| 1.0
Introduction
Magnets are an important
part of our daily lives, serving as essential components
in everything from electric motors, loudspeakers, computers,
compact disc players, microwave ovens and the family car,
to instrumentation, production equipment, and research.
Their contribution is often overlooked because they are
built into devices and are usually out of sight.
Magnets function as transducers,
transforming energy from one form to another, without any
permanent loss of their own energy. General categories of
permanent magnet functions are: |
Mechanical to mechanical - such as attraction and repulsion. |
Mechanical to electrical - such as generators and microphones. |
Electrical to mechanical - such as motors, loudspeakers, charged
particle deflection. |
Mechanical to heat - such as eddy current and hysteresis torque
devices. |
Special effects - such as magneto resistance, Hall effect devices,
and magnetic resonance. |
| The following sections will provide
a brief insight into the design and application of permanent
magnets. The Design Engineering team at Hegao Magtech will be happy to assist you further in your
applications.
2.0 Modern Magnet Materials
There are four classes of modern commercialized
magnets, each based on their material composition. Within
each class is a family of grades with their own magnetic
properties. These general classes are: |
Neodymium Iron Boron |
Samarium Cobalt |
Ceramic |
Alnico |
| NdFeB and SmCo are collectively known as
Rare Earth magnets because they are both composed of materials
from the Rare Earth group of elements. Neodymium Iron Boron
(general composition Nd2Fe14B, often
abbreviated to NdFeB) is the most recent commercial addition
to the family of modern magnet materials. At room temperatures,
NdFeB magnets exhibit the highest properties of all magnet
materials. Samarium Cobalt is manufactured in two compositions:
Sm1Co5 and Sm2Co17
- often referred to as the SmCo 1:5 or SmCo 2:17 types. 2:17
types, with higher Hci values, offer greater inherent
stability than the 1:5 types. Ceramic, also known as Ferrite,
magnets (general composition BaFe2O3 or
SrFe2O3) have been commercialized since
the 1950s and continue to be extensively used today due to
their low cost. A special form of Ceramic magnet is "Flexible"
material, made by bonding Ceramic powder in a flexible binder.
Alnico magnets (general composition Al-Ni-Co) were commercialized
in the 1930s and are still extensively used today.
These materials span a range of properties
that accommodate a wide variety of application requirements.
The following is intended to give a broad but practical
overview of factors that must be considered in selecting
the proper material, grade, shape, and size of magnet for
a specific application. The chart below shows typical values
of the key characteristics for selected grades of various
materials for comparison. These values will be discussed
in detail in the following sections. |
| Table
2.1 Magnet Material Comparisons |
| Material |
Grade |
Br |
Hc |
Hci |
BHmax |
Tmax
(Deg C)* |
| NdFeB |
39H |
12,800 |
12,300 |
21,000 |
40 |
150 |
| SmCo |
26 |
10,500 |
9,200 |
10,000 |
26 |
300 |
| NdFeB |
B10N |
6,800 |
5,780 |
10,300 |
10 |
150 |
| Alnico |
5 |
12,500 |
640 |
640 |
5.5 |
540 |
| Ceramic |
8 |
3,900 |
3,200 |
3,250 |
3.5 |
300 |
| Flexible |
1 |
1,600 |
1,370 |
1,380 |
0.6 |
100 |
| *
Tmax (maximum practical operating temperature)
is for reference only. The maximum practical
operating temperature of any magnet is dependent on
the circuit the magnet is operating in. |
| 3.0 Units of
Measure
Three systems of units of measure
are common: the cgs (centimeter, gram, second),
SI (meter, kilogram, second), and English (inch,
pound, second) systems. This catalog uses the cgs
system for magnetic units, unless otherwise specified. |
| Table 3.1 Units of Measure Systems |
| Unit |
Symbol |
cgs
System |
SI
System |
English
System |
| Flux |
ø |
maxwell |
weber |
maxwell |
| Flux
Density |
B |
gauss |
tesla |
lines/in2 |
| Magnetomotive Force |
F |
gilbert |
ampere turn |
ampere turn |
| Magnetizing
Force |
H |
oersted |
ampere
turns/m |
ampere
turns/in |
| Length |
L |
cm |
m |
in |
| Permeability
of a vacuum |
?sub>v |
1 |
0.4 x 10-6 |
3.192 |
|
| Table
3.2 Conversion
Factors |
| Multiply |
By |
To
obtain |
| inches |
2.54 |
centimeters |
| lines/in2 |
0.155 |
Gauss |
| lines/in2 |
1.55 x 10-5 |
Tesla |
| Gauss |
6.45 |
lines/in2 |
| Gauss |
0-4 |
Tesla |
| Gilberts |
0.79577 |
ampere turns |
| Oersteds |
9.577 |
ampere turns /m |
| ampere turns |
0.4 |
Gilberts |
| ampere turns/in |
0.495 |
Oersteds |
| ampere turns/in |
39.37 |
ampere
turns/m |
Click here for an interactive version
of this conversion table. |
|
4.0 Design
Considerations
Basic problems of permanent
magnet design revolve around estimating
the distribution of magnetic flux in a magnetic
circuit, which may include permanent magnets,
air gaps, high permeability conduction elements,
and electrical currents. Exact solutions
of magnetic fields require complex analysis
of many factors, although approximate solutions
are possible based on certain simplifying
assumptions. Obtaining an optimum magnet
design often involves experience and tradeoffs.
