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Global and distributed torque calculations using the CDSA approach

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Języki publikacji
EN
Abstrakty
EN
Accurate force and torque calculations are fundamental to being able to predict the operation of an electromechanical device or system. The Maxwell stress tensor and the virtual work principle are the two major theories for force and torque calculation. However, if local distributions of torque are needed to couple to structural and vibration analyses, the conventional Maxwell stress approach cannot provide this easily. A recently developed approach based on sensitivity analysis has the capability to deliver local stress and torque as well as accurate global results. In addition, this approach divides the total torque into different components which are essential to the design of electrical devices. This paper includes several numerical examples of torque calculations of different electrical machines. The results are verified by a commercial software package using the Maxwell stress based force calculation.
Rocznik
Strony
459--471
Opis fizyczny
Bibliogr. 15 poz., rys., tab.
Twórcy
autor
autor
  • Department of Electrical and Computer Engineering, McGill University, Canada, min.li@,mcgill.ca
Bibliografia
  • [1] Mizia J., Adamiak K. et al., Finite element force calculation: comparison of methods for electric machines. Magnetics, IEEE Transactions on Magnetics 24(1): 447-450 (1988).
  • [2] Howe D., Zhu Z.Q., The influence of finite element discretisation on the prediction of cogging torque in permanent magnet excited motors. IEEE Transactions on Magnetics 28(2): 1080-1083 (1992).
  • [3] Salon S., Bhatia S. et al., Some aspects of torque calculations in electrical machines. IEEE Transactions on Magnetics 33(2): 2018-2021 (1997).
  • [4] Coulomb J., A methodology for the determination of global electromechanical quantities from a finite element analysis and its application to the evaluation of magnetic forces, torques and stiffness. IEEE Transactions on Magnetics 19(6): 2514-2519 (1983).
  • [5] Coulomb J., Meunier G., Finite element implementation of virtual work principle for magnetic or electric force and torque computation. IEEE Transactions on Magnetics 20(5): 1894-1896 (1984).
  • [6] Aronson E.A., Brauer J.R., Magnetic torque or force calculation by direct differentiation of finite element coenergy. IEEE Transactions on Magnetics 25(5): 3578-3580 (1989).
  • [7] Kameari A., Local force calculation in 3D FEM with edge elements, in Nonlinear Phenomena in Electromagnetic Fields. Amsterdam, The Netherlands, Elsevier 449-452 (1992).
  • [8] Kim D.-H. et al., Efficient global and local force calculations based on continuum sensitivity analysis. IEEE Transactions on Magnetics 43: 1177-1180 (2007).
  • [9] Bossavit A., Virtual Power Principle and Maxwell’s tensor: Which comes first? Proceedings of the14th IGTE Symposium, Graz, Austria, September 2010, pp 46 (2010).
  • [10] Li M., Kim D.-H., Lowther D.A., Sykulski J.K., A sensitivity approach to force calculation in electrostatic MEMS Devices. IEEE Transactions on Magnetics 44: 1610-1613 (2008).
  • [11] Li M., Lowther D.A., Local electromagnetic force computation in the presence of numerical field errors. IEEE Transactions on Magnetics 45(3) 1344-1347 (2009).
  • [12] Park I.H., Coulomb J.L. et al., Implementation of continuum sensitivity analysis with existing finite element code. IEEE Transactions on Magnetics 29(2), 1787-1790 (1993).
  • [13] Haug E.J., Choi K.K., Komkov V., Design sensitivity analysis of structural systems. Academic Press, New York, N.Y. (1986).
  • [14] MagNet user’s manual. http://www.infolytica.ca (2011).
  • [15] McFee S., Webb J.P. et al., A tunable volume integration formulation for force calculation in finite-element based computational magnetostatics. IEEE Transactions on Magnetics 24(1): 439-442 (1988).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPS2-0063-0050
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