Responses
Introduction
| Physical quantity to optimize | Formula | Computation entity | Unit | 
|---|---|---|---|
| Torque on a mechanical set (virtual works) | 
 | On a mechanical set | N.m | 
| Torque ripple on a mechanical set (virtual works) | 
 | On a mechanical set | % | 
| Mechanical response - Compliance | 
 | On the faces defined in the mechanical problem | J | 
| Mechanical response - Von Mises Stress | Maximal admissible stress limit obtained from a 3x3 tensor of mechanical stresses | On the faces defined in the mechanical problem | MPa = N.mm-2 | 
| Equation response | User-defined equation using one or more responses | Depending on the given responses | Depending on the given responses | 
| Super response | The selected predefined function applied to the response(s) | Depending on the given responses | Depending on the given responses | 
| Force on a face region (virtual works) | 
 | On a face region | N | 
| Sum of the fluxes of selected coils | 
 | On one or several coil conductor components | Wb | 
| Flux flowing through lines | 
 | On a line | Wb | 
| Volume of 2D faces | On faces | mm3 | |
| Force computed on a path (Maxwell tensor) | 
 | Based on the Maxwell tensors approach, this
                                    method requires a path in a front of a piece of iron (plunger
                                    for an actuator, stator tooth ...) Attention: This method is valuable only along a
                                        path in a air or vaccum region. | N |