4.1 Finite Element Analysis
Finite Element Analysis
(FEA) modeling programs are used to analyze
magnetic problems in order to arrive at
more exact solutions, which can then be
tested and fine tuned against a prototype
of the magnet structure. Using FEA models
flux densities, torques, and forces may
be calculated. Results can be output in
various forms, including plots of vector
magnetic potentials, flux density maps,
and flux path plots. The Design Engineering
team at Hegao Magtech has extensive experience in many types of
magnetic designs and is able to assist in
the design and execution of FEA models. |
| |
| 4.2 The B-H Curve
The basis of magnet design
is the B-H curve, or hysteresis loop, which
characterizes each magnet material. This
curve describes the cycling of a magnet
in a closed circuit as it is brought to
saturation, demagnetized, saturated in the
opposite direction, and then demagnetized
again under the influence of an external
magnetic field. |
| |
| The second quadrant
of the B-H curve, commonly referred to as
the "Demagnetization Curve", describes the
conditions under which permanent magnets
are used in practice. A permanent magnet
will have a unique, static operating point
if air-gap dimensions are fixed and if any
adjacent fields are held constant. Otherwise,
the operating point will move about the
demagnetization curve, the manner of which
must be accounted for in the design of the
device.
The three most important
characteristics of the B-H curve are the
points at which it intersects the B and
H axes (at Br - the residual
induction - and Hc - the coercive
force - respectively), and the point at
which the product of B and H are at a maximum
(BHmax - the maximum energy product).
Br represents the maximum
flux the magnet is able to produce under
closed circuit conditions. In actual useful
operation permanent magnets can only approach
this point. Hc represents the
point at which the magnet becomes demagnetized
under the influence of an externally applied
magnetic field. BHmax represents
the point at which the product of B and
H, and the energy density of the magnetic
field into the air gap surrounding the magnet,
is at a maximum. The higher this product,
the smaller need be the volume of the magnet.
Designs should also account for the variation
of the B-H curve with temperature. This
effect is more closely examined in the section
entitled "Permanent Magnet Stability". |
| |
| When plotting a B-H
curve, the value of B is obtained by measuring
the total flux in the magnet (?/font>)and
then dividing this by the magnet pole area
(A) to obtain the flux density (B=?/font>/A).
The total flux is composed of the flux produced
in the magnet by the magnetizing field (H),
and the intrinsic ability of the magnet
material to produce more flux due to the
orientation of the domains. The flux density
of the magnet is therefore composed of two
components, one equal to the applied H,
and the other created by the intrinsic ability
of ferromagnetic materials to produce flux.
The intrinsic flux density is given the
symbol Bi where total flux B
= H + Bi, or, Bi =
B - H. In normal operating conditions, no
external magnetizing field is present, and
the magnet operates in the second quadrant,
where H has a negative value. Although strictly
negative, H is usually referred to as a
positive number, and therefore, in normal
practice, Bi = B + H. It is possible
to plot an intrinsic as well as a normal
B-H curve. The point at which the intrinsic
curve crosses the H axis is the intrinsic
coercive force, and is given the symbol
Hci. High Hci values
are an indicator of inherent stability of
the magnet material. The normal curve can
be derived from the intrinsic curve and
vice versa. In practice, if a magnet is
operated in a static manner with no external
fields present, the normal curve is sufficient
for design purposes. When external fields
are present, the normal and intrinsic curves
are used to determine the changes in the
intrinsic properties of the material.
