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Single Phase Induction Motor
Types of Single-Phase Motors
• The single-phase motor, which are designed to operate from a single-phase
supply, are manufactured in a large number of types to perform a wide variety
of useful services in home, offices, factories, workshops and in a business
establishments etc.
• Small motors, particularly in the frictional kW sizes are better known than any
other. In fact, most of the new products of the manufacturers of space
vehicles, aircrafts, business machines and power tools etc. have been possible
due to of the advances made in the design of frictional kW motors. Since the
performance requirements of the various applications differ so widely, the
motor manufacturing industry has developed many different types of such
motors, each being designed to meet specific demands.
• Single-phase motors may be classified as under, depending on their
construction and method of starting:
1. Induction Motors (split-phase, capacitor and shaded-pole etc.)
2. Repulsion Motors (sometime called inductive-series motor)
3. AC Series Motor, and
4. Un-excited Synchronous Motors
Single-Phase Induction Motor
• Constructionally, this motor is, more or less, similar to a polyphase induction
motor, except that
(i) its stator is provided with a single-phase winding and
(ii) a centrifugal switch is used in some types of motors, in order to cut out a
winding, used only for starting purpose.
• It has distributed stator winding and a squirrel-cage rotor. When fed from a single-
phase supply, its stator winding produces a flux (or field) which is only alternating
i.e. one which alternates along one space axis only. It is not a synchronously
revolving (or rotating) flux, as in the case of a two or three-phase stator winding,
fed from a 2 or 3-phase supply.
• Now, an alternating or pulsating flux acting on a stationary, squirrel-cage rotor
cannot produce rotation (only a revolving flux can). That is why a single-phase
motor is not self-starting.
• However, if the rotor of such a machine is given an initial start by hand (or small
motor) or otherwise, in either direction, then immediately a torque arises and the
motor accelerates to its final speed (unless the applied torque is too high).
• This peculiar behavior of the motor has been explained in two ways:
(i) by two-field or double-field revolving theory, and
(ii) by cross-field theory.
Double-Field Revolving Theory
• Double-Field Revolving Theory
• This theory makes use of the idea that an alternating uni-axial quantity can be
represented by two oppositely-rotating vectors of half magnitude. Accordingly,
an alternating sinusoidal flux can be represented by two revolving fluxes, each
equal to half the value of the alternating flux and each rotating synchronously
(Ns=120f/P) in opposite direction.
• For example, a flux given by Φ=Φmcos2πft is equivalent to two fluxes revolving
opposite directions, each with a magnitude of (1/2) Φm and an angular velocity
of 2πf. It may be noted that Euler’s expressions for cosθ provides interesting
justification for the decomposition of a pulsating flux. His expression is
• The term ejθ represents a vector rotated clockwise through an angle θ
whereas e-jθ represents rotation in anticlockwise direction. Now, the above
given flux can be expressed as
Double-Field Revolving Theory
• The right-hand expression represents two oppositely-rotating vectors of half
magnitude. As shown in following Fig. (a), let the alternating flux have a
maximum value of Φm. Its component fluxes A and B will each be equal to
Φm/2 revolving anticlockwise and clockwise directions respectively. Thus, the
resultant flux is Φr = 2×Φm / 2 = Φm
Double-Field Revolving Theory
• After sometime, when A and B would have rotated through angle +θ and -θ, as
in Fig. (b), the resultant flux would be
• After a quarter cycle of rotation fluxes A and B will be oppositely-directed as
shown in Fig. (c) so that the resultant flux Φr = (Φm/ 2) − (Φm/ 2) = 0 would be
zero. After half a cycle, fluxes A and B will have a resultant of Φr = −2× (Φm/ 2)
= −Φm. After three quarters of a cycle, again the resultant flux Φr = (Φm/ 2) −
(Φm/ 2) = 0, as shown in Fig.(e) and so on.
If we plot the values of resultant flux
against θ between limits θ=00 to
θ=3600, then a curve similar to the one
shown in following Fig. is obtained.
That is why an alternating flux can be
locked upon as composed of two
revolving fluxes, each of half the value
and revolving synchronously in
opposite directions.
