OUR
ADVANTAGES
We
Can Do It
Our Control is based on the most modern electronics: Analog Devices
Floating point DSP, Altera FLEX, ACEX or APEX programmable devices,
Flash Memories.Not only algorithms, but also the control H/W may be
customized and optimized by means of S/W,Our Control is based on more
than 100 men/year our total experience in Control Area,
. So when you ask Can you do
?
the answer is: "Yes, we can do it"
Any
Types of Motors
DC, DC Brushless rotary and linear(AC servo), AC Induction, Voice coils,
Step and Microstep,Hydraulics and Piezo motors;
Advanced
Control Algorithms
Cascaded PID algorithms, velocity and acceleration feedforward, non
linear correction, antiwindup correction, notch filters, backlash compensation
filters, advanced 1/T algorithms;
Fast
Sample Rate
50 msec (20 kHz) Update Rate for Position,
Velocity and Current loops, not depending on the number of motors;
Excellent
DC Brushless Control
SW Sine Commutation for DC Brushless motors using incremental encoder
only,No Hall sensors are required, No startup motion is required, Phase
advance control for high speed applications;Full Digital Control, including
motor currents control
Various
Step Motors Control
Pulse/Direction and CW/CCW control for Step and Microstep motors, 2
and 5 phases;
DC Vector control for 2 phase step motors Micro Stepping control, Detent
Torque and Torque Ripple Compensation
Step
Motor as DC Brushless
With Our DC Vector Control together with S/W commutation and startup
algorithms a standard Step Motors,equipped with a shaft encoder, feature
a DC Brushless specifications: No Resonant, No Skip, Minimal Current
consumption, Excellent Close Loop characteristic
Powerful
Motion Profiles
On the fly Trapezoidal and S-curve profiles generation,
Target , Velocity, Acceleration and Deceleration may be changed on
the fly;
Parabolic profile for high power applications, User Defined Profiles
Various
types of interpolation between all axes
Linear, Circular, Cubic interpolation, Tables interpolation, Toroidal
Interpolation, User defined Polynomial interpolation