Thud said:
I want the coils to be almost stator thickness. Minimum air gap on all attempts.
Thud, since you're building an iron-core motor, you can make the coils wide without penalty to your air gap. The core iron doesn't count towards the air gap length (reluctance much, much higher than air), so the air gap length is only the magnet-core spacing on each side. You could have a stator 2" wide with only a 1/4" airgap, no problem. It does become important if you're building a coreless motor, in which stator width does count as air gap.
Thud said:
If you can find a calculator & get some input regarding winds, go for it. I havn't found anything close to applicable in my searches.
The first shot is going to be blind I am afraid.
John in CR said:
Can we use inductance as a target?
Thud, John, et al,
I agree that the initial try is probably just a guess. I think actual modeling and/or calculations using target specifications would be difficult. I would suggest using a couple parameters to help shape the guess. Since you're going for relatively low Kv, you probably can't go too far wrong using the maximum number of turns and coils that will fit in your desired form factor.
Coil inductance is somewhat important. This usually isn't an issue with iron-core motors, but there's a minimum inductance required for the given PWM frequency used in the controller. If you consider the controller-motor combination as a sort of DC-DC buck converter, where the motor serves as the inductor, there's a minimum inductor value required to keep current continuously flowing. If the inductor is too small, the converter will operate in "discontinuous" mode and the current can reach zero during the PWM cycle. Keeping the inductor large will reduce current ripple. As I said, this shouldn't be an issue for an iron-core motor, but some calculations could be done to verify.
Second, you should consider what the total per-phase winding resistance will be. That will determine the startup (stalled-motor) current, and the theoretical maximum power. Simple Ohm's law calculation based on the supply voltage and twice the phase resistance.