Double-Field Revolving Theory
• It may be noted that the slip of the rotor is s
w.r.t the forward rotating flux (i.e. one which rotates in the same direction as
rotor) then its slip w.r.t to the backward rotating fluxes is (2-s)
• Each of the two component fluxes, while revolving round the stator, cuts the
rotor, induces an emf and this produces its own torque. Obviously, the two
torques (called forward and backward torques) are oppositely-directed, so that
the net or resultant torques is equal to their difference as shown in
Double-Field Revolving Theory
Double-Field Revolving Theory
Double-Field Revolving Theory
• The above figure shows both torques and the resultant torque for slips
between zero and +2. At standstill, s=1 and (2-s)=1. Hence, Tf and Tb are
numerically equal but, being oppositely directed, produced no resultant
torque. That explains why there is no starting torque in a single phase motor.
• However, if the rotor is started somewhat, say, in the clockwise direction, the
clockwise torque starts increasing and, at the same time, the anticlockwise
torque starts decreasing.
• Hence, there is a certain amount of net torque in the clockwise direction
which accelerates the motor to full speed.
• The resultant torque of the single motor is zero only at a slip of unity of the
synchronous speed in either direction. Once rotated in either direction,
therefore, the single-phase motor will continue to rotate in that direction
because the resultant net torque is produced to the left or the right of the
standstill point
Making Single-Phase Induction Motor Self-Starting
• As discussed above, a single-phase induction motor is not self-starting. To
overcome this drawback and make the motor self-starting, it is temporarily
converted into two-phase motor during starting period.
• For this purpose, the stator of a single-phase motor is provided with an extra
winding, known as starting (or auxiliary) winding, in addition to the main or
running winding.
• The two windings are spaced 90o electrically apart and are connected in
parallel across the single-phase supply as shown in following figure
• It is so arranged that the phase difference between the currents in the two
stator windings is very large (ideal value being 900). Hence, the motor behaves
like a two-phase motor. These two currents produce a revolving flux and hence
make the motor self-starting.
• There are many methods by which the necessary phase-difference between
the two currents can be created.
Making Single-Phase Induction Motor Self-Starting
• The single-phase induction motor which is equipped with an auxiliary winding
displaced in magnetic position from, and connected in parallel with a main
running winding is called split-phase induction motor.
• In split-phase machine, shows in Fig. (a), the main winding has low resistance
but whereas the starting winding has a high resistance, but low reactance. The
resistance of the starting winding may be increased by connecting a high
resistance R in series with it or by choosing a high-resistance fine copper wire
for winding purposes.
• Hence, as shown in Fig.(b), the current Is drawn by the starting windings lags
behind the applied voltage V by a small angle whereas current Im taken by the
main winding lags behind V by a very large angle.
• Phase angle between Is and Im is made as large as possible because the
starting torque of a split-phase motor is proportional to sinα.
Making Single-Phase Induction Motor Self-Starting
• A centrifugal switch S is connected in series with the starting winding and is
located inside the motor. Its function is to automatically disconnect the
starting winding from the supply when the motor has reached 70 to 80 percent
of its full-load speed.
• In the case of split-phase motors that are hermetically sealed in refrigeration
units, instead of internally-mounted centrifugal switch, an electromagnetic
type of relay is used. As shown in Fig. the relay coil is connected in series with
main winding and the pair of contacts which are normally open, is included in
the starting winding.
Making Single-Phase Induction Motor Self-Starting
• During starting period, when Im is large, relay contacts close thereby allowing Is
to flow and the motor starts as usual. After motor speeds up to 75 percent of
full-load speed, Im drops to a value that is low enough to cause the contacts to
open.
• A typical torque/speed characteristic of such a motor is shown in following
figure. As seen, the starting torque is 150 to 200 percent of the full-load torque
with a starting current of 6 to 8 times the full-load current.
Single-Phase Induction Motor
• These motors often used in preference to the costlier capacitor-start motors.
Typical applications are: fans and blowers, centrifugal pumps and separators,
washing machines, small machine tools, duplicating machines and domestic
refrigerators and oil burners etc. Commonly available size range from 1/20 to
1/3 hp (40 to 250 W) with speeds ranging from 3,400 to 865 rpm.
