Dong Liu State Key Laboratory of Particle Detection and Electronics University of Science and Technology of China

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1 Dong Liu State Key Laboratory of Particle Detection and Electronics University of Science and Technology of China ISSP, Erice, 7

2 Outline Introduction of BESIII experiment Motivation of the study Data sample Event selection Efficiency and correction factor Cross section and form factor Uncertainty Summary ISSP, Erice, 7 D. Liu USTC

3 BEPCII and BESIII CsI crystal, Δ Ε /Ε GeV σ T = ps barrel, 65 ps endcaps σ p GeV, σ de/dx =6% Muon ID: RPCs T Super conducting BESIII ISSP, Erice, 7 D. Liu USTC 3

4 Motivation: Y(75) BaBar PRD (6) in e / e γφf ( (98) BESII PRL. 3 (8) in J/ψ ηφf ( (98) Y(75) PLB 657 (7) 49 in Flux Tube Model

5 Motivation: precision K F 4 3 F K BaBar PRD 88 (3) s (GeV) ISSP, Erice, 7 D. Liu USTC 5 s (GeV)

6 Motivation: FF e + s γ u F( q ) = d 3 rρ ( r)e iq r - e u s K F 4 3 PRD 88 (3) F K = 6πα s ( s) f / s K s (GeV) Phys. Lett. 87B, 359 (979) ISSP, Erice, 7 D. Liu USTC 6

7 Data samples l Experimental data l MC samples ISSP, Erice, 7 D. Liu USTC 7

8 Event selection Good charged tracks: (MDC) Vr < cm, Vz < cm, cosθ <.93, N + = N - = cosθ + <.8, cosθ - >-.8 E/p: (EMC+MDC) E/p < (E/p) cut, cut optimized with signal to noise ratio S/ (S+N), cut value ~.6.8 Back to back: (,)>79 TOF: TOF-TOF < 3 ns (TOF) Select -prong event ISSP, Erice, 7 D. Liu USTC 8

9 Event selection K ± separated from background with momentum E p exp = m K compare p of tracks p of prong process.4. p p p p p e µ π K p p K p µ σ 3 σ 5 σ s (GeV) Use momentum to select Kaon ISSP, Erice, 7 D. Liu USTC 9 s (GeV)

10 - Signal extraction Example at. GeV (GeV/c) p K...9 p in p exp ± 3σ Events / (. GeV ) 3 3 µ =.8736 ±.6 σ =.47 ±. signal = 84. ± 43.9 χ /(-) = signals (GeV/c) p + K Signal: MC Gaus Background: MC Gaus σ = N L ε (+ δ ) ISSP, Erice, 7 D. Liu USTC

11 Efficiency and +δ σ (nb) 4 3 BaBar PRD 88 (3) 33 σ = N L ε (+ δ ) s (GeV) ISSP, Erice, 7 D. Liu USTC

12 Cross section ISSP, Erice, 7 D. Liu USTC

13 Cross section σ (nb).5.4 BESIII BABAR 3 BABAR 5 fit.3 m =.98 ±.53 GeV Γ =.437 ±. GeV.. Eur. Phys. J. C 39, 4 54 (5) s (GeV) ISSP, Erice, 7 D. Liu USTC 3

14 Form factor Ø Form factor extraction: 3s' σ F K ( s' ) = KK ( s' ) πα ( ) β K σ KK : dressed cross section; : bare cross section ; : final-state correction β K = 4m K / s C FS Ø Fitting function: F K α s = Aα s s ( ) / s n : strong coupling n theory = n =.94±.9 C FS σ KK s' F K σ KK ( ) = σ KK ( s' ) α ( s' ) α ( ) BESIII preliminary BABAR result fit only BESIII result with s >.38 GeV s ISSP, Erice, 7 D. Liu USTC 4 (GeV)

15 Form factor ISSP, Erice, 7 D. Liu USTC 5

16 Uncertainty systematic uncertainty on the K K cross section. E cm (GeV) L p cut.7 <.. <. < <...3 E/p open tracking e ciency fitting range signal shape background shape sum E cm (GeV) L p cut E/p open tracking e ciency fitting range signal shape background shape sum Systematic uncertainty is only a few percent. ISSP, Erice, 7 D. Liu USTC 6!

