2008
DOI: 10.1063/1.2899306
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Critical loss radius in a Penning trap subject to multipole fields

Abstract: When particles in a Penning trap are subject to a magnetic multipole field, those beyond a critical radius will be lost. The critical radius depends on the history by which the field is applied, and can be much smaller if the particles are injected into a preexisting multipole than if the particles are subject to a ramped multipole. Both cases are relevant to ongoing experiments designed to trap antihydrogen.

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Cited by 21 publications
(23 citation statements)
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“…The antiprotons oscillate between the two ends of the electrostatic well, following field lines that typically extend between a radial minimum at one end of the well and a radial maximum at the other end of the well. These radial maxima occur in magnetic cusps [33,34], four to each side, caused by the octupole's radial fields. Guiding center drifts cause the antiprotons to slowly rotate around the trap axis, so that the trajectories slowly alternate between cusps at each end.…”
Section: Appendix B Mirror-trapped Antiproton Trajectoriesmentioning
confidence: 96%
“…The antiprotons oscillate between the two ends of the electrostatic well, following field lines that typically extend between a radial minimum at one end of the well and a radial maximum at the other end of the well. These radial maxima occur in magnetic cusps [33,34], four to each side, caused by the octupole's radial fields. Guiding center drifts cause the antiprotons to slowly rotate around the trap axis, so that the trajectories slowly alternate between cusps at each end.…”
Section: Appendix B Mirror-trapped Antiproton Trajectoriesmentioning
confidence: 96%
“…In the most extreme case, this manifests as a 'critical radius' [4], outside which particles can be lost from the trap simply because the magnetic field lines along which the particles move intersect the electrode walls. Even if particles are not lost, the transverse field results in a higher rate of plasma diffusion [5].…”
Section: Atom Trapmentioning
confidence: 98%
“…In this case it is necessary that the radial extent of the particle ensembles is smaller than the so-called critical radius, a dynamic aperture introduced by the superposition of an octupole on a Penning-Malmberg trap [15]. Particles beyond this critical radius will be lost.…”
Section: Antihydrogen Formationmentioning
confidence: 99%