Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities
The ongoing trend towards synchrotron light storage rings with ultralow emittance lattices leads to greater challenges to achieve beam stability, sufficient Touschek lifetime, low heating of machine components, and conservation of the emittance at high bunch charge. One solution to meet these challe...
Main Authors: | , , |
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Format: | Article |
Language: | English |
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American Physical Society
2018-12-01
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Series: | Physical Review Accelerators and Beams |
Online Access: | http://doi.org/10.1103/PhysRevAccelBeams.21.120701 |
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author | T. Olsson F. J. Cullinan Å. Andersson |
author_facet | T. Olsson F. J. Cullinan Å. Andersson |
author_sort | T. Olsson |
collection | DOAJ |
description | The ongoing trend towards synchrotron light storage rings with ultralow emittance lattices leads to greater challenges to achieve beam stability, sufficient Touschek lifetime, low heating of machine components, and conservation of the emittance at high bunch charge. One solution to meet these challenges is to lengthen the electron bunches with harmonic cavities. Many upgrade proposals therefore include harmonic cavities to enhance the machine performance. This is also the case for the MAX IV 3 GeV storage ring, which employs passive third harmonic cavities to achieve up to five times bunch lengthening. Unfortunately, the performance of the harmonic cavities is reduced if a gap in the fill pattern is required. In this paper, the effect on synchronous phase and bunch length due to a gap in the fill pattern for rings with passive harmonic cavities is calculated in a self-consistent way including the bunch form factor. The aim is to achieve faster simulation of various schemes for compensating a gap compared to multiparticle tracking. A new semianalytical method based on an iterative matrix formulation is presented, as well as a single-particle tracking code including the bunch form factor. The results from these methods are compared to both results from a multiparticle tracking code and measurements at the MAX IV 3 GeV storage ring. The importance of including the bunch form factor in simulations is evaluated and discussed. |
first_indexed | 2024-12-19T10:25:48Z |
format | Article |
id | doaj.art-8d0379222fa14cb485019ff74d9fd370 |
institution | Directory Open Access Journal |
issn | 2469-9888 |
language | English |
last_indexed | 2024-12-19T10:25:48Z |
publishDate | 2018-12-01 |
publisher | American Physical Society |
record_format | Article |
series | Physical Review Accelerators and Beams |
spelling | doaj.art-8d0379222fa14cb485019ff74d9fd3702022-12-21T20:25:54ZengAmerican Physical SocietyPhysical Review Accelerators and Beams2469-98882018-12-01211212070110.1103/PhysRevAccelBeams.21.120701Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavitiesT. OlssonF. J. CullinanÅ. AnderssonThe ongoing trend towards synchrotron light storage rings with ultralow emittance lattices leads to greater challenges to achieve beam stability, sufficient Touschek lifetime, low heating of machine components, and conservation of the emittance at high bunch charge. One solution to meet these challenges is to lengthen the electron bunches with harmonic cavities. Many upgrade proposals therefore include harmonic cavities to enhance the machine performance. This is also the case for the MAX IV 3 GeV storage ring, which employs passive third harmonic cavities to achieve up to five times bunch lengthening. Unfortunately, the performance of the harmonic cavities is reduced if a gap in the fill pattern is required. In this paper, the effect on synchronous phase and bunch length due to a gap in the fill pattern for rings with passive harmonic cavities is calculated in a self-consistent way including the bunch form factor. The aim is to achieve faster simulation of various schemes for compensating a gap compared to multiparticle tracking. A new semianalytical method based on an iterative matrix formulation is presented, as well as a single-particle tracking code including the bunch form factor. The results from these methods are compared to both results from a multiparticle tracking code and measurements at the MAX IV 3 GeV storage ring. The importance of including the bunch form factor in simulations is evaluated and discussed.http://doi.org/10.1103/PhysRevAccelBeams.21.120701 |
spellingShingle | T. Olsson F. J. Cullinan Å. Andersson Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities Physical Review Accelerators and Beams |
title | Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
title_full | Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
title_fullStr | Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
title_full_unstemmed | Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
title_short | Self-consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
title_sort | self consistent calculation of transient beam loading in electron storage rings with passive harmonic cavities |
url | http://doi.org/10.1103/PhysRevAccelBeams.21.120701 |
work_keys_str_mv | AT tolsson selfconsistentcalculationoftransientbeamloadinginelectronstorageringswithpassiveharmoniccavities AT fjcullinan selfconsistentcalculationoftransientbeamloadinginelectronstorageringswithpassiveharmoniccavities AT aandersson selfconsistentcalculationoftransientbeamloadinginelectronstorageringswithpassiveharmoniccavities |