2021
DOI: 10.1140/epja/s10050-021-00608-3
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Study of radial motion phase advance during motion excitations in a Penning trap and accuracy of JYFLTRAP mass spectrometer

Abstract: Phase-imaging ion-cyclotron-resonance technique has been implemented at the Penning-trap mass spectrometer JYFLTRAP and is routinely employed for mass measurements of stable and short-lived nuclides produced at IGISOL facility. Systematic uncertainties that impose limitations on the accuracy of measurements are discussed. It was found out that the phase evolution of the radial motion of ions in a Penning trap during the application of radio-frequency fields leads to a systematic cyclotron frequency shift when … Show more

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Cited by 33 publications
(38 citation statements)
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References 54 publications
(113 reference statements)
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“…The cyclotron frequencies of the parent nuclide ν p c and the daughter nuclide ν d c were alternately measured changing The systematic uncertainty due to non-linear changes of the magnetic field was negligible compared to the achieved statistical uncertainty [37]. The final cyclotron frequency ratio R was calculated as a weighted mean of R i .…”
Section: Experimental Methods and Resultsmentioning
confidence: 99%
“…The cyclotron frequencies of the parent nuclide ν p c and the daughter nuclide ν d c were alternately measured changing The systematic uncertainty due to non-linear changes of the magnetic field was negligible compared to the achieved statistical uncertainty [37]. The final cyclotron frequency ratio R was calculated as a weighted mean of R i .…”
Section: Experimental Methods and Resultsmentioning
confidence: 99%
“…The associated Birge ratio was about a unity. The systematic uncertainties specific to the PI-ICR method are discussed in [24]. The mass-dependent systematic effects for mass doublets are negligible [25], thus the statistical uncertainty is dominant in the final uncertainty.…”
Section: Experimental Methods and Resultsmentioning
confidence: 99%
“…A temporal fluctuation of the magnetic field δ B (ν re f )/ν re f = ∆t × 2.01(25) × 10 −12 /min [43], where ∆t is the time interval between two consecutive reference measurements, is considered in the analysis. Furthermore, a mass-dependent uncertainty of δ m (r)/r = ∆m × 2.35(81) × 10 −10 /u [43], was taken into account as there is one mass unit (1 u) difference of the two measured ion species.…”
Section: Initial Statementioning
confidence: 99%
“…A temporal fluctuation of the magnetic field δ B (ν re f )/ν re f = ∆t × 2.01(25) × 10 −12 /min [43], where ∆t is the time interval between two consecutive reference measurements, is considered in the analysis. Furthermore, a mass-dependent uncertainty of δ m (r)/r = ∆m × 2.35(81) × 10 −10 /u [43], was taken into account as there is one mass unit (1 u) difference of the two measured ion species. To check whether some other systematic error should be added due to this technique, a crosscheck [44] has been carried out using well-known mass pairs 77 Se-76 Se and 94 Mo-95 Mo [39,45], which both have one mass unit difference.…”
Section: Initial Statementioning
confidence: 99%