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Contents:-
 Introduction.
 History.
 Faraday’s Law.
 Maxwell-Faraday equation.
 Applications.
1. Electric Generator.
2. Magnetic Flow meter.
 Eddy currents.
1. Electromagnet laminations.
2. Parasitic Induction with Inductors.
Introduction:-
 Electromagnetic induction is the
production of an electromotive
force across a conductor when it is
exposed to a varying magnetic field.
 It is described mathematically by
Faraday's law of induction.
 Named after Michael Faraday who is
generally credited with the discovery of
induction in 1831.
Introduction:-
 Electromagnetic induction is the
production of an electromotive
force across a conductor when it is
exposed to a varying magnetic field.
 It is described mathematically by
Faraday's law of induction.
 Named after Michael Faraday who is
generally credited with the discovery of
induction in 1831.
History:-
 Electromagnetic induction was
discovered independently by Michael
Faraday and Joseph Henry in 1831;
however, Faraday was the first to
publish the results of his experiments.
 Faraday explained electromagnetic
induction using a concept he called lines
of force. However, scientists at the time
widely rejected his theoretical ideas,
mainly because they were not
formulated mathematically.
History:-
 Electromagnetic induction was
discovered independently by Michael
Faraday and Joseph Henry in 1831;
however, Faraday was the first to
publish the results of his experiments.
 Faraday explained electromagnetic
induction using a concept he called lines
of force. However, scientists at the time
widely rejected his theoretical ideas,
mainly because they were not
formulated mathematically.
An exception was Maxwell, who used Faraday's
ideas as the basis of his quantitative
electromagnetic theory. In Maxwell's model, the
time varying aspect of electromagnetic induction is
expressed as a differential equation which Oliver
Heaviside referred to as Faraday's law even
though it is slightly different from Faraday's original
formulation and does not describe motional EMF.
Heaviside's version (see Maxwell–Faraday
equation below) is the form recognized today in the
group of equations known as Maxwell's equations.
Heinrich Lenz formulated the law named after him
in 1834, to describe the "flux through the circuit".
Lenz's law gives the direction of the induced EMF
and current resulting from electromagnetic
Faraday's law and the
Maxwell–Faraday equation:-
 The law of physics describing the process
of electromagnetic induction is known as
Faraday's law of induction and the most
widespread version of this law states that
the induced electromotive force in any
closed circuit is equal to the rate of
change of the magnetic flux through the
circuit.
 Faraday's law of induction makes use of
the magnetic flux ΦB through a hypothetical
surface Σ whose boundary is a wire loop.
Since the wire loop may be moving, we
Faraday's law and the Maxwell–Faraday
equation:-
 The law of physics describing the process
of electromagnetic induction is known as
Faraday's law of induction and the most
widespread version of this law states that
the induced electromotive force in any
closed circuit is equal to the rate of
change of the magnetic flux through the
circuit.
 Faraday's law of induction makes use of
the magnetic flux ΦB through a hypothetical
surface Σ whose boundary is a wire loop.
When the flux changes—because B changes, or because the
wire loop is moved or deformed, or both—Faraday's law of
induction says that the wire loop acquires an EMF, , defined as
the energy available from a unit charge that has travelled once
around the wire loop. Equivalently, it is the voltage that would be
measured by cutting the wire to create an open circuit, and
attaching a voltmeter to the leads.
According to the Lorentz force law (in SI units),
the EMF on a wire loop is:
where E is the electric field, B is the magnetic field (aka
magnetic flux density, magnetic induction), dℓ is an
infinitesimal arc length along the wire, and the line integral is
evaluated along the wire (along the curve the conincident with
the shape of the wire).
Maxwell-Faraday Equation:-
 The Maxwell–Faraday equation is a
generalisation of Faraday's law that states
that a time-varying magnetic field is always
accompanied by a spatially-varying, non-
conservativeelectric field, and vice-versa.
The Maxwell–Faraday equation is;
(in SI units) where is the curl operator and
again E(r, t) is the electric field and B(r, t)
is the magnetic field.
