Study of radiative decays Υ(1S)→γπ+π- and Υ(1S)→γK-K+
Evgeny Kozyrev on behalf of BaBar collaboration
Novosibirsk State University Budker INP SB RAS, Novosibirsk, Russia
25 May, 2018 Novosibirsk, Russia
Study of radiative decays (1S) + - and (1S)K - K + Evgeny Kozyrev - - PowerPoint PPT Presentation
Study of radiative decays (1S) + - and (1S)K - K + Evgeny Kozyrev on behalf of BaBar collaboration Novosibirsk State University Budker INP SB RAS, Novosibirsk, Russia 25 May, 2018 Novosibirsk, Russia Outline 2
Study of radiative decays Υ(1S)→γπ+π- and Υ(1S)→γK-K+
Evgeny Kozyrev on behalf of BaBar collaboration
Novosibirsk State University Budker INP SB RAS, Novosibirsk, Russia
25 May, 2018 Novosibirsk, Russia
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Outline
2 Comments before start
Υ(1S)→γh+h- has quantum numbers JPC (I) = even++ (0)
by the h+, in the h+h− rest frame, and the in the h γ
+h− rest frame.
γ
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Motivation
close to each other and with broad widths, we lack precise knowledge of their properties, mixing angles, nature and etc
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The Υ(1S) is reconstructed from the decay chains Υ(nS)→π+π−Υ(1S), with n= 2 , 3.
Physics Motivations
to have quantum numbers JPC = 0++ and 2++ and to be in the mass region below 2.5 GeV/c2 [PRD73 014516].
For this resonance early analyses assigned JPC = 2++. There are a lot of sources for the production of f-like states. Among them – radiative decay of J/ψ, ψ(2S) or (1S): Υ
charm hadron physics in the radiative decays.
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The Υ(1S) is reconstructed from the decay chains Υ(nS)→π+π−Υ(1S), with n= 2 , 3.
Physics Motivations: Other experiments
CLEO
CRYSTAL BALL DM II MARK III
CLEO
BES BES
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The Υ(1S) is reconstructed from the decay chains Υ(nS)→π+π−Υ(1S), with n= 2 , 3.
Analysis strategy: EVENTS RECONSTRUCTION
(2S) and (3S) resonances Υ Υ
(2S)/ (3S) π Υ Υ →
s +πs
Υ → h γ
+h-
where h = π, K.
(2S)/ (3S) π Υ Υ →
s +πs
Υ →μ+μ-
tracks with transverse momentum greater than 0.1 GeV/c
γ calorimeter having an energy greater than 2.5 GeV
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The Υ(1S) is reconstructed from the decay chains Υ(nS)→π+π−Υ(1S), with n= 2 , 3.
Analysis strategy: MOMENTUM BALANCE
components χ2 distribution used for defining the momentum balance Data Signal MC 7
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Analysis strategy: RECOILING MASS
study of background in further analysis.
Combinatorial recoiling mass Mrec to πs
+πs − candidates
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Analysis strategy: THE ISOLATION OF (1S)
Υ
γ
+h-) < 9.6 GeV/c2
M( h γ
+h-) mass distributions after the Mrec (πs +πs −) selection
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Data Signal MC
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STUDY OF THE π+π− AND K+K− MASS SPECTRA
T wo pions and two kaons invariant mass spectra
f0(980)
f2(1270) f'2(1525)/f0(1500) f0(1710)
f0(500)
f (1710) f0 ( 2 1 ) f0(2200) f0(980)
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Υ (770) ρ
0 background.
c·BW[f0(980)(m)eiφ]|2
associated with the f0(500) is (27.7 ± 3.1)%
(f Γ
0(500)) = 1.279 ± 0.324 GeV
′
0(1500)
are performed. We label this contribution as fJ(1500).
f2(1270)
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STUDY OF THE π+π− AND K+K− MASS SPECTRA
study of J/ radiative decay to π ψ
+π− because of the presence of a
irreducible background from J/ π ψ →
+π−π0 [PRD 35, 2077 (1987)].
resonances parameters
Resonances yields and statistical signifjcances from the fjts. 11
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Branching fractions
where N indicates the efficiency corrected yield for the given resonance.
branching fractions.
PDG
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Legendre polynomial moments, π+π−.
polynomial moments:
0 is related to the S-D interference, clearly visible at the f2(1270) mass.
0 is related to D-wave, clearly visible at the f2(1270) mass.
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Legendre polynomial moments, K+K−.
0 is related to the S-D interference, clearly visible at the f2′(1525) mass.
0 is related to D-wave, clearly visible at the f2′(1525) mass.
0 and Y4 0 in the f0(1710) region.
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polynomial moments:
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The simple PWA
(a) S and (b) D-wave contributions to the production of K+K−
By direct solving
accumulation of events at threshold in fact belongs to S-wave
around 1.5 GeV can be explained as the sum of contributions of f0(1500) and f2'(1525) 15
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Angular analysis
γ rest frame with respect to the (1S) direction in the (2S)/ (3S) rest Υ Υ Υ frame.
spectrum in the regions around resonances.
resonance.
nearby adjacent resonances. 16
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The f0(980)/f0(500)→π+π−: 0.6 < mπ+π− < 1.0
from f2(1270) is 9%
The ratio of the amplitudes corresponding to helicities 0 and 1 of Y(1S)
f = (χ2(cosθH)+χ2(cosθγ))/ndf
ndf = Nbins − Nparam We obtain:
hypothesis
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Uncorrected (a)cos θH and (b)cos θγ distributions
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The f2(1270)→π+π−: 1.092 < mπ+π− < 1.460
ratio of the amplitudes corresponding to helicities 0 and 1 of Y(1S)
ratios of the amplitudes corresponding to helicities 0, 1 and 2 of f2(1270).
the possible unaccounted presence of additional scalar components
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Uncorrected (a)cos θH and (b)cos θγ distributions
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The fJ(1500)→K+K−: 1.424 < mπ+π− < 1.620
Fit #1
D waves (we assign S to f0(1500), D to f2 (1525)) ′
as free parameters, and one free S-wave contribution
the spin-0 contribution
Fit #2
′
the two hypotheses.
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Uncorrected (a)cos θH and (b)cos θγ distributions
∆(−2log L) = 1.3
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Summary
are reported for the resonances observed in the π+π− and K+K− mass spectra.
resonances in the π+π− mass spectrum.
K+K− mass spectrum. The spin analysis indicates contributions from f2 (1525) and f ′
0(1500) resonances.
spectra with combined significance of 5.7 . σ
Thank You! 20
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S
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Angular analysis
Scatter diagram cosθH vs. m(π+π−) and cosθH vs. m(K+K−).
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