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1
 DC motor can satisfy the demands of load requiring high starting,
accelerating and retarding torques.
 DC motors are used in rolling mills, in traction and in overhead
cranes.
 They are employed in control applications as actuators and as
speed or position sensors.
 Its use as a motor-generator (ac motor-dc generator) for feeding
dc drives .
 In electric traction systems dc motors act as generators for brief
time periods in the “regenerative” or “dynamic braking” mode.
Basic operation and constructional features of a dc machine are :
 The field winding (concentrated type) is mounted on salient-poles on the
stator and the armature winding (distributed type) is wound in slots on a
cylindrical rotor.
 The magnetic circuit of a dc machine consists of the armature magnetic
material (core), the air-gap, field poles and yoke.
 The interpoles or commutation poles are narrow poles fixed to the yoke,
midway between the main field poles.
 The use of an electric field winding is to establish a magnetic field in the
magnetic circuit.
 The armature winding is connected to the external power source through a
commutator-brush system which is a mechanical rectifying (switching)
device for converting the alternating currents and induced emfs of the
armature to dc form.
INTRODUCTION TO DC MACHINES
2
ARMATURE WINDING AND COMMUTATOR
 A dc machine is a heteropolar structure with stationary poles and
the rotating armature.
 An alternating emf of the same wave shape as that of B-wave is
induced in every coil.
As the armature rotates, the emfs induced in the belt of coil-sides
under a given pole is unidirectional and the pattern alternates from
pole to pole as shown in Fig. 7.3 for a 4-pole machine.
The coil side current pattern is the same as the emf pattern.
There is also rectification process which is carried out by
mechanical rectifier comprising commutator-brush assembly.
S
3
4
Commutator-BrushAssembly
 The commutator is a cylindrical assembly of wedge-shaped copper
segments insulated from one another and the shaft by thin mica or
micanite sheets.
 Each commutator segment forms the junction between two
armature coils (“finish” of one coil and “start” of the other).
 In large machines flat copper strips known as risers are used
forming clip connections to armature bar conductors.
 A double-layer winding is universally adopted in dc machines.
 The coils are continuously connected “finish” to “start” to form a
closed winding.
 Stationary carbon brushes are placed in contact with the commutator
under spring pressure.
 The brushes are electrically placed in the magnetic neutral regions
where the armature coils have almost zero induced emf.
 At one brush the current constantly flows out and at the next brush the
current flows in. This occurs at all brush pairs. The adjoining brushes
are at constant dc voltage and the coils in series between the two
constitute one parallel path.
 As a coil crosses the brush position, the current in it must reverse which
is the commutation process.
5
6
 Two types of armatures windings are mostly employed for DC
machines are known as Lap Winding and Wave Winding.
 In a lap winding, the number of parallel paths
(a) is always equal to the number of poles.
(b) and also to the number of brushes.
 In wave windings, the number of parallel paths
(a) is always two and there may be two or more brush positions
. https://www.youtube.com/watch?v=wex3ZenASl0
Armature Windings
Choice between Lap and Wave Windings
 Wave winding’s greatest attraction is that it does not require
equalizer rings* which means a less expensive machine
compared to lap winding.
 Lap winding has the advantage of a larger number of parallel
paths and lower conductor current (Ic = Ia/A) and is therefore
adopted for low-voltage high-current machines.
 The use of wave winding is prohibited for armature currents
exceeding 300 A because of certain commutation difficulties.
7
 Pole-pitch : The periphery of the armature is spanned by the
number of poles of the generator. i.e. the distance between two
adjacent poles in terms of number of armature conductor spanned.
 It is equal to the number of armature conductors (or armature
slots) per pole. If there are 400 conductors and 4 poles, then pole
pitch is 400/4= 100 conductor.
 Coil span or Coil pitch : It is the distance, measured in terms of
armature slots (or armature conductors), between two sides of a coil.
Terminologies of Armature Coil
8
Back Pitch : The distance, measured in terms of the armature
conductors which a coil advances on the back of the armature is
called back pitch and is denoted by Yb.
It is equal 'to the number difference of the conductors connected to a
given segment of the commutator.
