Relation between starting torque and
full load torque
( Tst / Tf
) = ( Ist / If )2
× Sf
…… ( 1 )
Where
Tst = Starting Torque
Tf = Full load Torque
Ist = Starting Current
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Relation between starting torque and
full load torque
( Tst / Tf
) = ( Ist / If )2
× Sf
…… ( 1 )
Where
Tst = Starting Torque
Tf = Full load Torque
Ist = Starting Current
Sr.No
|
||
1
|
The control
circuit consists of only one contactor. |
FP
= Fm
Sin θ
FQ
= Fm
Sin ( θ – 90o )
Rotating Magnetic Field: Point 1
The voltage of winding P is zero whereas
winding Q is negative as shown in the figure. The voltage of the winding Q negative
sign is taken because we assume that the direction of voltage for winding P and
winding Q is positive in the first quadrant.
FP
= 0 and
FQ
= – Fm
Resultant flux F
= √ P2 + Q2 – 2PQCos θ
= √ 0 + ( – Fm
)2 – 0
= Fm
Rotating Magnetic Field: Point 2
The voltage of the winding P and winding Q
is 45 degrees but both are in the opposite direction.
FP
= Fm
/ √ 2 and
FQ
= – Fm
/ √ 2
Resultant flux F
= √ P2 + Q2 – 2PQCos θ
= √ Fm2
/ 2 + Fm2
/ 2 + 0
= Fm
Rotating Magnetic Field: Point 3
The voltage of the winding P is at 90 degree
but voltage of the winding Q is at and winding Q is 180 degree.
FP
= Fm
and
FQ
= 0
Resultant flux F
= √ P2 + Q2 – 2PQCos θ
= √ ( Fm
)2 + 0
= Fm
Rotating Magnetic Field: Point 4
The voltage of the winding P is at 135 degree
but voltage of the winding Q is at and winding Q is 45 degree but both are in
the opposite direction.
FP
= – Fm
/ √ 2 and
FQ
= Fm
/ √ 2
Resultant flux F
= √ P2 + Q2 – 2PQCos θ
= √ Fm2
/ 2 + Fm2
/ 2 + 0
= Fm
Conclusion
|
Position of winding |
Voltage of winding P |
Voltage of winding Q |
Phase Difference between two winding |
|
Point
1 |
0
degree |
– 90 degree |
90 degree |
|
Point
2 |
45
degree |
– 45 degree |
90
degree |
|
Point
3 |
90
degree |
0
degree |
90
degree |
|
Point
4 |
135
degree |
45
degree |
90
degree |
|
Point
5 |
180
degree |
90
degree |
90
degree |
|
Point
6 |
– 225 degree |
135
degree |
90
degree |
We can conclude that the rotating magnetic field produced by two phase winding is constant in magnitude. It rotates at constant synchronous speed in the clockwise direction.
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|
Parameters
|
Squirrel Cage
Induction Motor
|
Slip Ring
Induction Motor
|
|
Rotor
|
Copper bars
are slotted in the rotor and these bars are short circuited from both ends by
end rings
|
Three phase
winding is slotted in the rotor similar to stator winding
|
|
End rings
|
Two
end rings are used on both side of rotor
|
End
rings are not used
|
|
External
Resistance
|
As the rotor
is short circuited by end rings, extra resistances are not connected.
|
External
resistance can be added from rotor side
|
|
Slip rings
and brushes
|
Not
used
|
Three
slip rings and brushes are used as per current capacity at rotor side
|
|
Starting
torque
|
Moderate
starting torque. The starting torque cannot be increased.
|
High starting
torque is achieved by adding external resistances to rotor side.
|
|
Speed control
|
Speed
control from rotor side is not possible because the rotor itself a closed by
end rings.
|
Speed
control is possible from stator and rotor side. The speed control from rotor
side is done by rotor resistance starter.
|
|
Copper losses
|
Better space
factor for rotor slots, shorted over hang and smaller copper loss
|
Large over
hang resulting higher copper loss
|
|
Cooling
condition
|
Cooling
condition is better because it has bare end rings thus large space available
for fan
|
Cooling
condition is affected by some times sparking between slip rings and brushes
|
|
Overload
capacity
|
Better
overload capacity
|
Low overload
capacity as compared to squirrel cage induction motor
|
|
Power factor
|
Better
power factor due to smaller rotor overhang
|
Comparatively
high power factor
|
|
Pull out
torque
|
High
|
Low
|
|
Maintenance
|
Low
|
High
|
|
Construction
|
Simple and
robust
|
Complicated
|
|
Cost
|
Low
|
High
|
|
Efficiency
|
High
|
Low as
compared to Squirrel cage Induction Motor
|
|
Applications
|
Fan,
printing machine, lathes, drill machine, blower etc
|
Lift,
compressor, crane, hoist etc.
|