4.3 Magnet Calculations
In the absence of any
coil excitation, the magnet length and pole
area may be determined by the following
equations: |
| Equation 1
and
Equation
2 |
| where Bm
= the flux density at the operating point,
Hm = the magnetizing force at
the operating point,
Ag, = the air-gap area,
Lg = the air-gap length,
Bg = the gap flux density,
Am = the magnet pole area,
and Lm = the magnet length.
Combining the two equations,
the permeance coefficient Pc
may be determined as follows: |
Equation 3
Strictly, 
|
| where ?is the permeability
of the medium, and k is a factor which takes
account of leakage and reluctance that are
functions of the geometry and composition
of the magnetic circuit.
Click
here to calculate Permeance Coefficients
of Disc,
Rectangle,
Ring
(The intrinsic permeance
coefficient Pci = B i/H.
Since the normal permeance coefficient Pc
= B/H, and B = H + B i,
Pc = (H + B
i)/H or Pc = 1 + B
i /H. Even though the value of H in
the second quadrant is actually negative,
H is conventionally referred to as a positive
number. Taking account of this convention,
Pc = 1 - B i /H, or
B i /H = Pci = Pc
+ 1. In other words, the intrinsic
permeance coefficient is equal to the normal
permeance coefficient plus 1. This is a
useful relationship when working on magnet
systems that involve the presence of external
fields.)
The permeance coefficient
is a useful first order relationship, helpful
in pointing towards the appropriate magnet
material, and to the approximate dimensions
of the magnet. The objective of good magnet
design is usually to minimize the required
volume of magnet material by operating the
magnet at BHmax. The permeance
coefficient at which BHmax occurs
is given in the material properties
tables .
We can compare the varios
magnet materials for general characteristics
using equation 3 above.
Consider that a particular
field is required in a given air-gap, so
that the parameters Bg, Hg
(air-gap magnetizing force), Ag,
and Lg are known. |
 |
Alnico 5 has the
ability to provide very high levels
of flux density Bm, which
is often desirable in high performance
electromechanical devices. This
is accompanied, however, by a low
coercivity Hm, and so
some considerable magnet length
will be required. |
 |
Alnico 8 operates
at a higher magnetizing force, Hm,
needing a smaller length Lm,
but will yield a lower Bm,
and would therefore require a larger
magnet area Am. |
 |
Rare Earth materials
offer reasonable to high values
of flux density at very high values
of magnetizing force. Consequently,
very short magnet lengths are needed,
and the required volume of this
material will be small. |
 |
Ceramic operates
at relatively low flux densities,
and will therefore need a correspondingly
greater pole face area, Am. |
|
| The permeance coefficient
method using the demagnetization curves
allows for initial selection of magnet material,
based upon the space available in the device,
this determining allowable magnet dimensions.
4.3.1 Calculation Of Flux Density On A Magnet's
Central Line
Click here to calculate
flux density of rectangular or cylindrical
magnets in various configurations (equations
4 through 8).
For magnet materials with
straight-line normal demagnetization curves
such as Rare Earths and Ceramics, it is
possible to calculate with reasonable accuracy
the flux density at a distance X from the
pole surface (where X>0) on the magnet
centerline under a variety of conditions.
a. Cylindrical Magnets |
Equation 4

|
| Table 4.1 shows flux density
calculations for a magnet 0.500" in diameter
by 0.250" long at a distance of 0.050" from
the pole surface, for various materials. Note
that you may use any unit of measure for dimensions;
since the equation is a ratio of dimensions,
the result is the same using any unit system.
The resultant flux density is in units of
gauss. |
| Table 4.1 Flux Density vs. Material |
| Material
and Grade |
Residual
Flux Density, Br |
Flux
at distance of 0.050" from surface
of magnet |
| Ceramic
1 |
2,200 |
629 |
| Ceramic
5 |
3,950 |
1,130 |
| SmCo
18 |
8,600 |
2,460 |
| SmCo
26 |
10,500 |
3,004 |
| NdFeB
35 |
12,300 |
3,518 |
| NdFeB 42H |
13,300 |
3,804 |
|
| b. Rectangular Magnets |

Equation 5
(where all angles are in radians)
|
| c. For a Magnet on
a Steel Back plate
Equation
6 Substitute 2L
for L in the above formulae.
d. For Identical
Magnets Facing Each Other in Attracting
Positions
Equation
7 The value of Bx
at the gap center is double the value
of Bx in case 3. At a point P,
Bp is the sum of B(x-p)
and B(x-p), where (X+P)
and (X-P) substitute for X in case 3.
e. For Identical,
Yoked Magnets Facing Each Other in Attracting
Positions
Equation
8 Substitute 2L
for L in case 4, and adopt the same procedure
to calculate Bp.