Front Pitch : The number of armature conductors spanned by a coil
on the front (or commutator end of an armature) is called the front
pitch and is designated by Yf as shown in above figure
Alternatively, it can be defined as the distance (in terms of armature
conductors) between the second conductor of one coil and the first
conductor of the next coil which are connected together to commutator
end of the armature.
Terminologies of Armature Coil
9
Resultant Pitch : It is the distance between the starting end of coil
sides of one coil and the starting end of coil sides of the next coil to
which it is connected as shown in figure below represented by (Yr ).
Commutator Pitch (Yc) :It is the distance (measured in
commutator bars or segments) between the segments to which the
two ends of a coil are connected as shown in figure below
for lap winding : Yc is the difference of Yb and Y f
for wave winding : Yc is the sum of Yb and Yf .
10
Single-layer Winding : It is that winding in which one conductor or one
coil side is placed in each armature slot as shown below. Such a winding is not
much used.
Double-Layer Winding : In this type of winding,' there are two conductors or
coil sides-per slot arranged in two layers. Usually, one side of every coil lies in
the upper half of one slot and other side lies in the lower
11
Generated EMF Equation of a Generator.
Let  =flux/pole in weber.
Z=total number of armature conductors = No. of slots*No. of conductors/slot.
P=No. of poles. A= No. of parallel paths in armature.
N = armature rotation in rpm E=EMF induced in any parallel path in armature.
Generated EMF=e.m.f. generated in one of the parallel paths.
Average EMF generated/conductor = d
dt
volt
Now, flux cut/conductor in one revolution, d   * P web.
Number of revolution per second =N/60;
Then, time for one revolution, dt=60/N second
Hence according to Faraday's laws of electromagnetic induction,
12
Generated EMF Equation of a Generator.
Eg=
NPϕZ
60 A
=
PZ 2ᴨNϕ
2ᴨA 60
= Kaϕωm
where ωm=
2ᴨN
60
( angular speed of rotation of armature in mech. rad/sec)
Ka=
PZ
2ᴨA
is machine constant .
Example : A 4 pole, long-shunt, compound generator supplies
100 A at a terminal voltage of 500 V. If armature resistance is
0.02 Ω, series field resistance it 0.04 Ω and shunt field resistance
100 Ω, find the generated EMF. Take drop per brush as 1 V,
Neglect armature reaction.
13
Solution:
Step 1 : Draw the circuit diagram of long shunt compound
generator
Brushes
14
Example 2. A 20 kW compound generator works on full load
with a terminal voltage of 250 V. The armature, series and shunt
windings have resistances of 0.05, 0.025 and 100 
respectively. Calculate the total EMF generated in the armature
when the machine is connected as short shunt.
Solution:
Generator voltage is shown in
Load current = 20000/250 = 80 A
Voltage drop in the series windings = 80*0.025 = 2V
Voltage across shunt winding = 252 V.
15
Example 3 A 4 pole, lap wound, DC shunt generator has a useful
flux per pole of 0.07 Wb. The armature winding consists of 220
turns each of 0.004  resistance. Calculate the terminal voltage
when running at 900 rpm if the armature current is 50 A.
Solution
Since each turn has two sides,
Z = 220 x 2 = 440 ; N=900 rpm ;  = 0.07 Wb ; P = A = 4
16
CIRCUIT MODEL FOR SEPARATELY ECXITED DC GENERATOR
17
Vt (armature terminal voltage) = Ea – IaRa ; Ea > Vt
Thus a dc machine is generating if
its armature induced emf (Ea) is more than its terminal voltage (Vt).
The electromagnetic power converted from mechanical to electrical
form is
EaIa = Pelect(out)|gross = Pmech(in)|net
The net electrical power output is
P0 = Vt Ia ( where Vt = Va & Ea = Eg
)
Also,
EaIa – Vt Ia = Ia2
Ra
= armature copper-loss (inclusive of brush loss) and
Pmech(in)|gross = shaft power = Pmech(in)|net + rotational loss
Power Balance
Mechanical power = ωmT = EaIa
So, T = EaIa / ωm = (Kaϕωm. Ia)/ ωm
T = (Kaϕ Ia ) where Ka=
PZ
2ᴨA
Again , ϕ ∝ If => , ϕ = KfIf
I = field current and K = field constant
18
Armature Reaction:
The armature m.m.f. produces two undesirable effects on the
main field flux . These effects are called Armature Reaction.
