1 / 21

Study of b -> s g and b -> d g

Study of b -> s g and b -> d g. Colin Jessop SLAC BaBar Collaboration. Conference Papers ABS864, ABS865 and ABS866 (Also on hep-ex). Physics Interest. Exclusive Measurements : B ( B -> K * g ) QCD test

selina
Download Presentation

Study of b -> s g and b -> d g

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. Study of b -> s g and b -> d g Colin Jessop SLAC BaBar Collaboration Conference Papers ABS864, ABS865 and ABS866 (Also on hep-ex)

  2. Physics Interest Exclusive Measurements: B(B -> K*g) QCD test Acp(B ->K*g) Non SM CP violation B(B ->rg)/B(B -> K*g) Constrain Vtd/Vts Inclusive Measurements: B(b -> sg) Constrain new physics Eg spectrum from b -> sg Mass and Fermi motion of b

  3. BaBar Detector (NIM A 479, 1 2002) Strengths for b ->s,dg studies Photons from CsI Calorimeter K/p separation from DIRC Asymmetric e- (9 GeV) e+ (3.1 GeV) collisions at s =10.56GeV

  4. Event Selection - g B → K*(K+ p -)g Isolated high energy g (1.5 <Eg* < 3.5GeV) K+ Lateral profile is EM like p- Veto photons from p0/h (Un-vetoed p0/h are a significant background) Note isotropic topology

  5. Continuum(qq) Background qq, ( q =u,d,s,c) “underneath” the bb “Jet-like” topology as qq produced above threshold “shape” variables w.r.t to g e.g. cos qThrust-g,energy flow Combinations of variables, e.g Neural Net, help with two component background

  6. B(B -> K*g) and Acp(B -> K*g) DE 22.7 x106 BB (* = CMS frame) theory=hep-ph/0106081,0106067,0105302

  7. Search for B ->r,wg a g b Goal is to measure and compare to DMs/DMdB-mixing to over-constrain CKM Challenges Experiment: Theory: B(B -> rg) ~ 1/50 B(B -> K*g) r ~ 3 K* B ->K*g, b->sg, B -> rp0 backgrounds 15-35% error in Vtd/Vts extraction cf. DMs/DMd 7% error

  8. Background Rejection Continuum rejection variables (shape,DZ,flavor tag) combined in neural net. Validate with control samples. p+ eff. of 80% with K+ miss-id of 1% removes B-> K*(K+ p -/K+ p0)g bkg.

  9. B ->r,wg result Signal Estimated with Maximum Likelihood Fit (DE,MES,Mpp) Data: 84 x 106 BB pairs No Signal, 90% C.L. set a) B(B0 -> r0g) < 1.4 x 10-6 SM Theory: 0.49  0.16x10-6 0.76 +0.26/-0.23 x 10-6 DE*GeV b) B(B+ ->r+g) < 2.3 x 10-6 SM Theory: 0.85  0.32x10-6 1.53 +0.53-0.46 x10-6 c) B(B0 -> wg) < 1.2 x 10-6 SM Theory: Same as r0g (isospin sym) Analysis was performed with signal region “blinded” MES (GeV) Theory: hep-ph/0105302,0106081

  10. Unitarity triangle Combined limit: (B(B0 → r0g)= B(B0 →wg)=2.B(B+ → r+g) B(B→ rg)< 1.9 x 10-6 90% C.L Using =0.7 and DR=-0.25: Ali & Parkhomenko (Eur Phys. J. C23:89 (2002)) Implications for beyond SM in Ali & Lunghi hep-ph/0206242

  11. Inclusive b -> sg B g g b b s Xs HQET: Quark-Hadron Duality B(b -> sg) = B(B -> Xsg) Theory: NLO B(b->sg)=3.57+ - 0.30 x 10-4 (hep-ph/0207131) Phenomenological models of Eg spectrum parameterized in mb and l1. (hep-ph/9805303) Phenomenological Model of Xs fragmentation (JETSET) (hep-ph950891)

  12. If require just g bkg. ~103.Sig. Challenge is to reduce bkg while Minimizing stat.+sys.+model errors Two approaches: qq BB B -> Xsg

  13. Semi-Inclusive B -> Xsg S(exclusive states) = K+/K0s +up to 3p (1p0) , 12 states Subtract continuum with sideband X-feed and BB bkg with Monte Carlo Observe discrepency in JETSET simulation of Xs fragmentation. Efficiency from Monte Carlo weighted to correct discrepency Correct for undetected modes 1.4 < MXs < 1.6 GeV Data 22M BB MES (GeV) MXs (GeV)

  14. <Eg>=2.35 0.04 (stat.)  0.04(sys.) L=0.37 0.09 (stat.)  0.07(sys.) 0.10(theory) (Using Ligeti et.al PRD 60, 034019 (1999)) & mb=4.79 0.08 (stat.)  0.10(sys.) 0.10(theory) (Ligeti – private comm. ) Eg(GeV) Fix mb=4.79 and fit using spectrum Of Kagan & Neubert Euro.Phys. J. C 7,5(1999) B(B ->Xsg)= 4.3 0.5 (stat.)  0.8(sys.) 1.3(theory)x 10-4 MXs (GeV)

  15. L from b -> sg

  16. Fully Inclusive B -> Xsg lepton g B B Xc Xs Suppress continuum background by requiring high momentum lepton tag (Pe(Pm) > 1.3(1.55) GeV Additional shape variable cos(qeg)(cos(qmg))>-0.75(-0.7) Missing E > 1.2 GeV (Signal leptons from B → Xlu) 5% Efficiency for x1200 reduction in background The tag is uncorrelated with signal B so no model dependence

  17. Fully Inclusive B -> Xsg Model Dependence of E*g MC Expectation in 61 x 106 BB qq qq B → Xsg B -> Xsg BB BB 2.1 < Eg < 2.7 Signal Region (from considering stat+sys+model error)

  18. Fully Inclusive B -> Xsg Dominant Systematic Uncertainty is from BB bkg, subtraction BB p0/h Background Control Sample BB Background ~90% p0h ~6% hadrons in EM MC is used for BB subtraction To Test: Same Selection as Signal sample except require g to be from p0h Correct MC for integral in 2.1< E*g < 2.7 GeV by factor 0.89 ±0.17

  19. Fully Inclusive B -> Xsg 61 x 106 BB (54.6 fb-1) Continuum Subtraction with 6.4 fb-1 of “off-resonance” data BB subtraction with Monte Carlo Subtract assumed 4±1.6% b -> dg Signal Region was “blinded” B(B -> Xsg) = 3.88±0.36(stat.)±0.37(sys.)+0.43/-0.23 (theory) x 10-4

  20. Br(B->Xsg) Br(B->Xsg)

  21. Conclusions New limits on B-> r,wg , Will soon help constrain CKM  First results from BaBar on B -> Xsg New techniques for measuring B -> Xsg provides competitative B(B -> Xsg) and will improve rapidly ( < 10% soon) Experimental precision is approaching theoretical errors

More Related