Accelerated Frequency-domain Field Simulations of Linear Induction Motors

被引:0
|
作者
Smajic, Jasmin [1 ]
Schneider, Matthias [2 ]
Baumeler, Raphael [2 ]
Schueller, Michael [2 ]
机构
[1] Swiss Fed Inst Technol, Inst Elect Fields IEF, Zurich, Switzerland
[2] Eastern Switzerland Univ App Sci OST, Inst Energy Technol IET, Rapperswil, Switzerland
关键词
Linear induction motor; finite element method; eddy currents; numerical methods; time domain; frequency domain;
D O I
10.1109/CEFC-LONG57069.2022.10107550
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Linear induction motors (LIMs) represent an elegant modern solution for future transportation, motion control, and linear automation systems. As opposed to their rotational counterparts, simulation based design and optimization of LIMs is still an open research subject due to their specific geometrical-and electromagnetic features. The time-domain FEM eddy current analysis is a widely used tool for analyzing LIMs capable of taking into account a dynamically moving rail and a coupling of the motor with its power supplying electric circuit. To replace the computationally intensive time-domain FEM analysis of LIMs the paper suggests a frequency-domain FEM analysis and a concept of an effective rail conductivity for taking into account the rail movement. The numerical results of the proposed method are compared against the classical time-domain approach and measurements and a high level of agreement has been found.
引用
收藏
页数:4
相关论文
共 50 条
  • [1] Accelerated Frequency Domain Field Simulations of Linear Induction Motors
    Smajic, Jasmin
    Schneider, Matthias
    Baumeler, Raphael
    Schueller, Michael
    [J]. TWENTIETH BIENNIAL IEEE CONFERENCE ON ELECTROMAGNETIC FIELD COMPUTATION (IEEE CEFC 2022), 2022,
  • [2] FREQUENCY-DOMAIN ANALYSIS OF ACCELERATED MOTION
    BALANZA, M
    CORTELAZZO, G
    [J]. APPLICATIONS OF DIGITAL IMAGE PROCESSING XII, 1989, 1153 : 424 - 428
  • [3] Frequency-Domain Model Order Reduction of Electromagnetic Field in Induction Motor
    Shimonishi, Toru
    Mifune, Takeshi
    Matsuo, Tetsuji
    [J]. IEEE TRANSACTIONS ON MAGNETICS, 2022, 58 (09)
  • [4] Probabilistic frequency-domain discrete wavelet transform for better detection of bearing faults in induction motors
    Ghods, Amirhossein
    Lee, Hong-Hee
    [J]. NEUROCOMPUTING, 2016, 188 : 206 - 216
  • [5] FREQUENCY-DOMAIN DIAGNOSTICS FOR LINEAR SMOOTHERS
    SCHLAX, MG
    CHELTON, DB
    [J]. JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1992, 87 (420) : 1070 - 1081
  • [6] A linear frequency-domain model of a STATCOM
    Wood, AR
    Osauskas, CM
    [J]. IEEE TRANSACTIONS ON POWER DELIVERY, 2004, 19 (03) : 1410 - 1418
  • [7] LINEAR-REGRESSION IN FREQUENCY-DOMAIN
    HARVEY, AC
    [J]. INTERNATIONAL ECONOMIC REVIEW, 1978, 19 (02) : 507 - 512
  • [8] Frequency-domain finite-volume simulations
    Krohne, Klaus
    Baumann, Dirk
    Fumeaux, Christophe
    Li, Er-Ping
    Vahldieck, Ruediger
    [J]. 2007 EUROPEAN MICROWAVE CONFERENCE, VOLS 1-4, 2007, : 158 - +
  • [9] Frequency-domain simulations of optical antenna structures
    Hafner, Christian
    Xudong, Cui
    Bertolace, Andre
    Vahldieck, Ruediger
    [J]. MODELING ASPECTS IN OPTICAL METROLOGY, 2007, 6617
  • [10] Automatic compensation of primary field coupling for a frequency-domain electromagnetic induction sensor
    Ambrus, Davorin
    Vasic, Darko
    Bilas, Vedran
    [J]. 2017 IEEE INTERNATIONAL INSTRUMENTATION AND MEASUREMENT TECHNOLOGY CONFERENCE (I2MTC), 2017, : 1346 - 1350