Applications:-
 The principles of electromagnetic induction are applied
in many devices and systems, including:
1. Current clamp
2. Electrical generators
3. Electromagnetic forming
4. Graphics tablet
5. Hall effect meters
6. Induction cookers
7. Induction motors
8. Induction sealing
9. Induction welding
10. Inductive charging
11. Inductors
Electrical Transformer:-
 When the electric current in a loop of wire changes, the
changing current creates a changing magnetic field. A
second wire in reach of this magnetic field will experience
this change in magnetic field as a change in its coupled
magnetic flux, d ΦB / d t. Therefore, an electromotive force is
set up in the second loop called the induced
EMF or transformer EMF. If the two ends of this loop are
connected through an electrical load, current will flow.Magnetic Flow Meter:-
Faraday's law is used for measuring the flow of electrically
conductive liquids and slurries. Such instruments are called
magnetic flow meters. The induced voltage ℇ generated in the
magnetic field B due to a conductive liquid moving at velocity v is
thus given by:
where ℓ is the distance between electrodes in the magnetic
flow meter.
Electrical Transformer:-
 When the electric current in a loop of wire changes, the
changing current creates a changing magnetic field. A
second wire in reach of this magnetic field will experience
this change in magnetic field as a change in its coupled
magnetic flux, d ΦB / d t. Therefore, an electromotive force is
set up in the second loop called the induced
EMF or transformer EMF. If the two ends of this loop are
connected through an electrical load, current will flow.
Magnetic Flow Meter:-
Faraday's law is used for measuring the flow of electrically
conductive liquids and slurries. Such instruments are called
magnetic flow meters. The induced voltage ℇ generated in the
magnetic field B due to a conductive liquid moving at velocity v is
thus given by:
where ℓ is the distance between electrodes in the magnetic
Eddy Currents:-
 Conductors (of finite dimensions) moving through a
uniform magnetic field, or stationary within a
changing magnetic field, will have currents induced
within them. These induced eddy currents can be
undesirable, since they dissipate energy in the
resistance of the conductor. There are a number of
methods employed to control these undesirable
inductive effects.
 Electromagnets in electric motors, generators, and
transformers do not use solid metal, but instead use
thin sheets of metal plate, called laminations. These
thin plates reduce the parasitic eddy currents, as
described below.
 Inductive coils in electronics typically use magnetic
cores to minimize parasitic current flow. They are a
mixture of metal powder plus a resin binder that can
hold any shape. The binder prevents parasitic
current flow through the powdered metal.
Eddy Currents:-
 Conductors (of finite dimensions) moving through a
uniform magnetic field, or stationary within a
changing magnetic field, will have currents induced
within them. These induced eddy currents can be
undesirable, since they dissipate energy in the
resistance of the conductor. There are a number of
methods employed to control these undesirable
inductive effects.
 Electromagnets in electric motors, generators, and
transformers do not use solid metal, but instead use
thin sheets of metal plate, called laminations. These
thin plates reduce the parasitic eddy currents, as
described below.
 Inductive coils in electronics typically use magnetic
cores to minimize parasitic current flow. They are a
mixture of metal powder plus a resin binder that can
hold any shape. The binder prevents parasitic
Electromagnet laminations:-
 Eddy currents occur when a solid metallic mass is rotated
in a magnetic field, because the outer portion of the metal
cuts more lines of force than the inner portion, hence the
induced electromotive force not being uniform, tends to
set up currents between the points of greatest and least
potential. Eddy currents consume a considerable amount
of energy and often cause a harmful rise in temperature.
 Only five laminations or plates are shown in this example,
so as to show the subdivision of the eddy currents. In
practical use, the number of laminations or punchings
ranges from 40 to 66 per inch, and brings the eddy
current loss down to about one percent. While the plates
can be separated by insulation, the voltage is so low that
the natural rust/oxide coating of the plates is enough to
prevent current flow across the laminations.
 This is a rotor approximately 20mm in diameter from a DC
motor used in a CD player. Note the laminations of the
electromagnet pole pieces, used to limit parasitic
inductive losses.
