Understanding the behaviour of magnetic field distribution of railgun under transient conditions using finite element method

被引:0
|
作者
Karpagam R. [1 ]
Lydia J. [1 ]
Murugan R. [2 ]
Kumar C.R. [3 ]
机构
[1] Department of Electrical and Electronics Engineering, Easwari Engineering College, Chennai
[2] Department of Electrical and Electronics Engineering, St.Peter's College of Engineering and Technology, Chennai
[3] Department of Electronics and Communication Engineering, Panimalar Engineering College, Chennai
来源
关键词
Ansys; Armature; FEM; Magnetic field; Railgun;
D O I
10.1016/j.measen.2023.100971
中图分类号
学科分类号
摘要
The magnetic field distribution in the rails is a crucial factor in comprehending railgun behaviour. The projectile's rapid movement has a significant impact on the magnetic field. If the dispersion of the magnetic field conclusions regarding the conductors are known suitable methods can be used to sketch the magnetic field distribution. The railgun operates on the premise that a high current flow through the rails and armature will create a strong magnetic field. As a result, before designing magnetic shielding, it is necessary to study the features of the magnetic field distribution. The shape of rail and armature cross section is very essential in rail gun design as it determines the magnetic field distribution over rail and armature. The rail gun geometries with rectangular, convex and concave rail cross-sections are compared and simulated using finite element method (FEM). This method is used to determine the magnetic field distribution over rail and armature by sweeping armature position for different rail cross sections. It is observed that for the different rail/armature shapes like rectangular, convex and concave shapes, the C shaped convex armature possesses strong magnetic fields with minimum current density concentration at the throat and trailing end of the armature. From simulation, it can be shown that the magnetic flux density is a descending function of the central angle. The electromagnetic (EM) rail gun launching mechanism was therefore proven to be compatible with the circular concave armature. © 2023 The Authors
引用
收藏
相关论文
共 50 条
  • [1] NUMERICAL ANALYSIS OF NONLINEAR TRANSIENT MAGNETIC FIELD USING THE FINITE ELEMENT METHOD.
    Nakata, Takayoshi
    Kawase, Yoshihiro
    Electrical Engineering in Japan (English translation of Denki Gakkai Ronbunshi), 1984, 104 (04): : 81 - 88
  • [2] Program for Calculating the Axial Magnetic Field Distribution of Magnetic Lenses Using Finite Element Method
    Alabdullah, Abdullah I. M.
    Alkattan, Ezaldeen M. A.
    Al-Salih, R. Y. J.
    JORDAN JOURNAL OF PHYSICS, 2023, 16 (05): : 551 - 561
  • [3] TRANSIENT ANALYSIS OF MAGNETIC FIELD IN LINEAR ACTUATOR BY FINITE ELEMENT METHOD.
    Nakata, Takayoshi
    Kawase, Yoshihiro
    Takabayashi, Hirofumi
    1600, (105):
  • [4] An Adaptive Mesh Method in Transient Finite Element Analysis of Magnetic Field Using a Novel Error Estimator
    Zhao, Yanpu
    Zhang, Xiu
    Ho, S. L.
    Fu, W. N.
    IEEE TRANSACTIONS ON MAGNETICS, 2012, 48 (11) : 4160 - 4163
  • [5] Precise Magnetic Field Modeling Techniques of Rotary Machines Using Transient Finite-Element Method
    Li, H. L.
    Ho, S. L.
    Fu, W. N.
    IEEE TRANSACTIONS ON MAGNETICS, 2012, 48 (11) : 4192 - 4195
  • [6] Analyzing the Far Field in Railgun Using Finite Difference Method
    Bayati, M. Sajjad
    Keshtkar, Asghar
    Gharib, Leila
    2012 16TH INTERNATIONAL SYMPOSIUM ON ELECTROMAGNETIC LAUNCH TECHNOLOGY (EML), 2012,
  • [7] Transient 3-d Simulation of an Experimental Railgun using Finite Element Methods
    Hundertmark, S.
    Roch, M.
    2012 16TH INTERNATIONAL SYMPOSIUM ON ELECTROMAGNETIC LAUNCH TECHNOLOGY (EML), 2012,
  • [8] Finite-element/boundary-element coupling method for 3D transient eddy current field calculation in electromagnetic railgun
    Lin, Qing-Hua
    Li, Bao-Ming
    Nanjing Li Gong Daxue Xuebao/Journal of Nanjing University of Science and Technology, 2010, 34 (02): : 217 - 221
  • [9] Thermal Analysis of Switched Reluctance Machine Under Steady State and Transient Conditions Using Finite Element Method
    Jebaseeli, E. Annie Elisabeth
    Paramasivam, S.
    POWER ELECTRONICS AND RENEWABLE ENERGY SYSTEMS, 2015, 326 : 1017 - 1025
  • [10] Magnetic and Transient Temperature Field Simulation of Plate-Plate Magnetorheometer Using Finite-Element Method
    Maurya, Chandra Shekhar
    Sarkar, Chiranjit
    IEEE TRANSACTIONS ON MAGNETICS, 2020, 56 (04)