2014
DOI: 10.1002/rcm.6795
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Mass selectivity of dipolar resonant excitation in a linear quadrupole ion trap

Abstract: The excitation contour, S(q), introduced here, is a useful tool for studying the ejection process. The excitation strength, excitation time and buffer gas pressure interact in a complex way but, when set properly, a mass resolution R0.5 of at least 10,000 can be obtained at a mass-to-charge ratio of 609.

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Cited by 29 publications
(76 citation statements)
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“…Dipolar resonant excitation of ions with an auxiliary waveform is widely used for mass‐selective ejection of ions from quadrupole ion traps . Douglas and Konenkov proposed an approach to describe the resonant dipolar or quadrupolar excitation processes of ions in linear quadrupole ion traps in which ions are characterized by Gaussian distributions of the initial positions and velocities. Numerical simulations of the motion of ions in a quadrupole field together with ion excitation with an auxiliary dipole field or various forms of quadrupole excitation were used.…”
Section: Values Of Qdβ/dqmentioning
confidence: 99%
“…Dipolar resonant excitation of ions with an auxiliary waveform is widely used for mass‐selective ejection of ions from quadrupole ion traps . Douglas and Konenkov proposed an approach to describe the resonant dipolar or quadrupolar excitation processes of ions in linear quadrupole ion traps in which ions are characterized by Gaussian distributions of the initial positions and velocities. Numerical simulations of the motion of ions in a quadrupole field together with ion excitation with an auxiliary dipole field or various forms of quadrupole excitation were used.…”
Section: Values Of Qdβ/dqmentioning
confidence: 99%
“…The coefficient A 1 is the normalized (dimensionless) amplitude of the dipole spatial harmonics of the 2D electric field induced by the dipole excitation in x or y for a given round rod set. For a round rod set with r/r 0 = 1.13 (where r is the round rod radius) A 1 = 0.7982 ≈ 0.8 [24]. For a pure quadrupole field we take A 1 = 1.…”
Section: Equations Of Ion Motion and Instability Bandsmentioning
confidence: 99%
“…It is also possible to use resonances on the next higher harmonics with frequencies [24]. For example, for the excitation lines with β y = 0.01 and β x = 0.99 near stability boundaries (Figure 1), the required frequencies are ω y = 1.005 Ω and ω x = 1.495 Ω (k = 1) and ω y = 0.995Ω and ω x = 1.505 Ω (k = − 1).…”
Section: Equations Of Ion Motion and Instability Bandsmentioning
confidence: 99%
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