Electromagnet laminations:-
 Eddy currents occur when a solid metallic mass is rotated
in a magnetic field, because the outer portion of the metal
cuts more lines of force than the inner portion, hence the
induced electromotive force not being uniform, tends to
set up currents between the points of greatest and least
potential. Eddy currents consume a considerable amount
of energy and often cause a harmful rise in temperature.
 Only five laminations or plates are shown in this example,
so as to show the subdivision of the eddy currents. In
practical use, the number of laminations or punchings
ranges from 40 to 66 per inch, and brings the eddy
current loss down to about one percent. While the plates
can be separated by insulation, the voltage is so low that
the natural rust/oxide coating of the plates is enough to
prevent current flow across the laminations.
 This is a rotor approximately 20mm in diameter from a DC
motor used in a CD player. Note the laminations of the
electromagnet pole pieces, used to limit parasitic
inductive losses.
Parasitic Induction with
Inductors:-
 In this illustration, a solid copper bar inductor on a
rotating armature is just passing under the tip of the
pole piece N of the field magnet. Note the uneven
distribution of the lines of force across the bar
inductor. The magnetic field is more concentrated
and thus stronger on the left edge of the copper bar
(a,b) while the field is weaker on the right edge (c,d).
Since the two edges of the bar move with the same
velocity, this difference in field strength across the
bar creates whorls or current eddies within the
copper bar.[19]
 High current power-frequency devices such as
electric motors, generators and transformers use
multiple small conductors in parallel to break up the
eddy flows that can form within large solid
conductors. The same principle is applied to
transformers used at higher than power frequency,
for example, those used in switch-mode power
Parasitic Induction with
Inductors:-
 In this illustration, a solid copper bar inductor on a
rotating armature is just passing under the tip of the
pole piece N of the field magnet. Note the uneven
distribution of the lines of force across the bar
inductor. The magnetic field is more concentrated
and thus stronger on the left edge of the copper bar
(a,b) while the field is weaker on the right edge (c,d).
Since the two edges of the bar move with the same
velocity, this difference in field strength across the
bar creates whorls or current eddies within the
copper bar.[19]
 High current power-frequency devices such as
electric motors, generators and transformers use
multiple small conductors in parallel to break up the
eddy flows that can form within large solid
conductors. The same principle is applied to
transformers used at higher than power frequency,
for example, those used in switch-mode power
Thank you.

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Electromagnetic induction by jeswant gembali

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  • 4. Contents:-  Introduction.  History.  Faraday’s Law.  Maxwell-Faraday equation.  Applications. 1. Electric Generator. 2. Magnetic Flow meter.  Eddy currents. 1. Electromagnet laminations. 2. Parasitic Induction with Inductors.
  • 5. Introduction:-  Electromagnetic induction is the production of an electromotive force across a conductor when it is exposed to a varying magnetic field.  It is described mathematically by Faraday's law of induction.  Named after Michael Faraday who is generally credited with the discovery of induction in 1831. Introduction:-  Electromagnetic induction is the production of an electromotive force across a conductor when it is exposed to a varying magnetic field.  It is described mathematically by Faraday's law of induction.  Named after Michael Faraday who is generally credited with the discovery of induction in 1831.
