Abstract
The Everett map is a component used by the Preisach model (PM) that stores hysteresis behavior. In magnetics it often contains the characterized magnetic properties of soft-magnetic material. Fundamentally, the Everett map is created from scattered data points, obtained from a set of magnetic measurements, which must be interpolated to obtain a continuous map. The commonly adopted method to perform the interpolation is based on a Delaunay triangulation computation and subsequent polynomial or B-spline surface fit. However, this approach introduces artifacts in the modeled hysteresis results. Therefore, this work presents an alternative method to construct an artifact-free Everett map, by reconstructing a set of measured hysteresis loops with a pre-processing algorithm and representing the data with a scattered B-spline surface. When applied in the PM, a set of test hysteresis loops was reproduced with high accuracy and without artifacts, compared to the commonly used Delaunay-based interpolant.
Original language | English |
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Article number | 7300304 |
Number of pages | 4 |
Journal | IEEE Transactions on Magnetics |
Volume | 59 |
Issue number | 5 |
DOIs | |
Publication status | Published - 1 May 2023 |
Keywords
- B-spline surface
- Data models
- Everett map
- Hysteresis
- magnetic hysteresis
- Magnetic hysteresis
- Magnetics
- Noise measurement
- Preisach model
- soft magnetic material
- Splines (mathematics)
- Weight measurement
- Preisach model (PM)