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AN232 Datasheet(PDF) 2 Page - Microchip Technology

Part # AN232
Description  Low Frequency Magnetic Transmitter Design
PDF  12 Pages
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Manufacturer  MICROCHIP [Microchip Technology]
Direct Link  http://www.microchip.com
Logo MICROCHIP - Microchip Technology

AN232 Datasheet(HTML) 2 Page - Microchip Technology

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AN232
DS00232A-page 2
 2002 Microchip Technology Inc.
To increase sensitivity, one ensures that the transmitter
(TX) tank and receiver (RX) tank resonant frequencies
are the same as the desired magnetic field frequency.
Another aspect to bear in mind is that sensitivity is
dependant on the angle between coil face and the field
lines. Maximum response is obtained when the lines
pass through the coil perpendicularly, as shown in
Figure 1.
FIGURE 1:
ALIGNMENT OF FIELD
LINES WITH COIL FACES
The TX and RX coils can be thought of as a weakly-
coupled transformer, across which data may be trans-
mitted by modulating the source (or transmitter) and
detecting the modulated signal at the receiver.
MAGNETISM BASICS
It is important to note the difference between a mag-
netic field/electric field versus an electromagnetic
wave. A magnetic field is a result of electrical charge
in motion, or a magnetic dipole. One also only gets
magnetic dipoles and not monopoles, as is the case for
electrical particles. A magnetic field can, therefore, be
represented by field lines that form continuous loops
that never cross each other.
Electric fields, on the other hand, are the result of a
distributed electrical charge. What both magnetic and
electric fields share in common is that the field strength
of both fields attenuates at a rate of 1/r3 when the
source geometry is assumed to be a point source.
What this means is that the field intensity at a distance
2X away from the source is 1/8th of the field intensity
measured at a distance X from the source.
However, an electromagnetic wave reacts quite differ-
ently than the magnetic or electric field. Assuming the
same point source, the electromagnetic wave propa-
gates with a decay rate of 1/r. Thus, at a distance of 2X
from the point source, the field intensity is only 1/2 com-
pared to that measured at a distance of X from the
source. This means that a magnetic field decays much
more rapidly than an electromagnetic wave.
The magnetic field energy can be thought of as a cloud
of energy packed around the source. On the other
hand, one can imagine an RF wave as a sphere radiat-
ing outward from the source at the speed of light, with
the wave energy spread out across the outer surface of
the sphere.
The question then is; what is the link between mag-
netic/electric fields and electromagnetic waves?
To find the answer, we need to consider some proper-
ties of both magnetic and electric fields. The first is that
a time-varying electric field induces a magnetic field
and, conversely, that a time-varying magnetic field
induces an electric field. These are special cases of
Amperes and Faraday’s laws, respectively. Therefore,
a time-varying field of either kind induces and rein-
forces a field of the other kind.
If
the
signal
wavelength
(magnetic
or
electric)
approaches the dimension of the antenna, the mag-
netic electric reinforcement becomes strong enough to
allow for electromagnetic wave propagation. For an
antenna that is very small compared to the signal
wavelength, one does not have an efficient propagating
wave decaying at 1/r; instead, one has an attenuating
field that falls off at 1/r.3
The effect, however, is negligible if the antenna dimen-
sions are small relative to the wavelength of the
exciting signal. The wavelength of a signal can be
calculated using Equation 1, and at 125 kHz is a long
length of 2.4 km!
EQUATION 1:
An antenna approaching this dimension is impractical,
but at 500 MHz the wavelength is only 60 cm.
Higher frequency antenna dimensions are thus much
more practical and a true propagating wave is easily
realizable.
.
Calculating The Magnetic Field Strength
For most LFMC applications when calculating field
strength, a magnetic field is generated by a base sta-
tion by setting up an oscillatory current in a series RLC
network at a typical resonant frequency of 125 kHz.
The current passing through the inductor creates a sur-
rounding magnetic field according to Ampere’s Law.
Using Equation 2, one can calculate the absolute
magnetic field strength B at a point P from the radiating
coil, as shown in Figure 2.
V
Source
Meter
Field Lines
Note:
For LFMC, a small component of the total
energy is in the form of an electromagnetic
wave, but that is negligible compared to
the magnetic energy of a 125 kHz mag-
netic antenna.
λ =
ƒ
c
[meters]
c = 3 x 108 m/s



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