So here I got analytical surface flux density equation for a magnet on the pole surface, Bx(x,y) and By(x,y) at any point on the surface of the pole.
Now I wanted to calculate Bx(x,y) and By(x,y) running parallel to the direction of magnetization out the magnet i.e., from north pole to south pole
Is there an empirical formula for the same and how can I do the same with Magnetic Scalar potential equation and Magnetic Vector Potential Equation
Senthil Ram Nagapillai Durairaj https://math.stackexchange.com/questions/1485965/calculate-coil-diameter-using-length-and-thickness-of-the-material
Please let me know if I can use this formula for finding Bx & By outside the magnet
Will this formula holds good for the estimation of surface flux density Bx(x,y) and By(x,y)?
Senthil Ram Nagapillai Durairaj I found something similar in the article that follows attached at a glance. It has the expressions and references about them.
How do you calculate the magnetic flux density?
Other reference: https://www.supermagnete.de/eng/faq/How-do-you-calculate-the-magnetic-flux-density
Oreci Escobar Da Silva
I appreciate you for the inputs.
I have the equation for solving the magnetic flux density on the surface of the pole as you've indicated on the super magnet link. However on the other hand I'm trying to calculate the magnetic flux density on the plane parallel to the direction of magnetization outside the magnet.
I hope the file you've share will solve my purpose
Thank you
Oreci Escobar Da Silva
If I can consider the single loop wire as multi loop or multi turn coil which is equivalent to the magnet, How shall I determine the length of the coil
Senthil Ram Nagapillai Durairaj https://math.stackexchange.com/questions/1485965/calculate-coil-diameter-using-length-and-thickness-of-the-material
- Badges
- Science topic
- Similar topics
- Vectorization