I don't think you guys have looked at the comparing it fairly
I would rather evaluate motor winding as per potential. Lets say we have:
motor winded 9 threads 7 turns as a star = it gets kv 40 for example on 60v = top speed we like and its ok
no we switch for same motor but with triangle(delta) winding, we only need 4 turns to get to same 40kv (4*1.73=6.92)
- now our resistance on motor has dropped from 14 turns (7 turn 2 teeth) down to only 4 turns= resistance is only 0.2857 of what it used to be)
lets calculate heat up with composition for 1.73 phase current increase
we had: (100a^2)*1ohm*1sec=10k of heat
now we have (173^2)*0.2857ohm*1sec=8.55k of heat
Result, we already reduced heat production of the motor = we can add more phase current
STEP 2
we have had 9x7=63 strands before but after we reduced it to 9x4=36 strands.
--- this means we can add more parallel strands, at least up to 63. we ca do 16x4 now!
16/9 is 1.777 gain in capacity, or rather 1-9/16= 43% reduction in resistance again.
Lets re calculate now what we can do
we had: (100a^2)*1ohm*1sec=10k of heat
now we have (173^2)*(0.2857ohm*(1-0.43))*1sec=4.87k of heat
Result is we dropped the heat by over 52% for same torque and kv!
------ were you guys said you saw "loss of torque" in delta vs star, you were right because it is essentially HIGHER kV, and the higher the kV the lower the low end torque. Phase current of 1.73 does not compensate for that.----
now that motor with 16x4 delta and 173a phase would have equal torque of 9x7 100a star, but would also heat up over 52% less. Correct me if I'm wrong some where.
Now about the potential I was speaking about
now we have (173^2)*(0.2857ohm*(1-0.43))*1sec=4.87k of heat
lets adjust to get 10k heat as in original motor (355^2)*(0.2857ohm*(1-0.43))*1sec=10.0k of heat
so we can now get 355a instead of 173a where we were equal in torque (according to theory, when also compensate for kv) = that is DOUBLE ? the phase torque ?