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Reduction of the integrated odd multipoles in periodic magnets

Integrated multipoles may perturb the beam dynamics in accelerators. In particular in periodic magnets, as undulators and wigglers, only the odd orders in the U.S. notation have to be considered, because the other ones compensate themselves in each period of the magnet. In the past, several methods...

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Detalles Bibliográficos
Autor principal: Bettoni, Simona
Lenguaje:eng
Publicado: 2007
Materias:
Acceso en línea:https://dx.doi.org/10.1103/PhysRevSTAB.10.042401
http://cds.cern.ch/record/1055750
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author Bettoni, Simona
author_facet Bettoni, Simona
author_sort Bettoni, Simona
collection CERN
description Integrated multipoles may perturb the beam dynamics in accelerators. In particular in periodic magnets, as undulators and wigglers, only the odd orders in the U.S. notation have to be considered, because the other ones compensate themselves in each period of the magnet. In the past, several methods have been considered to reduce them, but, if their effects on the beam are very strong, because of the small particles energy and mass, and in long period magnets, a different solution has to be explored. The method proposed in this article consists in compensating the contribution to the integral of the region between the poles with the one of the pole regions in each semiperiod of the magnet. It will be shown that this condition can be achieved by displacing the magnetic axis in each semiperiod of the magnet. To demonstrate the validity of this approach, it has been applied and optimized on a real wiggler.
id cern-1055750
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2007
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spelling cern-10557502019-09-30T06:29:59Zdoi:10.1103/PhysRevSTAB.10.042401http://cds.cern.ch/record/1055750engBettoni, SimonaReduction of the integrated odd multipoles in periodic magnetsAccelerators and Storage RingsIntegrated multipoles may perturb the beam dynamics in accelerators. In particular in periodic magnets, as undulators and wigglers, only the odd orders in the U.S. notation have to be considered, because the other ones compensate themselves in each period of the magnet. In the past, several methods have been considered to reduce them, but, if their effects on the beam are very strong, because of the small particles energy and mass, and in long period magnets, a different solution has to be explored. The method proposed in this article consists in compensating the contribution to the integral of the region between the poles with the one of the pole regions in each semiperiod of the magnet. It will be shown that this condition can be achieved by displacing the magnetic axis in each semiperiod of the magnet. To demonstrate the validity of this approach, it has been applied and optimized on a real wiggler.oai:cds.cern.ch:10557502007
spellingShingle Accelerators and Storage Rings
Bettoni, Simona
Reduction of the integrated odd multipoles in periodic magnets
title Reduction of the integrated odd multipoles in periodic magnets
title_full Reduction of the integrated odd multipoles in periodic magnets
title_fullStr Reduction of the integrated odd multipoles in periodic magnets
title_full_unstemmed Reduction of the integrated odd multipoles in periodic magnets
title_short Reduction of the integrated odd multipoles in periodic magnets
title_sort reduction of the integrated odd multipoles in periodic magnets
topic Accelerators and Storage Rings
url https://dx.doi.org/10.1103/PhysRevSTAB.10.042401
http://cds.cern.ch/record/1055750
work_keys_str_mv AT bettonisimona reductionoftheintegratedoddmultipolesinperiodicmagnets