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FPG-C28P2H-A Datasheet(PDF) 8 Page - Panasonic Semiconductor

Part # FPG-C28P2H-A
Description  Programmable Controllers
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Manufacturer  PANASONIC [Panasonic Semiconductor]
Direct Link  http://www.panasonic.com/industrial/
Logo PANASONIC - Panasonic Semiconductor

FPG-C28P2H-A Datasheet(HTML) 8 Page - Panasonic Semiconductor

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5
Adhesive
Stepping motor
Servo motor
Motor
driver
1
Y0
Pulse output CW
Y1
Pulse output CCW
Y3
Pulse output CW
Y4
Pulse output CCW
Motor
driver
2
FP
∑ (Sigma)
Motor
driver
Motor
driver
8
FP
S (Sigma) positioning
Specially designed for positioning applications
Max. 100kHz pulse output performance is now standard.
Powerful device capable of linear interpolation and circular interpolation.
Pulse output max. 100kHz
Because command processing at speeds up to 100kHz is available,
high-speed, high-precision positioning is enabled. Along with stepping
motor control, the specs also ensure plenty of scope for controlling
servo motors.
Possible to combine with pulse-train input drivers
Single unit enables two-axis control
Rapid 0.02ms start (when JOG operation controls are executed)
The time taken to execute the JOG operation, from the instant the trigger (execution condition) goes on to the time of pulse output,
is 0.02ms and 0.2ms even with trapezoidal control. Control time is reduced even for machines that quickly and repeatedly restart.
And there’s more:
Smooth acceleration/deceleration
You can choose to set either 30 or 60 steps of acceleration/
deceleration. This feature means you can achieve smoother
movement during long acceleration/ deceleration periods of
stepping motors.
The settings are there for a maximum 60 accelaration/
deceleration steps.
Support for CW/CCW method
Reduce overall costs by designing systems that combine with
servo motors and small stepping motors without support for
Pulse and Sign method.
Linear interpolation and circular interpolation are built in
(FPG-C32T2H-A and FPG-C28P2H-A)
Interpolation functions enable simultaneous control of two axes.
Applications that a compact PLC couldn‘t previously cope with are
no longer a challenge.
Linear Interpolation
Circular Interpolation
09/2008


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