1995
DOI: 10.1016/0169-4332(94)00323-8
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Slow positron beam extraction from high magnetic fields

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1995
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Cited by 15 publications
(3 citation statements)
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“…Nevertheless, a number of experiments that have succeeded in taking positrons (or electrons) from a high magnetic field into a field-free region Akahane (1994); Gerola et al (1995); Greaves and Surko (2002a); Shi et al (1995). Figure 33 shows the experimental arrangement of a recent experiment in which electron plasma was tailored in a PM trap in a 5 T field, then a beam was extracted, transported to a field-free region, and then focused with an electrostatic Einzel lens .…”
Section: E Electrostatic Beamsmentioning
confidence: 99%
“…Nevertheless, a number of experiments that have succeeded in taking positrons (or electrons) from a high magnetic field into a field-free region Akahane (1994); Gerola et al (1995); Greaves and Surko (2002a); Shi et al (1995). Figure 33 shows the experimental arrangement of a recent experiment in which electron plasma was tailored in a PM trap in a 5 T field, then a beam was extracted, transported to a field-free region, and then focused with an electrostatic Einzel lens .…”
Section: E Electrostatic Beamsmentioning
confidence: 99%
“…The extraction can be accomplished by passing the beam through an aperture, grid, or spokelike structure made of a material with a large magnetic permeability, as long as it is done in a time less than ϳ1 / c ͑i.e., ഛ a gyroperiod in the field from which the beam is extracted͒. 31,32 Consider, for example, a beam of initial width b =2 D that has been extracted ͑stage I͒ from a 30 K ͑i.e., 3 meV͒ plasma with density n 0 =3ϫ 10 10 cm −3 in a field of B = 4.8 T. The corresponding values of b and ⑀Ј are b =5 ϫ 10 −4 cm and ⑀Ј=3ϫ 10 −3 cm eV 1/2 . The beam is then transported adiabatically to a lower field region at B =5 ϫ 10 −4 T ͑stage II͒, and finally extracted nonadiabatically from the field ͑stage III͒ through an aperture of diameter b that is made from material with a high magnetic permeability.…”
Section: B Electrostatic Beamsmentioning
confidence: 99%
“…In this case, ⌬E Ќ can be estimated by computing the transverse velocity increase ⌬v Ќ that a particle experiences as it moves through the diverging magnetic field at the termination. In CGS units, for a rectangular grid with openings of dimensions d Ӷ b, ⌬v Ќ ϳ c d, 31 resulting in a perpendicular energy spread, i.e., ⌬E Ќ ϳ͑m / 2͒͑ c d͒ 2 , where c is the cyclotron frequency. Comparison with Eq.…”
Section: B Electrostatic Beamsmentioning
confidence: 99%