  • 6. History:-  Electromagnetic induction was discovered independently by Michael Faraday and Joseph Henry in 1831; however, Faraday was the first to publish the results of his experiments.  Faraday explained electromagnetic induction using a concept he called lines of force. However, scientists at the time widely rejected his theoretical ideas, mainly because they were not formulated mathematically. History:-  Electromagnetic induction was discovered independently by Michael Faraday and Joseph Henry in 1831; however, Faraday was the first to publish the results of his experiments.  Faraday explained electromagnetic induction using a concept he called lines of force. However, scientists at the time widely rejected his theoretical ideas, mainly because they were not formulated mathematically. An exception was Maxwell, who used Faraday's ideas as the basis of his quantitative electromagnetic theory. In Maxwell's model, the time varying aspect of electromagnetic induction is expressed as a differential equation which Oliver Heaviside referred to as Faraday's law even though it is slightly different from Faraday's original formulation and does not describe motional EMF. Heaviside's version (see Maxwell–Faraday equation below) is the form recognized today in the group of equations known as Maxwell's equations. Heinrich Lenz formulated the law named after him in 1834, to describe the "flux through the circuit". Lenz's law gives the direction of the induced EMF and current resulting from electromagnetic
  • 7. Faraday's law and the Maxwell–Faraday equation:-  The law of physics describing the process of electromagnetic induction is known as Faraday's law of induction and the most widespread version of this law states that the induced electromotive force in any closed circuit is equal to the rate of change of the magnetic flux through the circuit.  Faraday's law of induction makes use of the magnetic flux ΦB through a hypothetical surface Σ whose boundary is a wire loop. Since the wire loop may be moving, we Faraday's law and the Maxwell–Faraday equation:-  The law of physics describing the process of electromagnetic induction is known as Faraday's law of induction and the most widespread version of this law states that the induced electromotive force in any closed circuit is equal to the rate of change of the magnetic flux through the circuit.  Faraday's law of induction makes use of the magnetic flux ΦB through a hypothetical surface Σ whose boundary is a wire loop. When the flux changes—because B changes, or because the wire loop is moved or deformed, or both—Faraday's law of induction says that the wire loop acquires an EMF, , defined as the energy available from a unit charge that has travelled once around the wire loop. Equivalently, it is the voltage that would be measured by cutting the wire to create an open circuit, and attaching a voltmeter to the leads. According to the Lorentz force law (in SI units), the EMF on a wire loop is: where E is the electric field, B is the magnetic field (aka magnetic flux density, magnetic induction), dℓ is an infinitesimal arc length along the wire, and the line integral is evaluated along the wire (along the curve the conincident with the shape of the wire).
  • 8. Maxwell-Faraday Equation:-  The Maxwell–Faraday equation is a generalisation of Faraday's law that states that a time-varying magnetic field is always accompanied by a spatially-varying, non- conservativeelectric field, and vice-versa. The Maxwell–Faraday equation is; (in SI units) where is the curl operator and again E(r, t) is the electric field and B(r, t) is the magnetic field.
  • 9. Applications:-  The principles of electromagnetic induction are applied in many devices and systems, including: 1. Current clamp 2. Electrical generators 3. Electromagnetic forming 4. Graphics tablet 5. Hall effect meters 6. Induction cookers 7. Induction motors 8. Induction sealing 9. Induction welding 10. Inductive charging 11. Inductors
  • 10. Electrical Transformer:-  When the electric current in a loop of wire changes, the changing current creates a changing magnetic field. A second wire in reach of this magnetic field will experience this change in magnetic field as a change in its coupled magnetic flux, d ΦB / d t. Therefore, an electromotive force is set up in the second loop called the induced EMF or transformer EMF. If the two ends of this loop are connected through an electrical load, current will flow.Magnetic Flow Meter:- Faraday's law is used for measuring the flow of electrically conductive liquids and slurries. Such instruments are called magnetic flow meters. The induced voltage ℇ generated in the magnetic field B due to a conductive liquid moving at velocity v is thus given by: where ℓ is the distance between electrodes in the magnetic flow meter. Electrical Transformer:-  When the electric current in a loop of wire changes, the changing current creates a changing magnetic field. A second wire in reach of this magnetic field will experience this change in magnetic field as a change in its coupled magnetic flux, d ΦB / d t. Therefore, an electromotive force is set up in the second loop called the induced EMF or transformer EMF. If the two ends of this loop are connected through an electrical load, current will flow. Magnetic Flow Meter:- Faraday's law is used for measuring the flow of electrically conductive liquids and slurries. Such instruments are called magnetic flow meters. The induced voltage ℇ generated in the magnetic field B due to a conductive liquid moving at velocity v is thus given by: where ℓ is the distance between electrodes in the magnetic