4.3.2 Force Calculations
The attractive force exerted
by a magnet to a ferromagnetic material
may be calculated by:
Equation 9
where F is
the force in pounds, B is the flux density
in Kilogauss, and A is the pole area in
square inches. Calculating B is a complicated
task if it is to be done in a rigorous manner.
However, it is possible to approximate the
holding force of certain magnets in contact
with a piece of steel using the relationship:
Equation 10
where Br
is the residual flux density of the material,
A is the pole area in square inches, and
Lm is the magnetic length.
Click here to calculate approximate pull
of a rectangular or disc magnet.
This formula is only intended to give
an order of magnitude for the holding
force that is available from a magnet
with one pole in direct contact with a
flat, machined, steel surface. The formula
can only be used with straight-line demagnetization
curve materials - i.e. for rare earth
and ceramic materials - and where the
magnet length, Lm, is kept
within the bounds of normal, standard
magnet configurations.
|
| 5.0 Permanent
Magnet Stability The
ability of a permanent magnet to support
an external magnetic field results from
small magnetic domains "locked" in position
by crystal anisotropy within the magnet
material. Once established by initial magnetization,
these positions are held until acted upon
by forces exceeding those that lock the
domains. The energy required to disturb
the magnetic field produced by a magnet
varies for each type of material. Permanent
magnets can be produced with extremely high
coercive forces (Hc) that will
maintain domain alignment in the presence
of high external magnetic fields. Stability
can be described as the repeated magnetic
performance of a material under specific
conditions over the life of the magnet.
Factors affecting magnet
stability include time, temperature, reluctance
changes, adverse fields, radiation, shock,
stress, and vibration.
5.1 Time
The effect of time on
modern permanent magnets is minimal. Studies
have shown that permanent magnets will see
changes immediately after magnetization.
These changes, known as "magnetic creep",
occur as less stable domains are affected
by fluctuations in thermal or magnetic energy,
even in a thermally stable environment.
This variation is reduced as the number
of unstable domains decreases. Rare Earth
magnets are not as likely to experience
this effect because of their extremely high
coercivities. Long-term time versus flux
studies have shown that a newly magnetized
magnet will lose a minor percent of its
flux as a function of age. Over 100,000
hours, these losses are in the range of
essentially zero for Samarium Cobalt materials
to less than 3% for Alnico 5 materials at
low permeance coefficients.
5.2 Temperature
Temperature effects fall
into three categories: |
Reversible losses. |
Irreversible but recoverable losses. |
Irreversible and unrecoverable losses. |
|
5.2.1. Reversible
losses.
These are losses that
are recovered when the magnet returns to
its original temperature. Reversible losses
cannot be eliminated by magnet stabilization.
Reversible losses are described by the Reversible
Temperature Coefficients (Tc),
shown in table 5.1. Tc is expressed
as % per degree Centigrade. These figures
vary for specific grades of each material
but are representative of the class of material
as a whole. It is because the temperature
coefficients of Br and Hc
are significantly different that the demagnetization
curve develops a "knee" at elevated temperatures. |
| Table 5.1 Reversible Temperature Coefficients of Br
and Hc |
| Material |
Tc
of Br |
Tc
of Hc |
| NdFeB |
-0.12 |
-0.6 |
| SmCo |
-0.04 |
-0.3 |
| Alnico |
-0.02 |
0.01 |
| Ceramic |
-0.2 |
0.3 |
|
| 5.2.2. Irreversible but
recoverable losses. These
losses are defined as partial demagnetization
of the magnet from exposure to high or low
temperatures. These losses are only recoverable
by remagnetization, and are not recovered
when the temperature returns to its original
value. These losses occur when the operating
point of the magnet falls below the knee
of the demagnetization curve. An efficient
permanent magnet design should have a magnetic
circuit in which the magnet operates at
a permeance coefficient above the knee of
the demagnetization curve at expected elevated
temperatures. This will prevent performance
variations at elevated temperatures.
5.2.3. Irreversible and
unrecoverable losses.
