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PHYSICS PRESENTATION
SUBMITTED BY-GROUP ‘B’
GROUP MEMBERS-DIVYA
YADAV,KHUSHBU SONI,DEEPIKA
JAT,RUCHITA SOLANKI,NIDHI
PARASHAR.
CLASS- B.SC (CS) 4TH
SEMESTER
TOPIC
MAGNETOSTATICS
SUBMITTED TO-
MR. GYANRAO DHOTE SIR
CONTENTS
1.INTRODUCTION
2.APPLICATION
3.RE-INTRODUCING FARADAY’S
LAW
4.CURRENT SOURCES
5.MAGNETIZATION
1.INTRODUCTION
Magnetostatics is the study of magnetic
fields in systems where the currents are
steady(not changing with time).It is the
magnetic analogue of
electrostatics,where the charges are
stationary.The magnetization need not
be static.
Magnetostatics is even a good
approximation when the currents are
not static-as long as the currents do not
alternate rapidly.Magnetostatics is
widely used in applications of
micromagnetics such as models of
magnetic recording devices.
2.APPLICATIONS
Magnetostatics as a special case of
Maxwell’s equations.
Starting from Maxwell’s equations and
assuming that charges are either fixed
or move as a steady current ‘J’,the
equations separate into two equations
for the electric field(see
electrostatics)and two for the magnetic
field.
The quality of this approximation may be
guessed by comparing the above
equations with the full version of Maxwell’s
equation and considering the importance
of the terms that have been removed.If the
‘J’ term is substantially larger,then the
smaller term may be ignored without
significant loss of accuracy.
3.RE-INTRODUCING FARADAY’S LAW
A common technique is solve a series of
magnetostatics problems at incremental
time steps and then use these solutions
to approximate the term.Plugging this
result into Faraday’s law finds a value for
(which had previously been ignored).This
method is not a true solution of Maxwell’s
equations but can provide a good
aproximation for slowly changing fields.
4.CURRENTS SOURCES
If all currents in a system are known(i.e.,if
a complete description of the current
density is available)then the magnetic
field can be determined,at a position
‘r’,from the currents.This technique
works well for problems where the
medium is a vacuum or air or some
similar material with a relative
permeability of 1.For a very difficult
geometry, numerical integration may be
When the air gaps are large in comparison
to the magnetic circuit length,fringing
becomes significant and usually requires a
finite element calculation.The finite
element calculation uses a modified form
of the magnetostatics equations above in
order to calculate magnetic potential.The
value can be found from the magnetic
potential.The magnetic field can be
derived from the vector potential.
5.MAGNETIZATION
DEMAGNETIZING FIELD AND
MICROMAGNETICS.
Strongly magnetic
materials(i.e.,ferromagnetic,
ferrimagnetic or paramagnetic) have
a magnetization that is primarly due
to electron spin.Except in metals,
electric currents can be ignored.
Thus, the divergence of the
magnetization, has a role analogues to
the electric charge in electrostatics and
is often referred to as an effective
charge density.
The vector potential method can also be
employed with an effective current
density.
THANKYOU

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MAGNETODTATICS Nidhi and group BSC II 2018

  • 1. PHYSICS PRESENTATION SUBMITTED BY-GROUP ‘B’ GROUP MEMBERS-DIVYA YADAV,KHUSHBU SONI,DEEPIKA JAT,RUCHITA SOLANKI,NIDHI PARASHAR. CLASS- B.SC (CS) 4TH SEMESTER
  • 5. 1.INTRODUCTION Magnetostatics is the study of magnetic fields in systems where the currents are steady(not changing with time).It is the magnetic analogue of electrostatics,where the charges are stationary.The magnetization need not be static.
  • 6.
  • 7. Magnetostatics is even a good approximation when the currents are not static-as long as the currents do not alternate rapidly.Magnetostatics is widely used in applications of micromagnetics such as models of magnetic recording devices.
  • 8.
  • 9. 2.APPLICATIONS Magnetostatics as a special case of Maxwell’s equations. Starting from Maxwell’s equations and assuming that charges are either fixed or move as a steady current ‘J’,the equations separate into two equations for the electric field(see electrostatics)and two for the magnetic field.
  • 10.
  • 11. The quality of this approximation may be guessed by comparing the above equations with the full version of Maxwell’s equation and considering the importance of the terms that have been removed.If the ‘J’ term is substantially larger,then the smaller term may be ignored without significant loss of accuracy.
  • 12.
  • 13. 3.RE-INTRODUCING FARADAY’S LAW A common technique is solve a series of magnetostatics problems at incremental time steps and then use these solutions to approximate the term.Plugging this result into Faraday’s law finds a value for (which had previously been ignored).This method is not a true solution of Maxwell’s equations but can provide a good aproximation for slowly changing fields.
  • 14.
  • 15. 4.CURRENTS SOURCES If all currents in a system are known(i.e.,if a complete description of the current density is available)then the magnetic field can be determined,at a position ‘r’,from the currents.This technique works well for problems where the medium is a vacuum or air or some similar material with a relative permeability of 1.For a very difficult geometry, numerical integration may be
  • 16.
  • 17. When the air gaps are large in comparison to the magnetic circuit length,fringing becomes significant and usually requires a finite element calculation.The finite element calculation uses a modified form of the magnetostatics equations above in order to calculate magnetic potential.The value can be found from the magnetic potential.The magnetic field can be derived from the vector potential.
  • 18. 5.MAGNETIZATION DEMAGNETIZING FIELD AND MICROMAGNETICS. Strongly magnetic materials(i.e.,ferromagnetic, ferrimagnetic or paramagnetic) have a magnetization that is primarly due to electron spin.Except in metals, electric currents can be ignored.
  • 19. Thus, the divergence of the magnetization, has a role analogues to the electric charge in electrostatics and is often referred to as an effective charge density. The vector potential method can also be employed with an effective current density.