17 Summary With momentum and other requirement, the kaon is well separated from background. σ(e + e - à K + K - ) measured with BESIII data are consistent with BaBar experiment. Precision of our result is much precise than previous experiments. From cross section, the form factors of charged kaon are extracted. Both cross section and form factor show clear structure near. GeV. ISSP, Erice, 7 D. Liu USTC 7

18 Disscussion (MeV) Γ 6 4 PDG: ρ(5) - GAMS: π p ω π n + - BABAR: f (85) π π γ BESIII preliminary: K K - GAMS: π p ω π n + - BABAR: η' π π γ RVUE: π π, K K RVUE: 3(π π ), (π π π ) (MeV) Γ PDG: φ(7) BESIII preliminary: K K BESII: J/ ψ η φ f + - BESIII: J/ψ η φ π π BABAR: φ η γ ISR + - BELLE: K K π + π - γ ISR BABAR: K K π + π γ ISR + - BABAR: K K π π γ ISR M (MeV) M (MeV) ISSP, Erice, 7 D. Liu USTC 8

19 backup ISSP, Erice, 7 D. Liu USTC 9

20 Motivation (g-) μ hint of new physics experiments: BaBar, Belle, KLOE, BESIII, SND, CMD a had,lo µ = αm µ 3π sth ds R(s)K(s) s ISSP, Erice, 7 D. Liu USTC

21 Backup: Momentum spectra Events / (. GeV ) 3 µ =.8736 ±.6 σ =.47 ±. signal = 84. ± 43.9 χ /(-) =.645 Events / (. GeV/c ) µ = ±.8 5 σ =.45 ±.8 signal = 54. ±.9 χ =.98 Events / (. GeV/c ) 5 µ =.966 ±.6 σ =.437 ±.8 signal = 48.7 ± 38. χ = Events / (. GeV/c ).5 3 µ =.946 ±.6 σ =.999 ±.48 signal = 88.7 ± 7.5 χ =.9 Events / (. GeV/c ) 4 3 µ = ±.44 σ =.486 ±.38 signal = 63. ± 6.3 χ =.64 Events / (. GeV/c ) 5 µ = ±.4 σ =.539 ±.4 signal = 9. ± 33.9 χ = Events / (. GeV/c ) µ =.9837 ±.6 σ =.463 ±.7 signal = ± 4.4 χ =.83 Events / (. GeV/c ) 5 µ =.55 ±.6 σ =.3 ±.55 signal = 63.5 ± 4.4 χ =.76 Events / (. GeV/c ) µ =.4343 ±.6 σ =.3 ±. signal = 8.3 ± 47. χ = ISSP, Erice, 7 D. Liu USTC

22 Backup: Momentum spectra Events / (. GeV/c ) 5 µ =.864 ±.3 5 σ =.63 ±.5 signal = 69.4 ± 36. χ =.57 Events / (. GeV/c ) 4 µ =.955 ±.4 σ =.4 ±.53 signal = ± 7.6 χ =.753 Events / (. GeV/c ) 5 µ =.4783 ±. σ =.3 ±.757 signal = 53.4 ± 7.5 χ = Events / (.3 GeV/c ) 5 5 µ =.664 ±.33 σ =.79 ±.86 signal = 7.3 ± 4. χ =.764 Events / (.3 GeV/c ) 5 5 µ =.783 ±.3 σ =.3 ±.53 signal = 45. ± 4.7 χ =.56 Events / (.3 GeV/c ) 5 µ =.5553 ±.83 σ =.844 ±.54 signal =. ± 5. χ = Events / (.3 GeV/c ) 5 µ =.3994 ±.49 σ =.47 ±.67 signal = 8. ± 6.5 χ =.649 Events / (.3 GeV/c ) 4 µ =.3638 ±.9 σ =.3 ±.78 signal = ± 58.5 χ =.8 Events / (.3 GeV/c ) 5 µ = ±.7 σ =.699 ±.84 signal = 65. ±.5 χ = ISSP, Erice, 7 D. Liu USTC

23 Backup: Momentum spectra Events / (.3 GeV/c ) µ =.459 ±.8 5 σ =.89 ±.79 signal = 87. ±. χ =.63 Events / (.3 GeV/c ) 5 µ =.4595 ±. σ =.67 ±.746 signal = 3.7 ± 8.8 χ =.63 Events / (.3 GeV/c ) 5 µ =.458 ±.9 σ =.4 ±.6 signal = 64.6 ± 3.3 χ = Events / (.3 GeV/c ) 8 µ = ± σ =.95 ±.6 signal = 47. ± 7.5 χ =.393 Events / (.3 GeV/c ) µ =.4564 ±.3 5 σ =.3 ±.8 signal = ± 37. χ = ISSP, Erice, 7 D. Liu USTC 3

24 Backup: open 5 data 4 data data data 8 6 data data data 5 data data ISSP, Erice, 7 D. Liu USTC 4

25 Backup: open 3 data 8 data 6 data data 6 data 4 6 data data 6 4 data 6 data ISSP, Erice, 7 D. Liu USTC 5

26 Backup: open 6 4 data 8 data 6 4 data ISSP, Erice, 7 D. Liu USTC 6

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