(i) net reduction in the main field flux per pole thus
further reduction in the generated voltage and
electromagnetic torque.
(ii) distortion of the main field flux wave along the air-
gap periphery, which influences the limits of successful
commutation in d.c. machines.
19
20
The path of the armature flux is perpendicular to the path of the main-field flux.
Hence armature flux has entirely cross-magnetizing effect on the main field flux.
The armature flux aids the main field flux at upper end of North-pole and at the
lower end of S-pole. So, at these two pole ends (or tips), the armature flux
strengthens the main field flux. Also the armature flux weakens the main field flux at
lower end of North-pole and at the upper end of S-pole. So, again at these two pole
ends (or tips), the armature flux weakens the main field flux.
21
It may therefore be stated from above that net effect of armature flux on the
main-field flux is
(i) to distort the main-field flux thereby causing non-uniform distribution of flux
under the main poles,
(ii) to shift the MNA in the direction of rotation for a generator.
MNA is always perpendicular to the resultant air gap flux.
(iii) to reduce the main-field flux from its no-load value.
Detrimental Effects Of Armature Reaction In DC
Machines
By distortion of main field flux following problems are caused:
(i) Rise in iron losses,
(ii) poor commutation and
(iii) sparking at the brushes.
whereas the reduction in field flux
(i) influences the cost of field winding.
22
Methods of limiting the effects of armature reaction
1. High-reluctance pole tips:
If the reluctance of the pole tips is increased, then the magnitude of
armature cross flux is reduced and the distortion of the resultant flux
density wave is minimised.
2. Reduction in armature flux :
To reduce the armature cross flux is to create more reluctance in the
path of armature flux without reducing the main field flux.
By using field-pole laminations having several rectangular holes
punched in them.
The reluctance offered to armature flux is increased due to four air-gap
openings introduced in the path of cross flux.
As a result armature cross flux is reduced considerably, whereas the
main-field flux remains almost unaffected.
23
3. Strong main-field flux:. During the design of a dc machine, it
should be ensured that:
The main field mmf is sufficiently strong in comparison with full-load
armature mmf.
Greater the ratio of main field mmf to full-load armature mmf, less is the
distortion produced by armature cross flux.
4. Interpoles. The effect of armature reaction in the interpolar zone can
be overcome by interpoles, placed in between the main poles.
The magnetic axis of interpole winding is in line with the
quadrature axis.
Interpole winding is connected in series with armature so that interpole
mmf is able to neutralize the effect of armature mmf in the interpolar
zone at all levels of load current.
.
24
5. Compensating winding. The effect of armature reaction under the
pole shoes can be limited by using compensating winding. This winding
is embedded in slots cut in the pole faces of the dc machine. This is the
best, but the most expensive method.
Effect of Brush Shift
Armature reaction shifts the MNA in the direction of rotation in a generator.
The brushes are along the GNA. The coils undergoing commutation have,
rotational e.m.f. induced in them.
As a consequence, sparking and poor commutation occurs.
If the brushes are given a shift through an angle θ, no rotational e.m.f. would be
generated in the coils undergoing commutation.
It would result in smooth commutation if the brushes are given a forward shift .
In this section, the effect of brush shift in the direction of rotation (called forward
shift) is investigated.
25
The armature flux Φa = OB must be along the brush axis as before.
Flux Φa can now be decomposed into two components ; OC and OD as shown in
Fig. 4.21 (b).
The component OC = Φa sinθ is opposing the main field flux Φf . Therefore, OC
has a demagnetizing effect on the main-field flux.
The other component OD, being perpendicular to the main flux Φf , is the cross
magnetizing effect OD= Φa cosθ .
26
Draw RS making an angle θ with respect to GNA and on the other side
of brush shift, Fig. 4.21 (a). The total armature ampere turns can now be
divided into two groups as illustrated in Fig. 4.22. The conductors
shown in angle ROP and QOS or the conductors lying in angle 4θ for
every 360° electrical (or 2θ for every 180° electrical) are producing a
flux opposite to the main field flux., This can be verified by the right-
hand grip rule. Hence the ampere turns due to the conductors
contained in 4θ degrees for every 360° electrical are demagnetizing
in nature.
27
Prior to the invention of interpoles, brush this was carried out to
improve the commutation forward in a generator and backward in
a motor. Now-a-days brush shift is never carried out.
