What
Is A Stepper Motor? (continued
from page
5)
Stepper Motors: Multiphase Motors
A
less common class of permanent magnet stepping motor is wired
with all windings of the motor in a cyclic series, with one
tap between each pair of windings in the cycle. The most common
designs in this category use 3-phase and 5-phase wiring. The
control requires 1/2 of an H-bridge for each motor terminal,
but these motors can provide more torque from a given package
size because all or all but one of the motor windings are
energized at every point in the drive cycle. Some 5-phase
motors have high resolutions on the order of 0.72 degrees
per step (500 steps per revolution).
With a 5-phase motor, there are 10 steps per repeat in the
stepping cycle, as shown below:
Terminal 1 +++-----+++++-----++
Terminal 2 --+++++-----+++++---
Terminal 3 +-----+++++-----++++
Terminal 4 +++++-----+++++-----
Terminal 5 ----+++++-----+++++-
time --->
Here, as in the bipolar case, each terminal is shown as being
either connected to the positive or negative bus of the motor
power system. Note that, at each step, only one terminal changes
polarity. This change removes the power from one winding attached
to that terminal (because both terminals of the winding in
question are of the same polarity) and applies power to one
winding that was previously idle. Given the motor geometry
suggested by Figure 1.5, this control sequence will drive
the motor through two revolutions.
To distinguish a 5-phase motor from other motors with 5 leads,
note that, if the resistance between two consecutive terminals
of the 5-phase motor is R, the resistance between non-consecutive
terminals will be 1.5R.
Note that some 5-phase motors have 5 separate motor windings,
with a total of 10 leads. These can be connected in the star
configuration shown above, using 5 half-bridge driver circuits,
or each winding can be driven by its own full-bridge. While
the theoretical component count of half-bridge drivers is
lower, the availability of integrated full-bridge chips may
make the latter approach preferable.
article contributed
by Douglas W. Jones
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