Metallurgical changes
occur in magnets exposed to very high temperatures
and are not recoverable by remagnetization.
Table 5.2 shows critical temperatures for
the various materials, where |
TCurie is the Curie temperature at
which the elementary magnetic moments are
randomized and the material is demagnetized;
and |
Tmax is the maximum practical operating
temperatures for general classes of major
materials. Different grades of each material
exhibit values differing slightly from the
values shown here. |
| Table 5.2 Critical Temperatures
for Various Materials |
| Material |
TCurie |
Tmax* |
| Neodymium Iron Boron |
310
(590) |
150
(302) |
| Samarium
Cobalt |
750
(1382) |
300
(572) |
| Alnico |
860
(1580) |
540
(1004) |
| Ceramic |
460
(860) |
300
(572) |
| (Temperatures are shown in degrees Centigrade
with the Fahrenheit equivalent in
parentheses.) |
|
| *Note that the maximum
practical operating temperature is dependent
on the operating point of the magnet in
the circuit. The higher the operating point
on the Demagnetization Curve, the higher
the temperature at which the magnet may
operate.
Flexible materials are
not included in this table since the binders
that are used to render the magnet flexible
break down before metallurgical changes
occur in the magnetic ferrite powder that
provides flexible magnets with their magnetic
properties.
Partially demagnetizing
a magnet by exposure to elevated temperatures
in a controlled manner stabilizes the magnet
with respect to temperature. The slight
reduction in flux density improves a magnetís
stability because domains with low commitment
to orientation are the first to lose their
orientation. A magnet thus stabilized will
exhibit constant flux when exposed to equivalent
or lesser temperatures. Moreover, a batch
of stabilized magnets will exhibit lower
variation of flux when compared to each
other since the high end of the bell curve
which characterizes normal variation will
be brought in closer to the rest of the
batch.
5.3 Reluctance Changes
These changes occur when
a magnet is subjected to permeance changes
such as changes in air gap dimensions during
operation. These changes will change the
reluctance of the circuit, and may cause
the magnet's operating point to fall below
the knee of the curve, causing partial and/or
irreversible losses. The extents of these
losses depend upon the material properties
and the extent of the permeance change.
Stabilization may be achieved by pre-exposure
of the magnet to the expected reluctance
changes.
5.4 Adverse Fields
External magnetic fields
in repulsion modes will produce a demagnetizing
effect on permanent magnets. Rare Earth
magnets with coercive forces exceeding 15
KOe are difficult to affect in this manner.
However, Alnico 5, with a coercive force
of 640 Oe will encounter magnetic losses
in the presence of any magnetic repelling
force, including similar magnets. Applications
involving Ceramic magnets with coercive
forces of approximately 4KOe should be carefully
evaluated in order to assess the effect
of external magnetic fields.
5.5 Radiation
Rare Earth materials are
commonly used in charged particle beam deflection
applications, and it is necessary to account
for possible radiation effects on magnetic
properties. Studies (A.F. Zeller and J.A.
Nolen, National Superconducting Cyclotron
Laboratory, 09/87, and E.W. Blackmore, TRIUMF,
1985) have shown that SmCo and especially
Sm2Co17 withstand
radiation 2 to 40 times better than NdFeB
materials. SmCo exhibits significant demagnetization
when irradiated with a proton beam of 109
to 1010 rads. NdFeB test samples
were shown to lose all of their magnetization
at a dose of 7 x 107 rads, and
50% at a dose of 4 x 106 rads.
In general, it is recommended that magnet
materials with high Hci values
be used in radiation environments, that
they be operated at high permeance coefficients,
Pc, and that they be shielded
from direct heavy particle irradiation.
Stabilization can be achieved by pre-exposure
to expected radiation levels.
5.6 Shock, Stress, and
Vibration
Below destructive limits,
these effects are very minor on modern magnet
materials. However, rigid magnet materials
are brittle in nature, and can easily be
damaged or chipped by improper handling.
Samarium Cobalt in particular is a fragile
material and special handling precautions
must be taken to avoid damage. Thermal shock
when Ceramics and Samarium Cobalt magnets
are exposed to high temperature gradients
can cause fractures within the material
and should be avoided.
