2002
DOI: 10.1103/physrevstab.5.010701
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Nonlinear dynamics in a SPEAR wiggler

Abstract: BL11, the most recently installed wiggler in the SPEAR storage ring at the Stanford Synchrotron Radiation Laboratory, produces a large nonlinear perturbation of the electron beam dynamics, which was not directly evident in the integrated magnetic field measurements. Measurements of tune shifts with betatron oscillation amplitude and closed orbit shifts were used to characterize the nonlinear fields. Because of the narrow pole width in BL11, the nonlinear fields seen along the wiggling electron trajectory are d… Show more

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Cited by 33 publications
(20 citation statements)
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“…The integral along the actual trajectory of an electron beam, which is the so-called dynamic field integral, must be considered, particularly for a long period, strong field, and field gradient. This integral cannot be described with a straight line integral and has been shown to shrink a dynamic aperture in the case of a narrow wiggler pole [25]. An APPLE-II EPU has a narrow horizontal range of uniform field, producing strong dynamic multipole errors [26].…”
Section: Shimming Of Multipole Errormentioning
confidence: 98%
“…The integral along the actual trajectory of an electron beam, which is the so-called dynamic field integral, must be considered, particularly for a long period, strong field, and field gradient. This integral cannot be described with a straight line integral and has been shown to shrink a dynamic aperture in the case of a narrow wiggler pole [25]. An APPLE-II EPU has a narrow horizontal range of uniform field, producing strong dynamic multipole errors [26].…”
Section: Shimming Of Multipole Errormentioning
confidence: 98%
“…Tolerances for the dynamic field integral R B y ds have to be determined by performing tracking studies to specify the allowable range, where s denotes the trajectory of the particles. It is shown in [17] that it is not sufficient to consider R B y dz, where z follows the global coordinate of the overall beam direction. The good-field region is defined as the region where the relative change in magnetic flux density is less than 1 Â 10 À4 .…”
Section: Wiggler Magnet Designmentioning
confidence: 99%
“…Magic fingers magnetic shims can be used to compensate both for small errors of the first and the second field integrals and for small multipole errors due to mechanical errors in the wiggler magnets [17]. Additional steerers can be used for compensation of the field integrals.…”
Section: A Influence Of Field Errorsmentioning
confidence: 99%
“…In some cases, it has been necessary to install additional magnets to compensate the more severe effects [1]. The effects of the wigglers in the damping rings for a future linear collider are of particular concern for three reasons.…”
Section: Introductionmentioning
confidence: 99%