You are here: Tools > AKD into KAS > Workbench Reference > VL.ARPF1 TO VL.ARPF4

VL.ARPF1 TO VL.ARPF4

General Information

Type

R/W Parameter

Description

Sets the natural frequency of the pole (denominator) of anti-resonance (AR) filters 1, 2, 3, and 4; active in opmodes 1 (velocity) and 2 (position) only.

Units

Hz

Range

5 to 5,000 Hz

Default Value

500 Hz

Data Type

Float

See Also

VL.ARPQ1 TO VL.ARPQ4 on pg. 1, VL.ARZF1 TO VL.ARZF4 on pg. 1, Sets the Q of the zero (numerator) of anti-resonance filter #1; active in opmodes 1 (velocity) and 2 (position) only. on pg. 1

Start Version

M_01-02-00-000

FieldbusA Fieldbus is an industrial network system for real-time distributed control (e.g. CAN or Profibus). It is a way of connecting instruments in a plant design Index/Subindex Object Start Version

EtherCATEtherCAT is an open, high-performance Ethernet-based fieldbus system. The development goal of EtherCAT was to apply Ethernet to automation applications which require short data update times (also called cycle times) with low communication jitter (for synchronization purposes) and low hardware costs COE and CANopen

3406h on pg. 1/1

VL.ARPF1

M_01-02-00-000

3406h on pg. 1/2

VL.ARPF2

3406h on pg. 1/3

VL.ARPF3

3406h on pg. 1/4

VL.ARPF4

Description

VL.ARPF1 sets the natural frequency of the pole (denominator) of AR filter 1. This value is FP in the approximate transfer function of the filter:

ARx(s) = [s²/(2πFZ)² +s/(QZ2πFZ) + 1]/ [s²/(2πFP)² +s/(QP2πFP) + 1]

 

The following block diagram describes the AR filter function; note that AR1 and AR2 are in the forward path, while AR3 and AR4 are applied to feedback:

AR1, AR2, AR3, and AR4 are used in velocity and position mode, but are disabled in torqueTorque is the tendency of a force to rotate an object about an axis. Just as a force is a push or a pull, a torque can be thought of as a twist mode.

Discrete time transfer function (applies to all AR filters)

The velocity loop compensation is actually implemented as a digital discrete time system function on the DSP. The continuous time transfer function is converted to the discrete time domain by a backward Euler mapping:

s ≈ (1-z-1)/t, where t = 62.5 µs

The poles are prewarped to FP and the zeros are prewarped to FZ.

Related Topics

Velocity Loop on pg. 1

 


Stay Connected with Kollmorgen

Copyright © 2015 Kollmorgen™