6.0 Manufacturing
Methods
Permanent magnets are
manufactured by one of the following methods: |
Sintering, (Rare Earths, Ceramics, and Alnicos) |
Pressure Bonding or Injection Molding, (Rare Earths
and Ceramics) |
Casting, (Alnicos) |
Extruding, (Bonded Neodymium and Ceramics) |
Calendering (Neodymium and Ceramics) |
|
The sintering process
involves compacting fine powders at high
pressure in an aligning magnetic field,
then sintering to fuse into a solid shape.
After sintering, the magnet shape is rough,
and will need to be machined to achieve
close tolerances. The intricacy of shapes
that can be thus pressed is limited.
Rare Earth magnets may
be die pressed (with pressure being applied
in one direction) or isostatically pressed
(with equal pressure being applied in all
directions). Isostatically pressed magnets
achieve higher magnetic properties than
die pressed magnets. The aligning magnetic
field for die pressed magnets can be either
parallel or perpendicular to the pressing
direction. Magnets pressed with the aligning
field perpendicular to the pressing direction
achieve higher magnetic properties than
the parallel pressed form.
|
| |
| Both Rare Earth and
Ceramic magnets can also be manufactured
by pressure bonding or injection molding
the magnet powders in a carrier matrix.
The density of magnet material in this form
is lower than the pure sintered form, yielding
lower magnetic properties. However, bonded
or injection molded magnets may be made
with close tolerances "off-tool" and in
relatively intricate shapes.
Alnico is manufactured
in a cast or sintered form. Alnicos may
be cast in large or complex shapes (such
as the common horseshoe), while sintered
Alnico magnets are made in relatively small
sizes (normally one ounce or less) and in
simple shapes.
Flexible Rare Earth or
Ceramic magnets are made by calendering
or extruding magnet powders in a flexible
carrier matrix such as vinyl. Magnet powder
densities and therefore magnetic properties
in this form of manufacture are even lower
than the bonded or injection molded form.
Flexible magnets are easily cut or punched
to shape.
7.0 Physical
Characteristics and Machining of Permanent
Magnets
Sintered Samarium Cobalt
and Ceramic magnets exhibit small cracks
within the material that occur during the
sintering process. Provided that cracks
do not extend more than halfway through
a section, they do not normally affect the
operation of the magnet. This is also true
for small chips that may occur during machining
and handling of these magnets, especially
on sharp edges. Magnets may be tumbled to
break edges: this is done to avoid "feathering"
of sharp edges due to the brittle nature
of the materials. Tumbling can achieve edge
breaks of 0.003" to 0.010". Although Neodymium
Iron Boron is relatively tough as compared
to Samarium Cobalt and Ceramic, it is still
brittle and care must be taken in handling.
Because of these inherent material characteristics,
it is not advisable to use any permanent
magnet material as a structural component
of an assembly.
Rare Earth, Alnico, and
Ceramic magnets are machined by grinding,
which may considerably affect the magnet
cost. Maintaining simple geometries and
wide tolerances is therefore desirable from
an economic point of view. Rectangular or
round sections are preferable to complex
shapes. Square holes (even with large radii),
and very small holes are difficult to machine
and should be avoided. Magnets may be ground
to virtually any specified tolerance. However,
to reduce costs, tolerances of less than
+0.001" should be avoided if possible.
Cast Alnico materials
exhibit porosity as a natural consequence
of the casting process. This may become
a problem with small shapes, which are machined
out of larger castings. The voids occupy
a small portion of the larger casting, but
can account for a large portion of the smaller
fabricated magnets. This may cause a problem
where uniformity or low variation is critical,
and it may be advisable either to use a
sintered Alnico, or another material. In
spite of its slightly lower magnetic properties,
sintered Alnico may yield a higher or more
uniform net density, resulting in equal
or higher net magnetic output.
In applications where
the cosmetic qualities of the magnet are
of a concern, special attention should be
placed on selecting the appropriate material,
since cracks, chips, pores, and voids are
common in rigid magnet materials.
Hegao Magtech has extensive experience in the machining
and handling of all permanent magnet materials.
In house machining facilities allow the
ability to deliver prototype to production
quantities with short lead times.
8.0 Coatings
Samarium Cobalt, Alnico,
and Ceramic materials are corrosion resistant,
and do not require to be coated against
corrosion. Alnico is easily plated for cosmetic
qualities, and Ceramics may be coated to
seal the surface, which will otherwise be
covered by a thin film of ferrite powder
(although not a problem for most applications).