28

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Generator ppt 1

  • 1. 1  DC motor can satisfy the demands of load requiring high starting, accelerating and retarding torques.  DC motors are used in rolling mills, in traction and in overhead cranes.  They are employed in control applications as actuators and as speed or position sensors.  Its use as a motor-generator (ac motor-dc generator) for feeding dc drives .  In electric traction systems dc motors act as generators for brief time periods in the “regenerative” or “dynamic braking” mode. Basic operation and constructional features of a dc machine are :  The field winding (concentrated type) is mounted on salient-poles on the stator and the armature winding (distributed type) is wound in slots on a cylindrical rotor.  The magnetic circuit of a dc machine consists of the armature magnetic material (core), the air-gap, field poles and yoke.  The interpoles or commutation poles are narrow poles fixed to the yoke, midway between the main field poles.  The use of an electric field winding is to establish a magnetic field in the magnetic circuit.  The armature winding is connected to the external power source through a commutator-brush system which is a mechanical rectifying (switching) device for converting the alternating currents and induced emfs of the armature to dc form. INTRODUCTION TO DC MACHINES
  • 2. 2
  • 3. ARMATURE WINDING AND COMMUTATOR  A dc machine is a heteropolar structure with stationary poles and the rotating armature.  An alternating emf of the same wave shape as that of B-wave is induced in every coil. As the armature rotates, the emfs induced in the belt of coil-sides under a given pole is unidirectional and the pattern alternates from pole to pole as shown in Fig. 7.3 for a 4-pole machine. The coil side current pattern is the same as the emf pattern. There is also rectification process which is carried out by mechanical rectifier comprising commutator-brush assembly. S 3
  • 4. 4 Commutator-BrushAssembly  The commutator is a cylindrical assembly of wedge-shaped copper segments insulated from one another and the shaft by thin mica or micanite sheets.  Each commutator segment forms the junction between two armature coils (“finish” of one coil and “start” of the other).  In large machines flat copper strips known as risers are used forming clip connections to armature bar conductors.  A double-layer winding is universally adopted in dc machines.  The coils are continuously connected “finish” to “start” to form a closed winding.
  • 5.  Stationary carbon brushes are placed in contact with the commutator under spring pressure.  The brushes are electrically placed in the magnetic neutral regions where the armature coils have almost zero induced emf.  At one brush the current constantly flows out and at the next brush the current flows in. This occurs at all brush pairs. The adjoining brushes are at constant dc voltage and the coils in series between the two constitute one parallel path.  As a coil crosses the brush position, the current in it must reverse which is the commutation process. 5
  • 6. 6  Two types of armatures windings are mostly employed for DC machines are known as Lap Winding and Wave Winding.  In a lap winding, the number of parallel paths (a) is always equal to the number of poles. (b) and also to the number of brushes.  In wave windings, the number of parallel paths (a) is always two and there may be two or more brush positions . https://www.youtube.com/watch?v=wex3ZenASl0 Armature Windings Choice between Lap and Wave Windings  Wave winding’s greatest attraction is that it does not require equalizer rings* which means a less expensive machine compared to lap winding.  Lap winding has the advantage of a larger number of parallel paths and lower conductor current (Ic = Ia/A) and is therefore adopted for low-voltage high-current machines.  The use of wave winding is prohibited for armature currents exceeding 300 A because of certain commutation difficulties.
  • 7. 7  Pole-pitch : The periphery of the armature is spanned by the number of poles of the generator. i.e. the distance between two adjacent poles in terms of number of armature conductor spanned.  It is equal to the number of armature conductors (or armature slots) per pole. If there are 400 conductors and 4 poles, then pole pitch is 400/4= 100 conductor.  Coil span or Coil pitch : It is the distance, measured in terms of armature slots (or armature conductors), between two sides of a coil. Terminologies of Armature Coil
  • 8. 8 Back Pitch : The distance, measured in terms of the armature conductors which a coil advances on the back of the armature is called back pitch and is denoted by Yb. It is equal 'to the number difference of the conductors connected to a given segment of the commutator. Front Pitch : The number of armature conductors spanned by a coil on the front (or commutator end of an armature) is called the front pitch and is designated by Yf as shown in above figure Alternatively, it can be defined as the distance (in terms of armature conductors) between the second conductor of one coil and the first conductor of the next coil which are connected together to commutator end of the armature. Terminologies of Armature Coil
  • 9. 9 Resultant Pitch : It is the distance between the starting end of coil sides of one coil and the starting end of coil sides of the next coil to which it is connected as shown in figure below represented by (Yr ). Commutator Pitch (Yc) :It is the distance (measured in commutator bars or segments) between the segments to which the two ends of a coil are connected as shown in figure below for lap winding : Yc is the difference of Yb and Y f for wave winding : Yc is the sum of Yb and Yf .
