2020
DOI: 10.1103/physrevlett.124.229402
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Cited by 44 publications
(87 citation statements)
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References 12 publications
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“…The result B(Υ(2S ) → η b (1S )γ) = (6.1 +0.6+0. 9 −0.7−0.6 ) × 10 −4 agrees with the world average [4]. For the mass measurement, the BW shape multiplied by the photon energy to the third power is used.…”
Section: New Measurement Of the η B (1s ) Massmentioning
confidence: 92%
See 1 more Smart Citation
“…The result B(Υ(2S ) → η b (1S )γ) = (6.1 +0.6+0. 9 −0.7−0.6 ) × 10 −4 agrees with the world average [4]. For the mass measurement, the BW shape multiplied by the photon energy to the third power is used.…”
Section: New Measurement Of the η B (1s ) Massmentioning
confidence: 92%
“…The resulting cross sections are presented in figure 4. There are three points with very high accuracy; these are the measurements in the Υ(10860) on-resonance data that were reported by Belle previously [9]. The accuracy is insufficient to conclude whether the production mechanism is resonant, nonresonant or both.…”
Section: Observation Of the υ(4s ) → υ(1s )η Transitionmentioning
confidence: 98%
“…We do not have direct evidence for the presence of the three states of the Υ J (1D) triplet and derive 90% CL upper limits on the fraction of J = 1 and J = 3 states with respect to the J = 2 state. 6 Observation of e + e − → π + π − π 0 χ bJ at 10.867 GeV A data sample of 118 fb −1 collected at 10.867 GeV has been used to study π + π − π 0 transitions between the Υ(5S ) and χ bJ , J = 0, 1, 2, with subsequent χ bJ → γΥ(1S ), Υ(1S ) → l + l − , l = e, μ decays [12]. Figure 7 shows the scatter plot of M(π + π − π 0 ) vs. M(γΥ(1S )).…”
Section: Processmentioning
confidence: 99%
“…A fase de Berry Φ B = 0, representa um sistema eletrônico com férmions nãorelativísticos com dispersão de momento-energia parabólica, resultado comum em metais convencionais [22,23,24]. No entanto, Φ B = π, indica a existência de uma singularidade nas bandas de energia ligando duas bandas no caso de estados internos (bulk) (3D) e um ponto de Dirac em estados de superfície (2D) [25,26,27].…”
Section: Oscilações De Shubinikov-de Hassunclassified