Residual Dispersion in a Combiner Ring

In this paper we present a proof to show that there exists no system of linear or nonlinear optics which can simultaneously close multiple local orbit bumps and dispersion through a single beam transport region. The second combiner ring in the CLIC drive beam recombination system, CR2, is used as an...

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Detalles Bibliográficos
Autores principales: Apsimon, Robert, Esberg, Jakob, Owen, Hywel
Lenguaje:eng
Publicado: 2015
Materias:
Accelerators and Storage Rings
Acceso en línea:http://cds.cern.ch/record/2011122
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author Apsimon, Robert
Esberg, Jakob
Owen, Hywel
author_facet Apsimon, Robert
Esberg, Jakob
Owen, Hywel
author_sort Apsimon, Robert
collection CERN
description In this paper we present a proof to show that there exists no system of linear or nonlinear optics which can simultaneously close multiple local orbit bumps and dispersion through a single beam transport region. The second combiner ring in the CLIC drive beam recombination system, CR2, is used as an example of where such conditions are necessary. We determine the properties of a lattice which is capable of closing the local orbit bumps and dispersion and show that all resulting solutions are either unphysical or trivial.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2015
record_format invenio
spelling cern-20111222023-03-14T17:43:33Zhttp://cds.cern.ch/record/2011122engApsimon, RobertEsberg, JakobOwen, HywelResidual Dispersion in a Combiner RingAccelerators and Storage RingsIn this paper we present a proof to show that there exists no system of linear or nonlinear optics which can simultaneously close multiple local orbit bumps and dispersion through a single beam transport region. The second combiner ring in the CLIC drive beam recombination system, CR2, is used as an example of where such conditions are necessary. We determine the properties of a lattice which is capable of closing the local orbit bumps and dispersion and show that all resulting solutions are either unphysical or trivial.In this paper we present a proof to show that there exists no system of linear or nonlinear optics which can simultaneously close multiple local orbit bumps and dispersion through a single beam transport region. The second combiner ring in the CLIC drive beam recombination system, CR2, is used as an example of where such conditions are necessary. We determine the properties of a lattice which is capable of closing the local orbit bumps and dispersion and show that all resulting solutions are either unphysical or trivial.arXiv:1504.04829oai:cds.cern.ch:20111222015-04-19
spellingShingle Accelerators and Storage Rings
Apsimon, Robert
Esberg, Jakob
Owen, Hywel
Residual Dispersion in a Combiner Ring
title Residual Dispersion in a Combiner Ring
title_full Residual Dispersion in a Combiner Ring
title_fullStr Residual Dispersion in a Combiner Ring
title_full_unstemmed Residual Dispersion in a Combiner Ring
title_short Residual Dispersion in a Combiner Ring
title_sort residual dispersion in a combiner ring
topic Accelerators and Storage Rings
url http://cds.cern.ch/record/2011122
work_keys_str_mv AT apsimonrobert residualdispersioninacombinerring
AT esbergjakob residualdispersioninacombinerring
AT owenhywel residualdispersioninacombinerring

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