Rare and Radiative Kaon Decays from the NA48/2 Experiment Vladimir Kekelidze (JINR, Dubna) ‏ on behalf of the NA48/2 Collaboration: Cambridge, CERN, Chicago,

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Rare and Radiative Kaon Decays from the NA48/2 Experiment Vladimir Kekelidze (JINR, Dubna) ‏ on behalf of the NA48/2 Collaboration: Cambridge, CERN, Chicago, Dubna, Edinburgh, Ferrara, Firenze, Mainz, Northwestern, Perugia, Pisa, Saclay, Siegen, Torino, Vienna

 The NA48 detector  K  →     e   (Ke4)  K  →       K  →      Conclusions Content

The NA48 detector K  beams Main detector components:  Magnetic spectrometer (4 DCHs) : 4 views/DCH: Δp/p = 1.0% %*p [GeV/c].  Hodoscope fast trigger (150ps).  Liquid Krypton EM calorimeter (LKr) ‏ high granularity, quasi-homogeneous;  E /E = 3.2%/E 1/2 + 9%/E % [GeV];  x =  y =0.42/E 1/ mm (  Hadron calorimeter  Muon veto counters  Photon vetoes 2-3M K/spill (  /K~10),  decay products stay in pipe; flux ratio: K + /K –  1.8 P K spectra, 60  3 GeV/c Beam pipe

K  →     e  The measurements of:  Form-Factors  pion-pion scattering lengths: a 0 and a M decays

Signal (  +  - e  ) topology: 3 charged tracks, good vertex 2 opposite sign pions 1 electron (E LKr /P ~ 1) Main background sources: a) K +  [  -  e - ]  +  + b) K +  [  0  e + e - (  )] (  0 )  + Background seen in «wrong sign» (WS) component (same sign pions) a) 1(WS) / 2(RS) b) 1(WS) / 1(RS) Total background is at the level of 2 x 0.3 % (estimated from WS events & checked by MC) Ke4 selection & background 1.13 M of fully reconstructed Ke4 ( data)

Ke4 formfactor fit results Series expansion with: q 2 = S  /4m  2 — 1 Se/4m  2 F s 2 = f s 2 (1+f' s /f s q 2 +f'' s /f s q 4 +f' e /f s Se/4m  2 ) 2 G p /f s =g' p /f s + g' p /f s q 2

From phase shifts to pion-pion scattering lengths: a 0 and a 2  Isospin corrections are evaluated as a correction to phase differences (CGR EPJ C59(2009)777)  Radiative effects are included in simulation — Gamov factor (  +  - Coloumb attraction) in matrix element & PHOTOS generator for real photons emission  Roy equations (unitarity, analyticity & crossing symmetry) numerical solutions compute phases from data using a 0 and a 2, in the isospin symmetry limit  Parameterization of Roy equations numerical solution: tan(  l I  s    q 2 (A l I + B l I q 2 + C l I q 4 + D l I q 6 )(4m   - s l I )/(s  - s l I )  l I – phases; A l I, B l I, C l I, D l I, s l I – coefficients, each is expressed as a 3-rd degree polynomial expansion of a 0 & a 2 ACGL PR 353(2001)207; DFGS EPJ C24(2002)469.

- bin to bin uncorrelated: -fitting procedure; -trigger efficiency; -acceptance control; background shape; electron identification; radiative correction Ke4 phase shift measurement isospin correction (10-15 mrad) to all published points — downward shift errors — combined stat. and syst.; fit to NA48/2 data alone -bin to bin correlated: -background level; -isospin corrections Systematic errors:

- bin to bin uncorrelated: -fitting procedure; -trigger efficiency; -acceptance control; background shape; electron identification; radiative correction Ke4 phase shift measurement isospin correction (10-15 mrad) to all published points — downward shift -bin to bin correlated: -background level; -isospin corrections Systematic errors: errata published in PRL105(2010) PRD81(2010) errors — combined stat. and syst.; fit to NA48/2 data alone

Scattering lengths preliminary result * Theoretical errors evaluated from isospin corrections & inputs to Roy equations numerical solution CGR EPJ C59 (2009) parameter fit using ChPT link between a 0 and a 2 a 0 =  (stat)  (syst)  (th*) 2 parameter fit (correlation 0.967) a 0 =  (stat)  (syst)  (th*) a 2 =  (stat)  (syst)  (th*) Perfect agreement with theory prediction: a 0 =  a 2 =  CGL NP B603(2001), PRL 86 (2001)

Comparison with other measurements of a 0

K  →      The measurements of:  DE & INT terms in decay  CPV test 600k decays EPJ C68 (2010)75 1M decays

