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This is achieved by the configuration shown in
fig.3A. The two independent motors (A and B)
can be controlled by only one controller (L6506).
The sensing resistor (RsA, RsB) generatesa volt-
age proportional to the motor current, that is the
feedback for the current control loop. A second
loop, not shown in figure, can control the speed
stability while the direction is defined by the Input
state of the L6506. The Enable Input (ENA, ENB)
caninhibit one motor or the otherwhile the Power
Enable acts on both at the same time. D1 and D2
(BAT41 or equivalent), C3 and C4, generates the
bootstrap voltage by rectifiing the wave available
at pin. 11 of the L6204. When more than one
driver is used at the same Supply Voltage on a
common Printed Circuit Board, the bootstrap volt-
age can be generatedonly by one of them (mas-
ter) and used to supply all the other L6204
(slaves) saving diodes and capacitors. R1 C1 (R2
C2) is a snubber network that must be closely
connected to the output pins and its use is recom-
mended in all the application circuits using the
L6204. The values can be calculatedas it follows:
R = Vs/Ip and C = Ip/(dV/dt), where Vs is the
maximum Supply Voltage of the Application,Ip is
the peak of the load current and dV/dt is the Slew
Rate accepted as the optimum compromise be-
tween speed and transient generation/radiation
(SR of 200 V/µS are commonly chosen). The net-
work R5C5 sets the operating frequency accord-
ing to f = 1/(0.69 R5C5) for R5 ≥10Kohm. R3
and R4 are used to protect the comparator input
inside the L6506 against possible negative transi-
tions acrossthe sensingresistor RsA or RsB. The
L6204can be used with paralleled inputs and out-
puts to double the current capability of the single
bridge; for an optimized solution, however, 1.6
times the nominal current is recommended in-
GENERAL APPLICATIONS HINTS
The L6204 can be used in a very wide range of
applications such as the drive of lamps, sole-
noids, DC motors or any other inductive loads.
The drive of different loads in single-ended con-
figuration is shown in fig.2. The current in the
Load Z1, that may be a DC motor, can flow in
both the directions but its peak amplitude cannot
be controlled. By means of a change of the Duty
Cycle of the input signal it is possible to vary in
Open Loop Mode the steady state speed of the
DC motor: this is possible because the average
current in the winding is dependent from the Duty
Cycle. The L/R ratio must be a few times shorter
than the minimum DC. In a similar way it can be
dimmed a lampconnected to the supply(Z2) or to
ground (Z3). Very often, when a DC motor is
driven, peak current and speed must be booth
controlled in a Closed Loop Mode.
Figure2: TheL6204 is notintended onlyfor Bipolar Stepper applications:hereabove three different driver
configurationsare shown. Z1 is a DC motor to be drivenin bothCW andCCW direction.Z2 can
be solenoidlike a relayor hammer. Z3 canbe an alogenlamp whichlight intensity iscontrolled
by variable Duty Cycle.
APPLICATION NOTE
2/8