Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces
A simplified numerical model has been developed to simulate nonlinear superconducting radiofrequency (SRF) losses on Nb surfaces. This study focuses exclusively on excessive surface resistance (R_{s}) losses due to the microscopic topographical magnetic field enhancements. When the enhanced local su...
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American Physical Society
2016-03-01
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Series: | Physical Review Accelerators and Beams |
Online Access: | http://doi.org/10.1103/PhysRevAccelBeams.19.033501 |
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doaj-8a6a4608d0394db588e6370f7ce920e12020-11-25T02:23:55ZengAmerican Physical SocietyPhysical Review Accelerators and Beams2469-98882016-03-0119303350110.1103/PhysRevAccelBeams.19.033501Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfacesChen XuCharles E. ReeceMichael J. KelleyA simplified numerical model has been developed to simulate nonlinear superconducting radiofrequency (SRF) losses on Nb surfaces. This study focuses exclusively on excessive surface resistance (R_{s}) losses due to the microscopic topographical magnetic field enhancements. When the enhanced local surface magnetic field exceeds the superconducting critical transition magnetic field H_{c}, small volumes of surface material may become normal conducting and increase the effective surface resistance without inducing a quench. We seek to build an improved quantitative characterization of this qualitative model. Using topographic data from typical buffered chemical polish (BCP)- and electropolish (EP)-treated fine grain niobium, we have estimated the resulting field-dependent losses and extrapolated this model to the implications for cavity performance. The model predictions correspond well to the characteristic BCP versus EP high field Q_{0} performance differences for fine grain niobium. We describe the algorithm of the model, its limitations, and the effects of this nonlinear loss contribution on SRF cavity performance.http://doi.org/10.1103/PhysRevAccelBeams.19.033501 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Chen Xu Charles E. Reece Michael J. Kelley |
spellingShingle |
Chen Xu Charles E. Reece Michael J. Kelley Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces Physical Review Accelerators and Beams |
author_facet |
Chen Xu Charles E. Reece Michael J. Kelley |
author_sort |
Chen Xu |
title |
Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
title_short |
Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
title_full |
Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
title_fullStr |
Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
title_full_unstemmed |
Simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
title_sort |
simulation of nonlinear superconducting rf losses derived from characteristic topography of etched and electropolished niobium surfaces |
publisher |
American Physical Society |
series |
Physical Review Accelerators and Beams |
issn |
2469-9888 |
publishDate |
2016-03-01 |
description |
A simplified numerical model has been developed to simulate nonlinear superconducting radiofrequency (SRF) losses on Nb surfaces. This study focuses exclusively on excessive surface resistance (R_{s}) losses due to the microscopic topographical magnetic field enhancements. When the enhanced local surface magnetic field exceeds the superconducting critical transition magnetic field H_{c}, small volumes of surface material may become normal conducting and increase the effective surface resistance without inducing a quench. We seek to build an improved quantitative characterization of this qualitative model. Using topographic data from typical buffered chemical polish (BCP)- and electropolish (EP)-treated fine grain niobium, we have estimated the resulting field-dependent losses and extrapolated this model to the implications for cavity performance. The model predictions correspond well to the characteristic BCP versus EP high field Q_{0} performance differences for fine grain niobium. We describe the algorithm of the model, its limitations, and the effects of this nonlinear loss contribution on SRF cavity performance. |
url |
http://doi.org/10.1103/PhysRevAccelBeams.19.033501 |
work_keys_str_mv |
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1724856365995786240 |