Optimal choice of cell geometry for a multicell superconducting cavity

An algorithm for optimization of the multicell cavity cells is proposed. Inner cells are optimized for minimal losses or minimal magnetic field, when the aperture diameter, E_{pk}/E_{acc}—the ratio of peak electric field to the accelerating field, and the wall slope angle are given. Optimization of...

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Main Author: Valery Shemelin
Format: Article
Language:English
Published: American Physical Society 2009-11-01
Series:Physical Review Special Topics. Accelerators and Beams
Online Access:http://doi.org/10.1103/PhysRevSTAB.12.114701
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spelling doaj-638a9acc8301417b824b5605f739c3352020-11-25T02:40:09ZengAmerican Physical SocietyPhysical Review Special Topics. Accelerators and Beams1098-44022009-11-01121111470110.1103/PhysRevSTAB.12.114701Optimal choice of cell geometry for a multicell superconducting cavityValery ShemelinAn algorithm for optimization of the multicell cavity cells is proposed. Inner cells are optimized for minimal losses or minimal magnetic field, when the aperture diameter, E_{pk}/E_{acc}—the ratio of peak electric field to the accelerating field, and the wall slope angle are given. Optimization of the end cells is done for minimal losses or maximal acceleration in them. Two shapes of the end cells—with and without the end irises—are analyzed. This approach facilitates further optimization for higher order modes extraction because it permits keeping the achieved optimal values nearly the same while changing some dimensions of the cells. Comparison of the proposed cavity geometry with the TESLA cavity geometry illustrates the traits of the presented approach. It is also shown that lower values of the wall slope angle, which lead to the reentrant shape for the inner cells, are also beneficial for the end cells. For the Cornell Energy Recovery Linac most dangerous are dipole modes causing the beam breakup (BBU). Minimization of power of higher order modes (HOMs) in a multicell cavity was done using derivatives of the BBU parameter with respect to geometric parameters of the cavity cells. As a starting point of optimization, the shape with minimal losses at the fundamental mode was taken. Further changing the shape for better propagation of HOMs was done with degradation of the fundamental mode loss parameter G·R_{sh}/Q within 1% while decrease of the BBU parameter was nearly 3 orders of magnitude. The BBU threshold current tends to be inversely proportional to this parameter.http://doi.org/10.1103/PhysRevSTAB.12.114701
collection DOAJ
language English
format Article
sources DOAJ
author Valery Shemelin
spellingShingle Valery Shemelin
Optimal choice of cell geometry for a multicell superconducting cavity
Physical Review Special Topics. Accelerators and Beams
author_facet Valery Shemelin
author_sort Valery Shemelin
title Optimal choice of cell geometry for a multicell superconducting cavity
title_short Optimal choice of cell geometry for a multicell superconducting cavity
title_full Optimal choice of cell geometry for a multicell superconducting cavity
title_fullStr Optimal choice of cell geometry for a multicell superconducting cavity
title_full_unstemmed Optimal choice of cell geometry for a multicell superconducting cavity
title_sort optimal choice of cell geometry for a multicell superconducting cavity
publisher American Physical Society
series Physical Review Special Topics. Accelerators and Beams
issn 1098-4402
publishDate 2009-11-01
description An algorithm for optimization of the multicell cavity cells is proposed. Inner cells are optimized for minimal losses or minimal magnetic field, when the aperture diameter, E_{pk}/E_{acc}—the ratio of peak electric field to the accelerating field, and the wall slope angle are given. Optimization of the end cells is done for minimal losses or maximal acceleration in them. Two shapes of the end cells—with and without the end irises—are analyzed. This approach facilitates further optimization for higher order modes extraction because it permits keeping the achieved optimal values nearly the same while changing some dimensions of the cells. Comparison of the proposed cavity geometry with the TESLA cavity geometry illustrates the traits of the presented approach. It is also shown that lower values of the wall slope angle, which lead to the reentrant shape for the inner cells, are also beneficial for the end cells. For the Cornell Energy Recovery Linac most dangerous are dipole modes causing the beam breakup (BBU). Minimization of power of higher order modes (HOMs) in a multicell cavity was done using derivatives of the BBU parameter with respect to geometric parameters of the cavity cells. As a starting point of optimization, the shape with minimal losses at the fundamental mode was taken. Further changing the shape for better propagation of HOMs was done with degradation of the fundamental mode loss parameter G·R_{sh}/Q within 1% while decrease of the BBU parameter was nearly 3 orders of magnitude. The BBU threshold current tends to be inversely proportional to this parameter.
url http://doi.org/10.1103/PhysRevSTAB.12.114701
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