  • 10. 10 Single-layer Winding : It is that winding in which one conductor or one coil side is placed in each armature slot as shown below. Such a winding is not much used. Double-Layer Winding : In this type of winding,' there are two conductors or coil sides-per slot arranged in two layers. Usually, one side of every coil lies in the upper half of one slot and other side lies in the lower
  • 11. 11 Generated EMF Equation of a Generator. Let  =flux/pole in weber. Z=total number of armature conductors = No. of slots*No. of conductors/slot. P=No. of poles. A= No. of parallel paths in armature. N = armature rotation in rpm E=EMF induced in any parallel path in armature. Generated EMF=e.m.f. generated in one of the parallel paths. Average EMF generated/conductor = d dt volt Now, flux cut/conductor in one revolution, d   * P web. Number of revolution per second =N/60; Then, time for one revolution, dt=60/N second Hence according to Faraday's laws of electromagnetic induction,
  • 12. 12 Generated EMF Equation of a Generator. Eg= NPϕZ 60 A = PZ 2ᴨNϕ 2ᴨA 60 = Kaϕωm where ωm= 2ᴨN 60 ( angular speed of rotation of armature in mech. rad/sec) Ka= PZ 2ᴨA is machine constant . Example : A 4 pole, long-shunt, compound generator supplies 100 A at a terminal voltage of 500 V. If armature resistance is 0.02 Ω, series field resistance it 0.04 Ω and shunt field resistance 100 Ω, find the generated EMF. Take drop per brush as 1 V, Neglect armature reaction.
  • 13. 13 Solution: Step 1 : Draw the circuit diagram of long shunt compound generator Brushes
  • 14. 14 Example 2. A 20 kW compound generator works on full load with a terminal voltage of 250 V. The armature, series and shunt windings have resistances of 0.05, 0.025 and 100  respectively. Calculate the total EMF generated in the armature when the machine is connected as short shunt. Solution: Generator voltage is shown in Load current = 20000/250 = 80 A Voltage drop in the series windings = 80*0.025 = 2V Voltage across shunt winding = 252 V.
  • 15. 15 Example 3 A 4 pole, lap wound, DC shunt generator has a useful flux per pole of 0.07 Wb. The armature winding consists of 220 turns each of 0.004  resistance. Calculate the terminal voltage when running at 900 rpm if the armature current is 50 A. Solution Since each turn has two sides, Z = 220 x 2 = 440 ; N=900 rpm ;  = 0.07 Wb ; P = A = 4
  • 16. 16 CIRCUIT MODEL FOR SEPARATELY ECXITED DC GENERATOR
  • 17. 17 Vt (armature terminal voltage) = Ea – IaRa ; Ea > Vt Thus a dc machine is generating if its armature induced emf (Ea) is more than its terminal voltage (Vt). The electromagnetic power converted from mechanical to electrical form is EaIa = Pelect(out)|gross = Pmech(in)|net The net electrical power output is P0 = Vt Ia ( where Vt = Va & Ea = Eg ) Also, EaIa – Vt Ia = Ia2 Ra = armature copper-loss (inclusive of brush loss) and Pmech(in)|gross = shaft power = Pmech(in)|net + rotational loss Power Balance Mechanical power = ωmT = EaIa So, T = EaIa / ωm = (Kaϕωm. Ia)/ ωm T = (Kaϕ Ia ) where Ka= PZ 2ᴨA Again , ϕ ∝ If => , ϕ = KfIf I = field current and K = field constant
  • 18. 18 Armature Reaction: The armature m.m.f. produces two undesirable effects on the main field flux . These effects are called Armature Reaction. (i) net reduction in the main field flux per pole thus further reduction in the generated voltage and electromagnetic torque. (ii) distortion of the main field flux wave along the air- gap periphery, which influences the limits of successful commutation in d.c. machines.
