Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity

The effect of a higher-order mode upon longitudinal beam stability in an electron storage ring is modeled analytically and with simulations. Narrow band parasitic modes and broadband impedance are considered for the Aladdin and MAX-II electron storage rings. The simulations confirm that a passive ha...

Full description

Bibliographic Details
Main Author: R. A. Bosch
Format: Article
Language:English
Published: American Physical Society 2005-08-01
Series:Physical Review Special Topics. Accelerators and Beams
Online Access:http://doi.org/10.1103/PhysRevSTAB.8.084401
id doaj-dc621f9faa8e4e2b916312c97f3092c5
record_format Article
spelling doaj-dc621f9faa8e4e2b916312c97f3092c52020-11-25T00:22:23ZengAmerican Physical SocietyPhysical Review Special Topics. Accelerators and Beams1098-44022005-08-018808440110.1103/PhysRevSTAB.8.084401Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavityR. A. BoschThe effect of a higher-order mode upon longitudinal beam stability in an electron storage ring is modeled analytically and with simulations. Narrow band parasitic modes and broadband impedance are considered for the Aladdin and MAX-II electron storage rings. The simulations confirm that a passive harmonic cavity strongly suppresses parasitic coupled-bunch instabilities, in agreement with the analytic model. In the long-bunch regime where the bunch length exceeds the vacuum pipe radius, analytic modeling and simulations indicate that a harmonic cavity also suppresses the microwave instability. In the short-bunch regime where the bunch length is smaller than the vacuum pipe radius, analytic modeling and simulations indicate that tuning in a harmonic cavity may worsen the microwave instability.http://doi.org/10.1103/PhysRevSTAB.8.084401
collection DOAJ
language English
format Article
sources DOAJ
author R. A. Bosch
spellingShingle R. A. Bosch
Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
Physical Review Special Topics. Accelerators and Beams
author_facet R. A. Bosch
author_sort R. A. Bosch
title Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
title_short Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
title_full Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
title_fullStr Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
title_full_unstemmed Instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
title_sort instabilities driven by higher-order modes in a radio frequency system with a passive higher-harmonic cavity
publisher American Physical Society
series Physical Review Special Topics. Accelerators and Beams
issn 1098-4402
publishDate 2005-08-01
description The effect of a higher-order mode upon longitudinal beam stability in an electron storage ring is modeled analytically and with simulations. Narrow band parasitic modes and broadband impedance are considered for the Aladdin and MAX-II electron storage rings. The simulations confirm that a passive harmonic cavity strongly suppresses parasitic coupled-bunch instabilities, in agreement with the analytic model. In the long-bunch regime where the bunch length exceeds the vacuum pipe radius, analytic modeling and simulations indicate that a harmonic cavity also suppresses the microwave instability. In the short-bunch regime where the bunch length is smaller than the vacuum pipe radius, analytic modeling and simulations indicate that tuning in a harmonic cavity may worsen the microwave instability.
url http://doi.org/10.1103/PhysRevSTAB.8.084401
work_keys_str_mv AT rabosch instabilitiesdrivenbyhigherordermodesinaradiofrequencysystemwithapassivehigherharmoniccavity
_version_ 1725360077238435840