this work, a procedure for identifying the parameters of the vector D’Aloia–Di Francesco–De Santis (D-D-D) hysteresis model is presented. The identification task is formulated as an optimization problem based on the discrepancy between measured and simulated hysteresis loops. The comparison is performed through a dimensionless arc-lengthbased parametrization, which makes the geometrical coordinate independent of the physical units used for H and B, while a circular-shift-invariant comparison removes the dependence on the arbitrary starting point of the measured loop. In the proposed reduced formulation, only the shape parameters of the D-D-D model are optimized, whereas the amplitude coefficients are determined directly from the maximum magnetization extracted from the measured loop. A genetic algorithm is employed to minimize a composite objective function including magnetic-flux-density error, geometrical loop error, and hysteresis loop area error. The proposed approach is validated on TEAM Benchmark 32 data and on additional hysteresis loops from the literature.
A Parameter Identification Procedure for the D-D-D Vector Hysteresis Model / Simonazzi, M., Sandrolini, L., D'Aloia, A.G., De Santis, V.. - In: IEEE TRANSACTIONS ON MAGNETICS. - ISSN 0018-9464. - (2026), pp. 1-1. [10.1109/TMAG.2026.3738925]
A Parameter Identification Procedure for the D-D-D Vector Hysteresis Model
D'Aloia A. G.;
2026
Abstract
this work, a procedure for identifying the parameters of the vector D’Aloia–Di Francesco–De Santis (D-D-D) hysteresis model is presented. The identification task is formulated as an optimization problem based on the discrepancy between measured and simulated hysteresis loops. The comparison is performed through a dimensionless arc-lengthbased parametrization, which makes the geometrical coordinate independent of the physical units used for H and B, while a circular-shift-invariant comparison removes the dependence on the arbitrary starting point of the measured loop. In the proposed reduced formulation, only the shape parameters of the D-D-D model are optimized, whereas the amplitude coefficients are determined directly from the maximum magnetization extracted from the measured loop. A genetic algorithm is employed to minimize a composite objective function including magnetic-flux-density error, geometrical loop error, and hysteresis loop area error. The proposed approach is validated on TEAM Benchmark 32 data and on additional hysteresis loops from the literature.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.