  • 11. Eddy Currents:-  Conductors (of finite dimensions) moving through a uniform magnetic field, or stationary within a changing magnetic field, will have currents induced within them. These induced eddy currents can be undesirable, since they dissipate energy in the resistance of the conductor. There are a number of methods employed to control these undesirable inductive effects.  Electromagnets in electric motors, generators, and transformers do not use solid metal, but instead use thin sheets of metal plate, called laminations. These thin plates reduce the parasitic eddy currents, as described below.  Inductive coils in electronics typically use magnetic cores to minimize parasitic current flow. They are a mixture of metal powder plus a resin binder that can hold any shape. The binder prevents parasitic current flow through the powdered metal. Eddy Currents:-  Conductors (of finite dimensions) moving through a uniform magnetic field, or stationary within a changing magnetic field, will have currents induced within them. These induced eddy currents can be undesirable, since they dissipate energy in the resistance of the conductor. There are a number of methods employed to control these undesirable inductive effects.  Electromagnets in electric motors, generators, and transformers do not use solid metal, but instead use thin sheets of metal plate, called laminations. These thin plates reduce the parasitic eddy currents, as described below.  Inductive coils in electronics typically use magnetic cores to minimize parasitic current flow. They are a mixture of metal powder plus a resin binder that can hold any shape. The binder prevents parasitic
  • 12. Electromagnet laminations:-  Eddy currents occur when a solid metallic mass is rotated in a magnetic field, because the outer portion of the metal cuts more lines of force than the inner portion, hence the induced electromotive force not being uniform, tends to set up currents between the points of greatest and least potential. Eddy currents consume a considerable amount of energy and often cause a harmful rise in temperature.  Only five laminations or plates are shown in this example, so as to show the subdivision of the eddy currents. In practical use, the number of laminations or punchings ranges from 40 to 66 per inch, and brings the eddy current loss down to about one percent. While the plates can be separated by insulation, the voltage is so low that the natural rust/oxide coating of the plates is enough to prevent current flow across the laminations.  This is a rotor approximately 20mm in diameter from a DC motor used in a CD player. Note the laminations of the electromagnet pole pieces, used to limit parasitic inductive losses. Electromagnet laminations:-  Eddy currents occur when a solid metallic mass is rotated in a magnetic field, because the outer portion of the metal cuts more lines of force than the inner portion, hence the induced electromotive force not being uniform, tends to set up currents between the points of greatest and least potential. Eddy currents consume a considerable amount of energy and often cause a harmful rise in temperature.  Only five laminations or plates are shown in this example, so as to show the subdivision of the eddy currents. In practical use, the number of laminations or punchings ranges from 40 to 66 per inch, and brings the eddy current loss down to about one percent. While the plates can be separated by insulation, the voltage is so low that the natural rust/oxide coating of the plates is enough to prevent current flow across the laminations.  This is a rotor approximately 20mm in diameter from a DC motor used in a CD player. Note the laminations of the electromagnet pole pieces, used to limit parasitic inductive losses.
  • 13. Parasitic Induction with Inductors:-  In this illustration, a solid copper bar inductor on a rotating armature is just passing under the tip of the pole piece N of the field magnet. Note the uneven distribution of the lines of force across the bar inductor. The magnetic field is more concentrated and thus stronger on the left edge of the copper bar (a,b) while the field is weaker on the right edge (c,d). Since the two edges of the bar move with the same velocity, this difference in field strength across the bar creates whorls or current eddies within the copper bar.[19]  High current power-frequency devices such as electric motors, generators and transformers use multiple small conductors in parallel to break up the eddy flows that can form within large solid conductors. The same principle is applied to transformers used at higher than power frequency, for example, those used in switch-mode power Parasitic Induction with Inductors:-  In this illustration, a solid copper bar inductor on a rotating armature is just passing under the tip of the pole piece N of the field magnet. Note the uneven distribution of the lines of force across the bar inductor. The magnetic field is more concentrated and thus stronger on the left edge of the copper bar (a,b) while the field is weaker on the right edge (c,d). Since the two edges of the bar move with the same velocity, this difference in field strength across the bar creates whorls or current eddies within the copper bar.[19]  High current power-frequency devices such as electric motors, generators and transformers use multiple small conductors in parallel to break up the eddy flows that can form within large solid conductors. The same principle is applied to transformers used at higher than power frequency, for example, those used in switch-mode power