Electromagnetic shielding
QuickField simulation example
Uniform external magnetic field is produced by the electric magnet. The shield with the measuring coil inside is placed between its poles. EMF in the coil is measured: in case of DC current in the coil - by ballistic galvanometer (in the moment of switching on), in case of AC current - by use of voltmeter.
Geometry
The shield consists of two halves. The gap could be enlarged up to 2 mm by sheets of non-magnetic materials.
Given
Electrical conductivity of copper 57 MS/m.
Electrical conductivity of steel 10 MS/m.
Relative magnetic permeability of steel μ=1000.
External magnetic field flux density B = 0.139 T (peak value for AC magnetic problem).
Task
Find the level of magnetic field reduction inside the shield. Shields made of steel and copper of the same geometry are analyzed.
Solution
Due to symmetry of the model the simulation domain is requced to a quater of a full model.
External magnetic field is specified by the boundary condition A=0.0695 Wb at the top boundary.
Results
Current density in cylindrical and spherical shielding:
Shielding coefficient - relation of magnetic flux densities outside and inside the shield.
Shield type | Flux density inside, mT | Problem file |
---|---|---|
Steel cylinder | 0.013 | lab4cFe.pbm |
Steel sphere | 0.082 | lab4Fe.pbm |
Steel sphere with gap | 36 | lab4Fe+.pbm |
Steel cylinder with gap | 40 | lab4c_Fe+.pbm |
Copper cylinder | 69 | lab4cCu.pbm |
Copper cylinder with gap | 71 | lab4cCu+.pbm |
Copper sphere | 98 | lab4Cu.pbm |
Copper sphere with gap | 100 | lab4Cu+.pbm |
Shield type | Flux density inside, mT | Problem file |
---|---|---|
Steel sphere | 1.5 | lab4_f.pbm |
Steel cylinder | 2.1 | lab4c_f.pbm |
Steel sphere with gap | 39 | lab4_f+.pbm |
Steel cylinder with gap | 45 | lab4c_f+.pbm |
- Video: Electromagnetic shielding. Cylindrical shield. Watch on YouTube.
- View simulation report in PDF
- Download simulation files (files may be viewed using any QuickField Edition).