Neodymium Iron Boron magnets
are susceptible to corrosion and consideration
should be given to the operating environment
to determine if coating is necessary. Nickel
or tin plating may be used for Neodymium
Iron Boron magnets, however, the material
must be properly prepared and the plating
process properly controlled for successful
plating. Plating houses experienced in the
plating of NdFeB materials are difficult
to locate, and must be furnished with the
necessary information for proper preparation
and control of the process. Aluminum chromate
or cadmium chromate vacuum deposition has
been successfully tested, with coating thickness
as low as 0.0005". Teflon and other organic
coatings are relatively inexpensive and
have also been successfully tested. A further
option for critical applications is to apply
two types of protective coatings or to encase
the magnet in a stainless steel or other
housing to reduce the chances of corrosion.
9.0 Assembly
Considerations
Hegao Magtech Inc. has manufacturing capabilities to manufacture
complex magnet pole pieces and housings
to provide a complete magnet assembly. The
following points should be considered when
designing magnet assemblies.
9.1 Affixing Magnets to
Housings
Magnets can be successfully
affixed to housings using adhesives. Cyanoacrylate
adhesives that are rated to temperatures
up to 350 F
with fast cure times are most commonly used.
Fast cure times avoid the need for fixtures
to hold the magnets in place while the bond
cures. Adhesives with higher temperature
ratings are also available, but these require
oven curing, and fixturing of the magnets
to hold them in place. If magnet assemblies
are to be used in a vacuum, potential out-gassing
of the adhesives should be considered.
9.2 Housing Design
Hegao Magtech is equipped with state of the art CNC and
EDM equipment allowing the manufacture of
complex housings. Effective magnet locating
sections should be included in housing designs
to support and locate magnets precisely.
9.3 Mechanical Fastening
When arrays of magnets
must be assembled, especially when the magnets
must be placed in repelling positions, it
is very important to consider safety issues.
Modern magnet materials such as the Rare
Earths are extremely powerful, and when
in repulsion they can behave as projectiles
if adhesives were to break down. We strongly
recommend that in these situations mechanical
fastening be included in the design in addition
to adhesives. Potential methods of mechanical
retention include encasement, pinning, or
strapping the magnets in place with non-magnetic
metal components. The Design Engineering
team at Hegao Magtech is experienced in magnet housing and fastening
designs, and we will be pleased to assist
in arriving at an appropriate design.
9.4 Potting
Magnet assemblies may
be potted to fill gaps or to cover entire
arrays of magnets. Potting compounds cure
to hard and durable finishes, and are available
to resist a variety of environments, such
as elevated temperatures, water flow, etc.
When cured, the potting compounds may be
machined to provide accurate finished parts.
9.5 Welding
Assemblies that are required
to be hermetically sealed can be welded
using either laser welding (which is not
affected by the presence of magnetic fields)
or TIG welding (using appropriate shunting
elements to reduce the effect of magnetic
fields on the weld arc). Special care should
be taken when welding magnetic assemblies
so that heat dissipation of the weld does
not affect the magnets.
10.0 Magnetization
Permanent magnet materials
are believed to be composed of small regions
or "domains" each of which exhibit a net
magnetic moment. An unmagnetized magnet
will possess domains that are randomly oriented
with respect to each other, providing a
net magnetic moment of zero. Thus a magnet
when demagnetized is only demagnetized from
the observer's point of view. Magnetizing
fields serve to align randomly oriented
domains to give a net, externally observable
field. |
| |
| 10.1 Objective of Magnetization
The objective of magnetization
is initially to magnetize a magnet to saturation,
even if it will later be slightly demagnetized
for stabilization purposes. Saturating the
magnet and then demagnetizing it in a controlled
manner ensures that the domains with the
least commitment to orientation will be
the first to lose their orientation, thereby
leading to a more stable magnet. Not achieving
saturation, on the other hand, leads to
orientation of only the most weakly committed
domains, hence leading to a less stable
magnet.
Anisotropic magnets must
be magnetized parallel to the direction
of orientation to achieve optimum magnetic
properties. Isotropic magnets can be magnetized
through any direction with little or no
loss of magnetic properties. Slightly higher
magnetic properties are obtained in the
pressing direction.
10.2 Magnetizing Equipment
Magnetization is accomplished
by exposing the magnet to an externally
applied magnetic field. This magnetic field
may be created by other permanent magnets,
or by currents flowing in coils. Using permanent
magnets for magnetization is only practical
for low coercivity or thin sections of materials.