  • 19. 19
  • 20. 20 The path of the armature flux is perpendicular to the path of the main-field flux. Hence armature flux has entirely cross-magnetizing effect on the main field flux. The armature flux aids the main field flux at upper end of North-pole and at the lower end of S-pole. So, at these two pole ends (or tips), the armature flux strengthens the main field flux. Also the armature flux weakens the main field flux at lower end of North-pole and at the upper end of S-pole. So, again at these two pole ends (or tips), the armature flux weakens the main field flux.
  • 21. 21 It may therefore be stated from above that net effect of armature flux on the main-field flux is (i) to distort the main-field flux thereby causing non-uniform distribution of flux under the main poles, (ii) to shift the MNA in the direction of rotation for a generator. MNA is always perpendicular to the resultant air gap flux. (iii) to reduce the main-field flux from its no-load value. Detrimental Effects Of Armature Reaction In DC Machines By distortion of main field flux following problems are caused: (i) Rise in iron losses, (ii) poor commutation and (iii) sparking at the brushes. whereas the reduction in field flux (i) influences the cost of field winding.
  • 22. 22 Methods of limiting the effects of armature reaction 1. High-reluctance pole tips: If the reluctance of the pole tips is increased, then the magnitude of armature cross flux is reduced and the distortion of the resultant flux density wave is minimised. 2. Reduction in armature flux : To reduce the armature cross flux is to create more reluctance in the path of armature flux without reducing the main field flux. By using field-pole laminations having several rectangular holes punched in them. The reluctance offered to armature flux is increased due to four air-gap openings introduced in the path of cross flux. As a result armature cross flux is reduced considerably, whereas the main-field flux remains almost unaffected.
  • 23. 23 3. Strong main-field flux:. During the design of a dc machine, it should be ensured that: The main field mmf is sufficiently strong in comparison with full-load armature mmf. Greater the ratio of main field mmf to full-load armature mmf, less is the distortion produced by armature cross flux. 4. Interpoles. The effect of armature reaction in the interpolar zone can be overcome by interpoles, placed in between the main poles. The magnetic axis of interpole winding is in line with the quadrature axis. Interpole winding is connected in series with armature so that interpole mmf is able to neutralize the effect of armature mmf in the interpolar zone at all levels of load current. .
  • 24. 24 5. Compensating winding. The effect of armature reaction under the pole shoes can be limited by using compensating winding. This winding is embedded in slots cut in the pole faces of the dc machine. This is the best, but the most expensive method. Effect of Brush Shift Armature reaction shifts the MNA in the direction of rotation in a generator. The brushes are along the GNA. The coils undergoing commutation have, rotational e.m.f. induced in them. As a consequence, sparking and poor commutation occurs. If the brushes are given a shift through an angle θ, no rotational e.m.f. would be generated in the coils undergoing commutation. It would result in smooth commutation if the brushes are given a forward shift . In this section, the effect of brush shift in the direction of rotation (called forward shift) is investigated.
  • 25. 25 The armature flux Φa = OB must be along the brush axis as before. Flux Φa can now be decomposed into two components ; OC and OD as shown in Fig. 4.21 (b). The component OC = Φa sinθ is opposing the main field flux Φf . Therefore, OC has a demagnetizing effect on the main-field flux. The other component OD, being perpendicular to the main flux Φf , is the cross magnetizing effect OD= Φa cosθ .
  • 26. 26 Draw RS making an angle θ with respect to GNA and on the other side of brush shift, Fig. 4.21 (a). The total armature ampere turns can now be divided into two groups as illustrated in Fig. 4.22. The conductors shown in angle ROP and QOS or the conductors lying in angle 4θ for every 360° electrical (or 2θ for every 180° electrical) are producing a flux opposite to the main field flux., This can be verified by the right- hand grip rule. Hence the ampere turns due to the conductors contained in 4θ degrees for every 360° electrical are demagnetizing in nature.
  • 27. 27 Prior to the invention of interpoles, brush this was carried out to improve the commutation forward in a generator and backward in a motor. Now-a-days brush shift is never carried out.
  • 28. 28