/0609040 ms> 17.2 ps-1 @ 95% CL Sensitivity: 31.3 ps-1 Develop a sound statistical approach -prior to opening the box-to assess statistical significance! Minimum: -17.26 What is the probability for background to mimic this?

  31. Likelihood Ratio Hep-ex/0609040

  32. Likelihood Ratio Hep-ex/0609040 • Combined hadronic+semileptonic likelihoods gives 5 significance • Parabolic fit to minimum yields: • the measurement is very precise! (~2.5%) ms = 17.77 ± 0.10(stat) ± 0.07 (syst) ps-1 combined likelihoods from hadronic and semileptonic channels

  33. Systematic Uncertainties I Hadronic Semileptonic • Mostly related to absolute value of amplitude, relevant only when setting limits • cancel in A/A, folded in confidence calculation for observation • systematic uncertainties are very small compared to statistical

  34. Systematic Uncertainties II: ms • systematic uncertainties from fit model evaluated on toy Monte Carlo • have negligible impact • relevant systematic unc. from lifetime scale All relevant systematic uncertainties are common between hadronic and semileptonic samples

  35. ms and Vtd • inputs: • m(B0)/m(Bs) = 0.9830 (PDG 2006) •  = 1.21 +0.047 (M. Okamoto, hep-lat/0510113) •  md = 0.507 ± 0.005 (PDG 2006) -0.035 |Vtd| / |Vts| = 0.2060 0.0007(exp) +0.0081 (theo) -0.0060 • compare to Belle bs (hep-ex/050679): |Vtd| / |Vts| = 0.199 +0.026 (stat) +0.018 (syst) -0.025 -0.015

  36. ms & CKM (CKMFitter)

  37. ms from Tevatron & BSM Limits Hep-ph/0509117 Agashe/Papucci/Perez/Pirjol Probability

  38. Conclusions PLB 186 (1987) 247, PLB 192 (1987) 245 PRL 62 (1989) 2233 Exciting times: • 1987 B0 mixing (UA1, Argus) • 1989 CLEO confirms B0 mixing • 1990s LEP B0 Mixing • 1993 • First time dependent md meas. (Aleph) • First lower limit on ms • 1999 CDF Run I lower limit (ms>5.8 ps-1) • 2005 • D0: ms>5.0 ps-1 • CDF: ms>7.9 ps-1 • 2006 • D0: ms [17,21] ps-1 @ 90% CL • CDF: ms=17.31+0.330.07 ps-1 • CDF: 5 observation, ms=17.77+0.100.07 ps-1 PLB 313 (1993) 498 PLB 322 (1994) 441 PRL 82 (1999) 3576 PRL 97 (2006) 021802 PRL 97 (2006) 0062003 -0.18

More Related