Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets

Coil-end design for superconducting accelerator magnets, based on the continuous strip theory of differential geometry, has been introduced by Cook in 1991. A similar method has later been coupled to numerical field calculation and used in an integrated design process for LHC magnets within the CERN...

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Detalles Bibliográficos
Autores principales: Auchmann, B, Russenschuck, Stephan, Schwerg, N
Lenguaje:eng
Publicado: 2007
Materias:
Engineering
Acceso en línea:https://dx.doi.org/10.1109/TASC.2007.897233
http://cds.cern.ch/record/1102023
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author Auchmann, B
Russenschuck, Stephan
Schwerg, N
author_facet Auchmann, B
Russenschuck, Stephan
Schwerg, N
author_sort Auchmann, B
collection CERN
description Coil-end design for superconducting accelerator magnets, based on the continuous strip theory of differential geometry, has been introduced by Cook in 1991. A similar method has later been coupled to numerical field calculation and used in an integrated design process for LHC magnets within the CERN field computation program ROXIE. In this paper we present a discrete analog on to the continuous theory of strips. Its inherent simplicity enhances the computational performance, while reproducing the accuracy of the continuous model. The method has been applied to the design
id cern-1102023
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2007
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spelling cern-11020232019-09-30T06:29:59Zdoi:10.1109/TASC.2007.897233http://cds.cern.ch/record/1102023engAuchmann, BRussenschuck, StephanSchwerg, NDiscrete Differential Geometry Applied to the Coil-End Design of Superconducting MagnetsEngineeringCoil-end design for superconducting accelerator magnets, based on the continuous strip theory of differential geometry, has been introduced by Cook in 1991. A similar method has later been coupled to numerical field calculation and used in an integrated design process for LHC magnets within the CERN field computation program ROXIE. In this paper we present a discrete analog on to the continuous theory of strips. Its inherent simplicity enhances the computational performance, while reproducing the accuracy of the continuous model. The method has been applied to the designoai:cds.cern.ch:11020232007
spellingShingle Engineering
Auchmann, B
Russenschuck, Stephan
Schwerg, N
Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title_full Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title_fullStr Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title_full_unstemmed Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title_short Discrete Differential Geometry Applied to the Coil-End Design of Superconducting Magnets
title_sort discrete differential geometry applied to the coil-end design of superconducting magnets
topic Engineering
url https://dx.doi.org/10.1109/TASC.2007.897233
http://cds.cern.ch/record/1102023
work_keys_str_mv AT auchmannb discretedifferentialgeometryappliedtothecoilenddesignofsuperconductingmagnets
AT russenschuckstephan discretedifferentialgeometryappliedtothecoilenddesignofsuperconductingmagnets
AT schwergn discretedifferentialgeometryappliedtothecoilenddesignofsuperconductingmagnets

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