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Measurement of the absolute BR(K  +  -  + ) : an update Patrizia de Simone KLOE Kaon meeting – 21 May 2009.

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Presentation on theme: "Measurement of the absolute BR(K  +  -  + ) : an update Patrizia de Simone KLOE Kaon meeting – 21 May 2009."— Presentation transcript:

1 measurement of the absolute BR(K  +  -  + ) : an update Patrizia de Simone KLOE Kaon meeting – 21 May 2009

2 signal selection (I) K tag ,,,,   K sig path triggering  or  0 tag on one side the virtual path of the signal K is given by the tag K track backward extrapolated to the I.P. before the inner wall of the DC in the signal hemisphere we require two reconstructed tracks making a vertex along the K path before the inner wall of the DC missing mass spectrum we look for the signal in the missing mass spectrum

3 signal selection (II) recovery procedure small changes in the recovery procedure of the K e2 selection selection efficiency require two reconstructed tracks in the DC  the selection efficiency should be given by dvt < 3. cm distance between the extrapolated tracks and the K path dvt < 3. cm momentum of the extrapolated tracks in the K rest frame p* < 190. MeV Fiducial Volume0. <  vtx < 25 cm Fiducial Volume : 0. <  vtx < 25 cm | z vtx | < 20 cm | z vtx | < 20 cm selection efficiency selection efficiency measured on MC corrected with  single trk (data)  single trk (MC) whole 2002 Data Sample no no charge requirements for the selected tracks p (selected tracks) < 200. MeV/c  sel =  single trk x  single trk x  cuts  geo ≈ 26 %

4 dataMC missing mass 2 (Mev 2 ) the selected sample tag triggering  mass window  10000. < missing mass 2 (MeV 2 ) dataMC missing mass 2 (Mev 2 ) tag triggering  

5 the signal to evaluate the background contribution we fit the Missing Mass spectrum using the MC signal and background shapes K + tag triggering  ¼ of the 2002 data sample : ¼ of the 2002 data sample : signal conting statistical error ≈ 0.4 % Mass miss 2 bin = 2000 MeV 2 kumacs and help of Erika signal counting window  10000. < M miss 2 MeV 2 varying the fit range -40000. < M miss 2 < 40000. MeV 2 M miss 2 > 0.0 MeV 2 the signal counting is stable within 0.2%

6 K ±   ±  0  0 control sample stepping along the K ± sig path build a  2 –like  2 –like variable based on 4 neutral clusters on time on time with the K ± sig ToF  2 < 30 select the 2 best  pairing and keep the event if (InvMass(  ) 1 – M  0 )/  M < 4..and. (InvMass(  ) 2 –M  0 )/  M < 4.  M ≈ 18 MeV ) p  ± = pK ± – p  0 – p  0 and finally … to measure the single track reconstruction efficiency

7 M miss 2 (MeV)  p  (MeV) M miss 2 < 400 MeV 2 K ±   ±  0  0 control sample: p  ± kine resolution  p  (MeV) M miss 2 < 400 MeV 2  p  ≈ 14 MeV X  0  0 vertices found in the FV (0. <  vtx < 25. ) cm (0. <  vtx < 25. ) cm |z vtx | < 20. cm |z vtx | < 20. cm  62% in  62% of the cases purity  99% the purity of the sample is  99%

8 resolutions: neutral VTX vs DC reconstructed quantities bin p  = 30 MeV  p  (MeV)  p  ≈ 14 MeV dataMC  vtx  (cm)  vtx ≈ 2.2 cm dataMC     ≈ 10 dataMC bin  vtx = 5 cm bin   = 30

9 distributions of the DC reconstructed quantities dataMC  bin   1 bin   2 bin   3   (cm) dataMC bin  vtx 1 bin  vtx 2 definition of the correction efficiency tables  bin   = 30 dataMC p  (MeV)

10 bin   2 bin  vtx 2 bin  vtx 1 bin   1 bin   3 bin  vtx 2 bin   2 bin   1 p  (MeV) correction efficiency tables p  (MeV) data(K   ±     ) sel  single trk MC(K   ±     ) sel  single trk K + : tag triggering  K + : tag triggering  

11 signal selection efficiency signal signal ≡ extrapolated tracks.ge.2 dvt 1 dvt 2 (dvt 1 < 3.).and. (dvt 2 < 3.) cm p* 1 p* 2 (p* 1 < 190.).and.(p* 2 < 190.) MeV mass window p  (MeV)  selection kine = signal N(K -> 3  ) in FV ifsignal N(K -> 3  ) in FV  sel  K + red K - blue  sel  vtx (cm)  kine MC folded with  single trk (DATA)  single trk (MC) K + : tag triggering  0.458 ± 0.001 K + : tag triggering   0.445 ± 0.001

12 tag bias correction estimated from the 2002 MC kpm04 tag triggering  tag triggering   tag  tag   K+K+ K-K- (84.115 ± 0.074)% (85.284 ± 0.074)% (84.282 ± 0.114)% (85.404 ± 0.115)% (83.710 ± 0.117)% (85.089 ± 0.117)% (81.290 ± 0.165)% (82.642 ± 0.166)%

13 filfo correction tag triggering  tag triggering   K+K+ K-K- 1.00403 ± 0.00133 1.00504 ± 0.00124 1.00027 ± 0.00004 1.00050 ± 0.00006

14 T3 filter correction tag triggering  tag triggering   K+K+ K-K- using the whole DATA sample 1.00072 ± 0.00001.99951 ± 0.00013 1.00042 ± 0.00002 1.00028 ± 0.00001

15 why ? PDG fit ‘06 PDG fit ‘06 BR(K       ) = (5,59 ± 0.03)%  BR/BR = 5,4x10 -3 CHIANG ’72 CHIANG ’72 (2330 evts) BR(K       ) = (5,56 ± 0.20)%  BR/BR = 3,6x10 -2 no radiative correction this BR enters in the CUSP analysis to extract the  phase shifts done by NA48 the complete set of new measurements of the absolute BRs of the dominant K ± decays to have the complete set of new measurements of the absolute BRs of the dominant K ± decays the 6 absolute BRs all together moreover we will measure the 6 absolute BRs all together with the whole KLOE data set, this will allow us to obtain “easily” the correlations between the K ± BRs measurements (FlaviaNet fit constrained by  BR = 1)


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