Electromagnetic dynamic response of HL-2M vacuum vessel under plasma disruption considering the electromagneto-mechanical coupling effect

  • Hongwei Yuan
  • , Zhensheng Yuan
  • , Weixin Li
  • , Cuixiang Pei
  • , Shejuan Xie
  • , Zhenmao Chen
  • , Yudong Pan
  • , Lijun Cai
  • , Jiaxian Li

Research output: Contribution to journalArticlepeer-review

7 Scopus citations

Abstract

During plasma disruptions (PDs), transient eddy currents are induced in the HL-2M vacuum vessel (VV) which is a D-shaped, double thin-wall structure. Under the circumstance of high magnetic field, the resulting electromagnetic (EM) forces during PDs are large and the dynamic response of related structures may be violent. In this complicated EM circumstance, the EM-mechanical coupling effect may also have a great influence on the dynamic response of VV structure. In this paper, the EM field and structural dynamic response of HL-2M VV during PDs are simulated by adopting a numerical code of the Lagrangian approach. The Lagrangian approach is on the basis of the Maxwell equations in the Lagrangian description, which treats the coupling behavior of magnetic damping effect without explicitly using the velocity term. This approach can be easily applied to actual structures by updating FEM meshes and reforming coefficient matrices before calculating EM field at each time step. In this work, the disruption plasma currents of operating conditions are simulated by using the DINA code and then the dynamic responses of displacements and stresses of the VV of HL-2M are obtained for both cases with and without considering the coupling effect. The numerical results show that stresses under the disruptions (MD and VDE) are not significant and the coupling effect does not significantly affect the peak dynamic response for the HL-2M problem.

Original languageEnglish
Pages (from-to)496-502
Number of pages7
JournalFusion Engineering and Design
Volume109-111
DOIs
StatePublished - 1 Nov 2016

Keywords

  • Coupling effect
  • DINA
  • Dynamic response
  • Lagrangian approach
  • Plasma disruption
  • Vacuum vessel

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