Synchronous Machine - Scalar Pot Solution

AI Thread Summary
The discussion focuses on determining the radial and tangential field distribution on the rotor surface of a large airgap synchronous machine using a scalar potential equation in polar coordinates. The user is attempting to find coefficients a and b by applying boundary conditions during short circuit and no-load operations. They note that during short circuit, only tangential fields exist, while no tangential fields are present at the stator side during no-load conditions. Suggestions include using Ampere's law and referring to a related thread for techniques on solving magnetic fields. The overall approach appears to be valid, but further guidance on boundary conditions may be necessary.
bartoszlukasik
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My problem is defined like that. I am trying to find radial and tangential field distribution on a surface of the rotor of a large airgap synchronous machine. To do that I start from the general scalar potential equation solution in polar coordinates of the form pot = (ar+b/r)sin(teta). I take the gradient of this equation and have equations for both tangential and radial fields. Where I am struggling is finding a and b coefficients. In order to do it I need proper boundary conditions. So I assume two cases during the short circuit there are no radial fiel d only tangential so I can solve it for coefficients. During no load operation there is no tangential field on the side of the stator and I know the airgap flux density so I am able to find the coefficients. Is this the right approach.
 
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I am only familiar with D-Q direct-quadrature frames of reference for synchronous machines.

ping @Charles Link , can you help with this spring cleaning post?
 
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