Removal of the magnetized specimen from
the permanent magnet magnetizer can be problematic
since the field cannot be turned off, and
fringing fields may adversely affect the
magnetization of the specimen.
The two most common types
of magnetizing equipment are the DC and
capacitor discharge magnetizers.
10.2.1 DC Magnetizers
DC magnetizers employ
large coils through which a current is applied
for a short duration by closing a switch.
The current flowing through the coil produces
a magnetic field, which is usually directed
by the use of iron cores and pole pieces,
and magnets are placed in the gap between
the pole pieces. DC magnetizers are only
practical for magnetizing Alnico materials,
which have a low magnetizing force requirement,
or small sections of Ceramic materials. |
| |
| 10.2.2 Capacitor Discharge
Magnetizers
Capacitor discharge magnetizers
employ capacitor banks that are charged,
and then discharged through a coil. Provided
the coil has a resistance, R, which is greater
than , where L is the inductance and C the
capacitance, the current flowing though
the coil will be unidirectional. Extremely
high magnetizing fields (in the range of
100 KOe) can be achieved using special coils
and power supplies. |
| |
| 10.3 Saturation Fields
Required
Some Rare Earth magnets
require very high magnetizing fields in
the 20 to 50 KOe range. These fields are
difficult to produce requiring large power
supplies in conjunction with carefully designed
magnetizing fixtures. Isotropic bonded Neodymium
materials require fields in the high 60
KOe range to be fully saturated. However,
fields in the 30 KOe range may achieve 98%
of saturation. Ceramics require fields in
the order of 10 KOe, while Alnicos require
fields in the range of 3 KOe for saturation.
Because of the ease by which Alnico 5 can
become inadvertently demagnetized, it is
preferable for this material to be magnetized
just prior to or even after final assembly
of the magnet into the device.
10.4 Multiple Pole Magnetization
In certain cases, it may
be desirable to magnetize a magnet with
more than one pole on a single pole surface.
This may be accomplished by constructing
special magnetizing fixtures. Multiple pole
magnetizing fixtures are relatively simple
to build for Alnico and Ceramic, but require
great care in design and construction for
Rare Earth materials.
Magnetizing with multiple
poles will sometimes eliminate the need
for several discrete magnets, reducing assembly
costs, although a cost will be incurred
for building an appropriate magnetizing
fixture. Multiple pole fixtures for Rare
Earth magnets may cost several thousand
dollars to build, depending on the size
of the magnet, the number of poles required,
and the fields necessary to achieve saturation. |
| |
| 10.5 The
Orientation Direction
Some applications require
magnets oriented in a particular direction
with a high degree of accuracy. This direction
may or may not coincide with a geometrical
plane of the magnet. For anisotropic materials
the orientation direction can normally be
held within 3° of the nominal with no special
precautions. However, more precise requirements
may need special measurement and testing.
This is achieved by the use of Helmholtz
coils, which measure the total flux in various
axes, and thence calculating the resultant
magnetic moment vector. Materials must be
cut and machined taking into account the
actual angle of orientation to achieve the
required accuracy. Isotropic materials may
be magnetized in any direction, and therefore
pose no problem in this regard.
11.0 Measurement
and Testing
It is important that incoming
inspection of magnetic characteristics be
clearly and properly specified. End point
characteristics (such as Br or
Hc) cannot be directly observed;
therefore inspection personnel should not
expect to measure 8,500 Gauss on a SmCo
18 magnet even though the Br
is specified at 8,500 Gauss.
A test method or combination
of test methods should be based upon the
criticality of the requirement, and the
cost and ease of performing tests. Ideally,
the test results should be able to be directly
translated into functional performance of
the magnet. A sampling plan should be specified
which inspects the parameters which are
critical to the application. A brief description
of some common test methods follows below.
11.1 B-H Curves
B-H curves may be plotted
with the use of a permeameter. These curves
completely characterize the magnetic properties
of the material at a specific temperature.
In order to plot a B-H curve, a sample of
specific size must be used, then cycled
through a magnetization/demagnetization
cycle. This test is expensive to perform
due to the length of time required to complete.
The test is destructive to the sample piece
in many cases, and is not practical to perform
on a large sample of finished magnets. However,
when magnets are machined from a larger
block, the supplier may be requested to
provide B-H curves for the starting raw
stock of magnet material. |
| |
| 11.2 Total
Flux
Using a test set up consisting
of a Helmholtz coil pair connected to a
fluxmeter, total flux measurements can b | | | |