Using Magnetic Moment for Field Reconstruction in Accelerator Magnets and Particle Tracking

Achieving accurate transfer maps for realistic beamline elements hinges on obtaining precise 3-D magnetic field data for both straight and curved beamlines. Among various numerical methods for electromagnetic field calculations, boundary element methods can offer results that strictly comply with Maxwell’s equations. In this study, we use discrete magnetic moments for field reconstruction, storing magnetic field data locally using spherical harmonics conveniently without the need for integration. It shows efficient evaluation of arbitrary static magnetic fields, resulting in analytical representation of fields that can be differentiated and integrated. Leveraging the reconstructed field data, we use truncated power series algebra (TPSA) to compute precise design orbits and corresponding transfer maps.

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Publication Details

Journal
IEEE Transactions on Magnetics
Published
2024-11-18
DOI
https://doi.org/10.1109/tmag.2024.3501479
Citations
1
Primary Topic
Superconducting Materials and Applications
Type
article
Field-Weighted Citation Impact
0.18

Funders

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article

Using Magnetic Moment for Field Reconstruction in Accelerator Magnets and Particle Tracking

Xueqing Yan, Jie Li, Kun Zhu, Kedong Wang et al.
1 citations
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Superconducting Materials and Applications
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article

Using Magnetic Moment for Field Reconstruction in Accelerator Magnets and Particle Tracking

Xueqing Yan, Jie Li, Kun Zhu, Kedong Wang, Kai Wang, Xu Zhang
article en
1 citations

Abstract

Achieving accurate transfer maps for realistic beamline elements hinges on obtaining precise 3-D magnetic field data for both straight and curved beamlines. Among various numerical methods for electromagnetic field calculations, boundary element methods can offer results that strictly comply with Maxwell’s equations. In this study, we use discrete magnetic moments for field reconstruction, storing magnetic field data locally using spherical harmonics conveniently without the need for integration. It shows efficient evaluation of arbitrary static magnetic fields, resulting in analytical representation of fields that can be differentiated and integrated. Leveraging the reconstructed field data, we use truncated power series algebra (TPSA) to compute precise design orbits and corresponding transfer maps.

IEEE Transactions on MagneticsVol. 61(1)
Ministry of Education of the People's Republic of China (CN), Peking University (CN), State Key Laboratory of Nuclear Physics and Technology
National Key Research and Development Program of China
Openalex Percentile: Top 51%
Superconducting Materials and Applications
0.18
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