bigbrain1
Electrical
- Jun 6, 2021
- 12
Hi,
I'm trying to design a buck converter but ran into some trouble trying to design the inductor. I wanted to make my own using a ferrite core. The maximum current of the psu including the current ripple is 1.2A and the value of my inductor is 330uH for my specific design. I calculate the number of turn which yields me 100. I then calculate the inductance factor (AL) the relative permeability (μr) for this "imaginary core" which gives me about 33nH and 51 respectively.
So now I look for a core that has an inductance factor that is greater than 33nH.
I choose the N30 material which gives me an inductance factor of 2.77μH and from this recalculate the required number of turns (which yields around 11) and relative permeability with this particular core and it yields me μr=4303 which is very close to the value in the datasheet
But when I compare the final values for the magnetic field calculated with all of those variables, I get 2 different values and I do not know what I am missing here. I feel like I should get the exact same magnetic field but it looks like the factor μr*N is not the same for the "imaginary core" and the real core.
I want to make sure I do not saturate the core, this is why i calculate the magnetic field which has to be <0.2T at 100°C, i chose this value for the design for security margin reason.
The details for the calculations are in the images.
Thanks
I'm trying to design a buck converter but ran into some trouble trying to design the inductor. I wanted to make my own using a ferrite core. The maximum current of the psu including the current ripple is 1.2A and the value of my inductor is 330uH for my specific design. I calculate the number of turn which yields me 100. I then calculate the inductance factor (AL) the relative permeability (μr) for this "imaginary core" which gives me about 33nH and 51 respectively.
So now I look for a core that has an inductance factor that is greater than 33nH.
I choose the N30 material which gives me an inductance factor of 2.77μH and from this recalculate the required number of turns (which yields around 11) and relative permeability with this particular core and it yields me μr=4303 which is very close to the value in the datasheet
But when I compare the final values for the magnetic field calculated with all of those variables, I get 2 different values and I do not know what I am missing here. I feel like I should get the exact same magnetic field but it looks like the factor μr*N is not the same for the "imaginary core" and the real core.
I want to make sure I do not saturate the core, this is why i calculate the magnetic field which has to be <0.2T at 100°C, i chose this value for the design for security margin reason.
The details for the calculations are in the images.
Thanks