Opera-3d Magnetization and Hysteresis Module The most important thing we build is trust Alongside industrial partners, Opera has The Opera (de-)magnetization and hysteresis module enables users to model both the magnetization process for hard magnetic materials, and the hysteresis behaviour of soft magnetic materials. Users can simulate ferromagnetic hysteresis with realistic demands on resource, material data and with excellent approximation to physical behaviour with the Hysteresis material model. With the ability to model the magnetization process for hard magnetic materials and remnant magnetization vector, this Opera module also allows users to simulate further demagnetization and remagnetization of the sample in situ. developed a semi-empirical method for modelling hysteresis. When users input a measured major symmetric loop, easily obtained from measurements or published data-sheets, and imported into Opera as a magnetic characteristic table, Opera can supply a trajectory from the magnetic behaviour. turning points of the trajectory. It also erases turning points when the magnetization of a material exceeds the previous excursion. The algorithm correctly transfers to the saturated data, in the same way as for anhysteretic materials in Opera-3d. trajectory goes through an earlier turning point. Usefully, Opera recognises oscillating Hysteresis losses fields and minimises the storage of turning Using this capability, the module calculates points. the loss due to hysteresis in the hysteretic Treating transition to saturation automatically, All of Opera’s transient electromagnetic phenomenon, Opera’s ability to model including dynamics, rotating and linear ferromagnet-ic hysteresis provides users motion and demagnetisation. transformers and electrical machines. technique to determine minor loops and out’ of minor loops, which occurs when the Important, both as a useful and an unwanted modelling can be used to minimize losses in sophisticated algorithm uses a reconstruction issues of nested minor loops and ‘wiping simulations offer hysteretic material models, engineering design. For exam-ple, hysteresis data for the major hysteresis loop. Opera’s material curve beyond the end of the user the user’s data. advantages in many areas of electrical With this module users only need to supply The Opera hysteresis model includes the the simulation overcomes any limitations in Hysteretic Materials and motion electromagnetic solvers. material during a transient calculation. At each output time, Opera can display the energy density (the sum of the stored and dissipated energy since the beginning of the transient simulation). . Opera-3d offers users the ability to model hysteretic materials under transient conditions using a B(H) trajectory-following algorithm. Users can simulate hysteretic materials in conjunction with the transient Hysteretic material properties, left, can be applied to an actuator model, right. This introduces a delay, as seen in a typical response, above. Opera-3d Magnetization and Hysteresis Module OperaFEA.com Opera-3d Magnetization and Hysteresis Module The most important thing we build is trust Magnetization and Demagnetization of standard Opera transient solvers. In such a Permanent Magnets simulation where the applied field from current sources etc are opposing the magnet’s field, With hard magnetic materials, the the variables will show the operating point of simulation records the progress of the the magnet. In a transient simulation, they material magnetization along the virgin will show the lowest operating point that was characteristic, until the magnetizing field reached during the transient event. starts to reduce. Secondary ‘demagnetization’ characteristics are then used to determine the remnant magnetization vector when the magnetization process is complete. In both the magnetization and demagnetization processes, the effect of eddy currents and circuit transients are captured. Remagnetization: Magnetization: During the magnetization process, the maximum value of the flux density in each element is monitored and stored. If the flux density in element moves into the irreversible part of the 2nd (or 3rd) quadrant curve, i.e. goes beyond the knee of the curve, and the demagnetizing field is then subsequently removed, the remagnetization curve is a straight line defined by its slope (the The result is a magnetized sample, where recoil permeability) and the relevant point on the magnetization distribution is correctly the demagnetization curve. defined. This can then be used in other simulations to model the performance of Demagnetization in service can be modelled. the magnetized sample in its designated The minimum field will be tracked and updated application (eg. an electrical machine). during subsequent simulations, and the appropriate demagnetization curve or recoil During the simulation of the application permeability will be used. further demagnetization and remagnetization of the sample in the application device due to the presence of current sources can also be modelled. Demagnetization: During demagnetization, the values of The Opera-3d (de-)magnetization analysis the pre-stored values determine which module (DEMAG) can be used to compute demagnetization (second quadrant) curve the magnetization of permanent magnet each element follows and its direction of materials by time varying electromagnetic magnetization. Again the flux density in fields in three dimensions including the each element is monitored and the minimum effects of eddy currents. values are stored in variables. It covers three scenarios: The values can then be transferred to the Cobham Technical Services UK Network House, Langford Locks, Kidlington, Oxfordshire, OX5 1LH T: +44 (0)1865 370151 F: +44 (0)1865 370277 E: vectorfields.info@cobham.com USA 1700 N Farnsworth Ave, Aurora, IL 60505, USA. T: +1 (630) 851 1734 F: +1 (630) 851 2106 E: vectorfieldsinc.info@cobham.com ©2016 Chelton Ltd operating as Cobham Technical Services. Specifications subject to change without notice. Any trade names or marks used are the property of their owners and are recognized, including Simulink (a trademark of MathWorks). operaFEA.com