Confining continuous manipulations of accelerator beam-line optics

Altering the optics in one section of a linear accelerator beam line will in general cause an alteration of the optics in all downstream sections. In circular accelerators, changing the optical properties of any beam-line element will have an impact on the optical functions throughout the whole mach...

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Main Authors: Ph. Amstutz, T. Plath, S. Ackermann, J. Bödewadt, C. Lechner, M. Vogt
Format: Article
Language:English
Published: American Physical Society 2017-04-01
Series:Physical Review Accelerators and Beams
Online Access:http://doi.org/10.1103/PhysRevAccelBeams.20.042802
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spelling doaj-3d46f7d367fd4a13b589a267221f953c2020-11-24T22:15:47ZengAmerican Physical SocietyPhysical Review Accelerators and Beams2469-98882017-04-0120404280210.1103/PhysRevAccelBeams.20.042802Confining continuous manipulations of accelerator beam-line opticsPh. AmstutzT. PlathS. AckermannJ. BödewadtC. LechnerM. VogtAltering the optics in one section of a linear accelerator beam line will in general cause an alteration of the optics in all downstream sections. In circular accelerators, changing the optical properties of any beam-line element will have an impact on the optical functions throughout the whole machine. In many cases, however, it is desirable to change the optics in a certain beam-line section without disturbing any other parts of the machine. Such a local optics manipulation can be achieved by adjusting a number of additional corrector magnets that restore the initial optics after the manipulated section. In that case, the effect of the manipulation is confined in the region between the manipulated and the correcting beam-line elements. Introducing a manipulation continuously, while the machine is operating, therefore requires continuous correction functions to be applied to the correcting quadrupole magnets. In this paper, we present an approach to calculate such continuous correction functions for six quadrupole magnets by means of a homotopy method. Besides a detailed derivation of the method, we present its application to an algebraic example, as well as its demonstration at the seeding experiment sFLASH at the free-electron laser FLASH located at DESY in Hamburg.http://doi.org/10.1103/PhysRevAccelBeams.20.042802
collection DOAJ
language English
format Article
sources DOAJ
author Ph. Amstutz
T. Plath
S. Ackermann
J. Bödewadt
C. Lechner
M. Vogt
spellingShingle Ph. Amstutz
T. Plath
S. Ackermann
J. Bödewadt
C. Lechner
M. Vogt
Confining continuous manipulations of accelerator beam-line optics
Physical Review Accelerators and Beams
author_facet Ph. Amstutz
T. Plath
S. Ackermann
J. Bödewadt
C. Lechner
M. Vogt
author_sort Ph. Amstutz
title Confining continuous manipulations of accelerator beam-line optics
title_short Confining continuous manipulations of accelerator beam-line optics
title_full Confining continuous manipulations of accelerator beam-line optics
title_fullStr Confining continuous manipulations of accelerator beam-line optics
title_full_unstemmed Confining continuous manipulations of accelerator beam-line optics
title_sort confining continuous manipulations of accelerator beam-line optics
publisher American Physical Society
series Physical Review Accelerators and Beams
issn 2469-9888
publishDate 2017-04-01
description Altering the optics in one section of a linear accelerator beam line will in general cause an alteration of the optics in all downstream sections. In circular accelerators, changing the optical properties of any beam-line element will have an impact on the optical functions throughout the whole machine. In many cases, however, it is desirable to change the optics in a certain beam-line section without disturbing any other parts of the machine. Such a local optics manipulation can be achieved by adjusting a number of additional corrector magnets that restore the initial optics after the manipulated section. In that case, the effect of the manipulation is confined in the region between the manipulated and the correcting beam-line elements. Introducing a manipulation continuously, while the machine is operating, therefore requires continuous correction functions to be applied to the correcting quadrupole magnets. In this paper, we present an approach to calculate such continuous correction functions for six quadrupole magnets by means of a homotopy method. Besides a detailed derivation of the method, we present its application to an algebraic example, as well as its demonstration at the seeding experiment sFLASH at the free-electron laser FLASH located at DESY in Hamburg.
url http://doi.org/10.1103/PhysRevAccelBeams.20.042802
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