- #1
krispots
- 14
- 0
so, I'm taking up a course on electrical machine design and our professor gave us the equations for computing the different values required for a given specification.
here is my problem:
given these two equations:
laD^2 = (W/N)(6.079x10^8)/(Byqr) --> eq. 1
and
la = pi(D)(r)/(pK) --> eq. 2
where la = length of armature core (inches)
D = diameter of armature core (inches)
r = ratio of pole arc to pole face
By = air gap density
W = output of armature (watts)
N = speed
p = number of poles
K = some constant ranging from 0.667 to 1
equation 1 came from
W = Z*Ec*Ic
where Z = total number of armature conductors
Ec and Ic = voltage and current on the conductor
Ec = 6.45(Bg)(la)(pi)(D)(r)(N)/60x10^8
where Bg = average flux density in the air gap under each pole (gauss)
and
Ic = q(pi)(D)/Z
where q = specific loading
substituting all Ec and Ic in W you can get equation 1.
and then you can solve for D by combining the two equations.
my question is where does the second equation came from??
here is my problem:
given these two equations:
laD^2 = (W/N)(6.079x10^8)/(Byqr) --> eq. 1
and
la = pi(D)(r)/(pK) --> eq. 2
where la = length of armature core (inches)
D = diameter of armature core (inches)
r = ratio of pole arc to pole face
By = air gap density
W = output of armature (watts)
N = speed
p = number of poles
K = some constant ranging from 0.667 to 1
equation 1 came from
W = Z*Ec*Ic
where Z = total number of armature conductors
Ec and Ic = voltage and current on the conductor
Ec = 6.45(Bg)(la)(pi)(D)(r)(N)/60x10^8
where Bg = average flux density in the air gap under each pole (gauss)
and
Ic = q(pi)(D)/Z
where q = specific loading
substituting all Ec and Ic in W you can get equation 1.
and then you can solve for D by combining the two equations.
my question is where does the second equation came from??