- Induced Voltage in air-cored PM motors
- Magnetization direction of round PMs
- Symmetry in FEA (to be contibued)
At this week's assignment, you are required to model an air-cored radial flux PM machine as shown below:
Notes:
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You are required to choose the outer diameter. Just try to find a reasonable value to prevent saturation in the core material, which you will choose as well.
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The axial length of the machine is 100 mm.
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Assume the remanence flux density of the magnets are 1.2 T.
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Assume the number of turns is 1.
The magnets can be magnetized in many different ways
In this assignment you are required to compare to different magnetizations:
- radially oriented magnetization
- diametrical magnetization
For each magnetization directions:
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Plot the magnetic flux vectors, and magnetic flux magnitude (rotor core can saturate, don't worry)
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Plot the radial flux density (Brad) in the center of the airgap from 0 to 360 degrees in a graph, and export it (to excel or Matlab etc)
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Plot the flux linkage in the coil as a function of theta.
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Plot the induced voltage magnitude as a function of time (when the rotor is rotating at 1500 rpm).
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Calculate the inductance of the coil.
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BONUS: Implement the half-symmetry and quarter symmetry, and show you can get the same flux density distribution.
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Understand the analytical model before building the FEA model.
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When constructing the FEA model, go step-by-step. First try the simplest case and check if it is working as intended, if it works then make it more realistic.
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Try to use a fine mesh for a higher simulation accuracy. In particular, use finer mesh in the airgap.
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Please don't hesitate to ask for help. You are encouraged to work together, but I expect everyone to prepare their own assignments.
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If you have a public question, please open an issue in this repo, and I will try to answer it asap.