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AND8056/D
http://onsemi.com
4
At the same time flip–flop 2 is being activated, a reset
signal is provided to flip–flop 1, so its Q output activates
one–gate analog switch 1 (MC74VHC1G66). This drains
the capacitor discharge of the RC network of operational
amplifier 2 t o ground, so as a result, transistor 2 returns to its
saturation region and optocoupler 5 is deactivated. Because
of this, the gate signal to MAC15N is removed and the power
to the motor will be removed after about 190 msec (see Plot
#4, Figure 6). 190 msec is the minimum period of time
required to start the motor in the opposite direction when the
MAC15N triac device is again triggered by optocoupler 5.
Main switch
disconnected
Motor’s current waveform
During 82 msec both windings
are working simultaneously
Period of time in which
the MAC9N triacs are
activated
Figure 6. Plot #4
This plot shows the sequence of trigger signals for the
optocouplers when the motor is reversed:
Ch1 – Pulse control for the MAC9N devices (Reverse function)
Ch2 – Pulse control for the MAC15N device (Main switch)
Ch3 – Current waveform (Conversion factor: 0.1 V = 1 Amp)
The first prototype of this control circuit was designed
without contemplating the OR gates and the analog
switches. It was observed that this prototype was neither a
secure, nor a reliable circuit because without the OR gates
(MC74VHC1G32), the flip–flop devices could be activated
simultaneously. Due to this, the four MAC9N devices would
be triggered at the same time causing a short–circuit
condition in the power circuit. This why we decided to
consider two, one–gate OR devices in our control circuit.
They act as an electrical padlock which avoids the
possibility of simultaneous activation of the four triacs.
The analog switch devices (MC74VHC1G66) optimize
the reversing function for the motor since they avoid an
unnecessary start of the motor when it is reversed (see
Plot #5). This undesirable start is caused by the capacitor
discharge of the RC network connected in the operational
amplifiers. Since the capacitor remains charged, it causes a
short activation of the main switch. This is why the analog
switches were included in the control circuit.
Waveform current of an
undesirable motor’s starting
Period of time in which
the MAC9N triacs are
activated
This delay in the triggering signal for the main
switch (MAC15N) causes an unnecessary
motor start
Figure 7. Plot #5
This plot shows the sequence of trigger signals for the
optocouplers when the motor is reversed (prototype without
analog switches):
Ch1 – Pulse control for the MAC9N devices (Start winding)
Ch2 – Pulse control signal for the Main switch (MAC15N).
Ch3 – Current waveform (Conversion factor: 0.1 V = 1 Amp)
In conclusion, it has been shown and explained through
this application note, a different alternative to control and
reverse a split–phase 1/3 HP motor; replacing the function
of the centrifugal switch with triac devices which improve
the time in which the motor can be reversed.
Through a typical circuit using mechanical relays, it
would be necessary to wait until the centrifugal switch opens
which could take about 5 seconds (depending on the load
and the power of the motor). While through this electronic
option the motor could be reversed almost immediately;it is
necessary to wait no more than 300 milliseconds.
In addition, the present note illustrates a different
application for the analog switch devices. They are used to
drain the capacitor discharge to ground. The one–gate OR
devices protect the circuit against a possible short condition
that may be caused by trying to operate the motor in either
direction at the same time, which is commonly done by
users.
It is important to mention that the devices for power
management purposes (MAC15N and MAC9N) were
selected, based on the motor characterization. If it is
desirable t o follow this kind of solid–state solution to control
a bigger motor, the motor must be characterized in order to
select the most proper triac devices, and the delays times that
the motor will require to operate under its normal conditions.
It is very important to mount the triac onto a proper heatsink
to avoid overheating conditions; otherwise, they would not
operate properly. Also, extreme environmental