• As shown in following Fig. the connections of the starting winding have been
reversed. The speed regulation of standard split-phase motor is nearly the
same as of the 3-phase motors. Their speed varies about 2 to 5% between no
load and full-load. For this reason such motors are usually regarded as
practically constant-speed motors. Such motors are sometimes referred to as
resistance-start split-phase induction motors in order to distinguish them from
capacitor-start induction run and capacitor start-and-run motors

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Single phase induction motor

  • 2. Types of Single-Phase Motors • The single-phase motor, which are designed to operate from a single-phase supply, are manufactured in a large number of types to perform a wide variety of useful services in home, offices, factories, workshops and in a business establishments etc. • Small motors, particularly in the frictional kW sizes are better known than any other. In fact, most of the new products of the manufacturers of space vehicles, aircrafts, business machines and power tools etc. have been possible due to of the advances made in the design of frictional kW motors. Since the performance requirements of the various applications differ so widely, the motor manufacturing industry has developed many different types of such motors, each being designed to meet specific demands. • Single-phase motors may be classified as under, depending on their construction and method of starting: 1. Induction Motors (split-phase, capacitor and shaded-pole etc.) 2. Repulsion Motors (sometime called inductive-series motor) 3. AC Series Motor, and 4. Un-excited Synchronous Motors
  • 3. Single-Phase Induction Motor • Constructionally, this motor is, more or less, similar to a polyphase induction motor, except that (i) its stator is provided with a single-phase winding and (ii) a centrifugal switch is used in some types of motors, in order to cut out a winding, used only for starting purpose. • It has distributed stator winding and a squirrel-cage rotor. When fed from a single- phase supply, its stator winding produces a flux (or field) which is only alternating i.e. one which alternates along one space axis only. It is not a synchronously revolving (or rotating) flux, as in the case of a two or three-phase stator winding, fed from a 2 or 3-phase supply. • Now, an alternating or pulsating flux acting on a stationary, squirrel-cage rotor cannot produce rotation (only a revolving flux can). That is why a single-phase motor is not self-starting. • However, if the rotor of such a machine is given an initial start by hand (or small motor) or otherwise, in either direction, then immediately a torque arises and the motor accelerates to its final speed (unless the applied torque is too high). • This peculiar behavior of the motor has been explained in two ways: (i) by two-field or double-field revolving theory, and (ii) by cross-field theory.
  • 4. Double-Field Revolving Theory • Double-Field Revolving Theory • This theory makes use of the idea that an alternating uni-axial quantity can be represented by two oppositely-rotating vectors of half magnitude. Accordingly, an alternating sinusoidal flux can be represented by two revolving fluxes, each equal to half the value of the alternating flux and each rotating synchronously (Ns=120f/P) in opposite direction. • For example, a flux given by Φ=Φmcos2πft is equivalent to two fluxes revolving opposite directions, each with a magnitude of (1/2) Φm and an angular velocity of 2πf. It may be noted that Euler’s expressions for cosθ provides interesting justification for the decomposition of a pulsating flux. His expression is • The term ejθ represents a vector rotated clockwise through an angle θ whereas e-jθ represents rotation in anticlockwise direction. Now, the above given flux can be expressed as
  • 5. Double-Field Revolving Theory • The right-hand expression represents two oppositely-rotating vectors of half magnitude. As shown in following Fig. (a), let the alternating flux have a maximum value of Φm. Its component fluxes A and B will each be equal to Φm/2 revolving anticlockwise and clockwise directions respectively. Thus, the resultant flux is Φr = 2×Φm / 2 = Φm
  • 6. Double-Field Revolving Theory • After sometime, when A and B would have rotated through angle +θ and -θ, as in Fig. (b), the resultant flux would be • After a quarter cycle of rotation fluxes A and B will be oppositely-directed as shown in Fig. (c) so that the resultant flux Φr = (Φm/ 2) − (Φm/ 2) = 0 would be zero. After half a cycle, fluxes A and B will have a resultant of Φr = −2× (Φm/ 2) = −Φm. After three quarters of a cycle, again the resultant flux Φr = (Φm/ 2) − (Φm/ 2) = 0, as shown in Fig.(e) and so on. If we plot the values of resultant flux against θ between limits θ=00 to θ=3600, then a curve similar to the one shown in following Fig. is obtained. That is why an alternating flux can be locked upon as composed of two revolving fluxes, each of half the value and revolving synchronously in opposite directions.
