An example of the calculation of the forces and mechanical stresses for the high-frequency line trap at the short circuit current.
Current (peak value) I = 12 kA, frequency f = 50 Hz.
cross-section area A = 2 cm2.
conductivity γ= 37 MS/m;
Young's modulus E = 70 GPa;
Poisson's ratio ν = 0.34;
Young's modulus E = 20 GPa;
Poisson's ratio ν = 0.11;
Determine forces and mechanical stresses in the high-frequency line trap body.
The actual spring-coil is modelled as a set of circular turns embedded in a fiberglass case. That facilitates 2D axisymmetric simulation.
The solution consists of two stages: the calculation of forces in a AC Magnetic problem, and then the calculation of mechanical stresses in a mechanical problem. The transfer of forces from AC Magnetic problem to mechanical one is automated using the coupling mechanism.
Current density distribution in the aluminum cable:
Mechanical stress in the aluminum cable, wave trap deformed shape (zoomed 1000:1) and Ampere force value acting on the ending turn: