Core Loss Model for a Maxwell Material

The parameters and units for core loss model are listed in the table that follows.

Note: All core loss property parameters for Electrical Steel and Power Ferrite materials can be temperature-dependent, as defined using a thermal modifier.


Additional Considerations

DC-Biased Effects

The core loss computation is based on the traditional three core loss coefficients Kh, Kc, and Ke, plus the optional Kdc. In order to properly consider the impact of DC-bias on core loss, an additional factor derived from Kdc is applied to scale the hysteresis loss from the Bertotti's formula. The additional factor is expressed as Kph = 1 + Kdc * Bdc^2. If the user leaves the default value of Kdc as zero, this indicates that the impact of DC-bias will not be considered because of the additional factor Kph = 1. If a user wants to consider the DC-bias effect, the user needs to do an experiment to measure core loss at various DC-bias flux densities Bdc, and extract Kdc based on the Kph expression as given above using a linear regression. If the measured data are not available, you can input 0.65 for Kdc.

Note: The use of Kdc when computing DC-biased effects has no effect on the hysteresis model-based core loss computation approach since in such a case, the hysteresis model has inherently considered the impact of DC-biased effects on hysteresis loss.
Hysteresis Model-Based Core Loss Computation Approach

Using this approach, the computation of the hysteresis loss component is based on the input of a hysteresis loop, and the computation of the eddy current loss component based on the classic eddy current loss coefficient Kc. This means that the impact of classic excess loss must be included in the hysteresis loss (sometime called: dynamic hysteresis loss). There are two ways to enable computation of core loss for the hysteresis model-based approach:

Additional Core Loss Due to Flux Normal to Laminations

When the lamination model is used in the Maxwell 3D transient solver, an additional eddy current component of core loss will be automatically calculated due to the normal component of flux (Bn) on the lamination stack and will be added to the total core loss, if conductivity > 0 has been specified in the material manager. The basic idea of the algorithm for considering this additional eddy current component of core loss is to force induced eddy current only occurring in the plane of lamination by introducing anisotropic conductivity.

To compute this additional core loss component:

Additional Core Loss Due to Manufacturing Processes

Lamination steel is cut to the final shape by manufacturing processes such as punching or laser cutting. These processes deteriorate the magnetic properties of the material due to the plastic deformation and residual stress near the cut edge that directly cause core loss increase in the deformation region. These losses can be taken into account for the accurate prediction of the core losses using the Equiv. Cut Depth property value.

To compute this additional core loss component:

Related Topics 

Calculating Properties for Core Loss (BP Curve)

Core Loss Coefficients for Electrical Steel

Core Loss Coefficient Extraction from Single-Frequency Loss Curve

Core Loss Coefficient Extraction from Multi-Frequency Loss Curves

Core Loss Parameter Extraction for Power Ferrite Materials

Setting Core Loss for Transient and Eddy Current Solvers

Lamination Modeling

Setting a Thermal Modifier

Setting the Temperature of Objects