  • 7. Double-Field Revolving Theory • It may be noted that the slip of the rotor is s w.r.t the forward rotating flux (i.e. one which rotates in the same direction as rotor) then its slip w.r.t to the backward rotating fluxes is (2-s) • Each of the two component fluxes, while revolving round the stator, cuts the rotor, induces an emf and this produces its own torque. Obviously, the two torques (called forward and backward torques) are oppositely-directed, so that the net or resultant torques is equal to their difference as shown in
  • 10. Double-Field Revolving Theory • The above figure shows both torques and the resultant torque for slips between zero and +2. At standstill, s=1 and (2-s)=1. Hence, Tf and Tb are numerically equal but, being oppositely directed, produced no resultant torque. That explains why there is no starting torque in a single phase motor. • However, if the rotor is started somewhat, say, in the clockwise direction, the clockwise torque starts increasing and, at the same time, the anticlockwise torque starts decreasing. • Hence, there is a certain amount of net torque in the clockwise direction which accelerates the motor to full speed. • The resultant torque of the single motor is zero only at a slip of unity of the synchronous speed in either direction. Once rotated in either direction, therefore, the single-phase motor will continue to rotate in that direction because the resultant net torque is produced to the left or the right of the standstill point
  • 11. Making Single-Phase Induction Motor Self-Starting • As discussed above, a single-phase induction motor is not self-starting. To overcome this drawback and make the motor self-starting, it is temporarily converted into two-phase motor during starting period. • For this purpose, the stator of a single-phase motor is provided with an extra winding, known as starting (or auxiliary) winding, in addition to the main or running winding. • The two windings are spaced 90o electrically apart and are connected in parallel across the single-phase supply as shown in following figure • It is so arranged that the phase difference between the currents in the two stator windings is very large (ideal value being 900). Hence, the motor behaves like a two-phase motor. These two currents produce a revolving flux and hence make the motor self-starting. • There are many methods by which the necessary phase-difference between the two currents can be created.
  • 12. Making Single-Phase Induction Motor Self-Starting • The single-phase induction motor which is equipped with an auxiliary winding displaced in magnetic position from, and connected in parallel with a main running winding is called split-phase induction motor. • In split-phase machine, shows in Fig. (a), the main winding has low resistance but whereas the starting winding has a high resistance, but low reactance. The resistance of the starting winding may be increased by connecting a high resistance R in series with it or by choosing a high-resistance fine copper wire for winding purposes. • Hence, as shown in Fig.(b), the current Is drawn by the starting windings lags behind the applied voltage V by a small angle whereas current Im taken by the main winding lags behind V by a very large angle. • Phase angle between Is and Im is made as large as possible because the starting torque of a split-phase motor is proportional to sinα.
  • 13. Making Single-Phase Induction Motor Self-Starting • A centrifugal switch S is connected in series with the starting winding and is located inside the motor. Its function is to automatically disconnect the starting winding from the supply when the motor has reached 70 to 80 percent of its full-load speed. • In the case of split-phase motors that are hermetically sealed in refrigeration units, instead of internally-mounted centrifugal switch, an electromagnetic type of relay is used. As shown in Fig. the relay coil is connected in series with main winding and the pair of contacts which are normally open, is included in the starting winding.
  • 14. Making Single-Phase Induction Motor Self-Starting • During starting period, when Im is large, relay contacts close thereby allowing Is to flow and the motor starts as usual. After motor speeds up to 75 percent of full-load speed, Im drops to a value that is low enough to cause the contacts to open. • A typical torque/speed characteristic of such a motor is shown in following figure. As seen, the starting torque is 150 to 200 percent of the full-load torque with a starting current of 6 to 8 times the full-load current.
  • 15. Single-Phase Induction Motor • These motors often used in preference to the costlier capacitor-start motors. Typical applications are: fans and blowers, centrifugal pumps and separators, washing machines, small machine tools, duplicating machines and domestic refrigerators and oil burners etc. Commonly available size range from 1/20 to 1/3 hp (40 to 250 W) with speeds ranging from 3,400 to 865 rpm. • As shown in following Fig. the connections of the starting winding have been reversed. The speed regulation of standard split-phase motor is nearly the same as of the 3-phase motors. Their speed varies about 2 to 5% between no load and full-load. For this reason such motors are usually regarded as practically constant-speed motors. Such motors are sometimes referred to as resistance-start split-phase induction motors in order to distinguish them from capacitor-start induction run and capacitor start-and-run motors