IB INT DE IB can be calculated as BR(     ) + QED corrections DE O(p 4 ) contribution has 2 terms: X M : magnetic part 2 contributions by chiral anomaly Reducible: calculated using WZW functional (X M ~270 GeV -4 ) Direct: cannot be calculated in model independent way X E : no prediction in ChPT depends on unknown constants INT arises form interference of IB and X E DE no model independent prediction available in ChPT K  →      3 terms: IB, DE & INT contributing to the decay could be disentangled in W spectra (integrated over T*  ) IBDE

K  →      event selection At least 1 track + 3 clusters in LKr; Acceptance and BG-rejection cuts (M K, COG etc...); T*  < 80 MeV. Residual BG < 1% BG channelBG mechanism K  →       missing or overlapping  K  →      from accidental or hadronic shower K  →   e  e mistagged as , accidental  K  →      mistagged as , accidental 

Extended maximum likelihood fit Likelihood fit full data sample Frac(DE) = (3.32 ± 0.15 stat ± 0.14 syst ) ·10 -2 Frac(INT) =(-2.35 ± 0.35 stat ± 0.39 syst ) ·10 -2 First evidense of nonzero INT contribution (systematics dominated by trigger efficiency) PDG (55<T *  <90 MeV): Br = (2.75 ± 0.15)·10 -4, [DE / Br = (1.56 ± 0.27)·10 -2 ]; INT – no data  =- 0.93

K  →      CPV tests 1 ) Difference in K+ and K- decay rates: A N = (N + - RN - )/(N + + RN - ), where R(K + /K - ) ratio =  from K3  Result : A N = -0.0  stat  syst systematics from trigger and kaon momentum distributions 2) Difference in W spectra shapes: dA w /dW = (  + -  - )/(  + +  - ) = eW 2 /(1+aW 2 +bW 4 ), e is a free parameter Result (integrating): (I INT /I IB )A w =  stat W

K  →     The BR measurement 1164 decays

K  →    Theory

K  →    r measurement Event selection At least 1 track and 2 LKr clusters COG, CDA vertex cuts M  in kinematical limits 1164 events selected 20% of full data sample 40 times more than the world sample 3% Bkg mainly from      [Br = (2.75 ± 0.15)·10 -4 ] Normalization — K2  (~6 M) Main systematics : acceptance Preliminary: Br = (1.07  0.04 stat  0.08 syst ) Last measurement: BNL E787(1991): 31 candidates, 5 BG events: BR = (1.10  0.32) 10 -6

 an accurate study of low energy QCD based on highest statistics of Ke4 is achieved in the NA48/2 experiment: - 5 FF’s are measured with high precision - the measured pi-pi scattering lengths are in very good agreement with the “cusp result” & ChPT prediction  the first measurement of INT term in K  →      decay & CPV test are performed  the Br( K  →     is measured with the highest precision Conclusions

Spare

1cm Front-end achromat Momentum selection Quadrupole quadruplet Focusing  sweeping Second achromat Cleaning Beam spectrometer (resolution 0.7%)‏ ~7  ppp, 400 GeV K+K+ KK Beams coincide within ~1mm all along 114m decay volume focusing beams BM z magnet K+K+ KK beam pipe Simultaneous K + and K  beams: large charge symmetrization of experimental conditions Be target 2-3M K/spill (  /K~10),  decay products stay in pipe. Flux ratio: K + /K –  1.8 P K spectra, 60  3 GeV/c NA48/2 beam line 10 cm 200 vacuum tank not to scale 250 m He tank + spectrometer

Ke4 phase shift measurement isospin correction (10-15 mrad) to all points are applied - downward shift errors — combined stat. and syst.; fit to NA48/2 data alone Systematic errors: - bin to bin uncorrelated: fitting procedure trigger efficiency acceptance control background shape electron identification radiative correction -bin to bin correlated: background level isospin corrections

K  →   e   The measurements of:  BR  CPV test 260k decays

BR MEASUREMENT: BR normalized to Ke3 amplitude computed in Eur. Phys. Jour. C 50 (2007), using ChPT to estimate DE component. No radiative corrections, no I- breaking corrections. The ME used includes both IB and DE components. Error ~ 1% dominated by missing rad. cor. Theory DE diagram IB diagram BR(Ke3 γ /Ke3)=(6.40±0.08)·10 -3 (E* > 30 MeV, θe γ * > 20°) Computed in Eur. Phys. Jour. C 50 (2007) Ke3  (ChPT) N +(-) = number of events with positive (negative) ξ (A ξ + +A ξ - ) directly probes CPV