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ABB ACS800 Series - Analog Outputs

ABB ACS800 Series
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Actual signals and parameters
75
14.11 RO3 TON DELAY See 14.03 RO1 TON DELAY. 1 = 1 s
14.12 RO3 TOFF DELAY See 14.04 RO1 TOFF DELAY. 1 = 1 s
14.13 RO4 POINTER See 14.01 RO1 POINTER. -
14.15 RO5 POINTER See 14.01 RO1 POINTER. -
14.17 RO6 POINTER See 14.01 RO1 POINTER. -
14.19 RO7 POINTER See 14.01 RO1 POINTER. -
15 ANALOG OUTPUTS
The analog output signal processing
15.01 AO1 POINTER The analog output is controlled by use of “pointers”. This parameter
selects the word that is the desired output. Example:
+.001.002.00 = MOTOR SPEED FILT.
-255.255.31…+255.255.31
/ C.-32768…C.32767
Parameter index or a constant value. See 10.05 EXT1 STRT PTR for
information on the difference.
-
15.03 MINIMUM AO1 Defines the minimum value of the analog output signal AO1.
0 mA Zero mA. 1
4 mA Four mA. 2
10 mA Ten mA. 50% offset on 0 to 20 mA for testing or indication of direction. 3
15.04 FILTER AO1 ms Defines the filtering time constant for analog output AO1.
Note: Even if you select 0 s as the minimum value, the signal is still
filtered with a time constant of 10 ms due to the signal interface
hardware. This cannot be changed by any parameters.
0 …10000 ms Filter time constant 1 = 1 ms
15.05 NOM VALUE AO1 When the value of the signal selected in 15.01 AO1 POINTER 1
equals this parameter, the output = 20 mA.
0…65535 Setting range. 10 = 1
15.06 AO2 POINTER See 15.01 AO1 POINTER. -
15.08 MINIMUM AO2 See 15.03 MINIMUM AO1. 1…3
15.09 FILTER AO2 ms See 15.04 FILTER AO1 ms. 1 = 1 ms
15.10 NOM VALUE AO2 See 15.05 NOM VALUE AO1. 10 = 1
15.11 AO3 POINTER See 15.01 AO1 POINTER. -
15.13 MINIMUM AO3 See 15.03 MINIMUM AO1. 1…3
15.14 FILTER AO3 ms See 15.04 FILTER AO1 ms. 1 = 1 ms
15.15 NOM VALUE AO3 See 15.05 NOM VALUE AO1. 10 = 1
15.16 AO4 POINTER See 15.01 AO1 POINTER. -
15.18 MINIMUM AO4 See 15.03 MINIMUM AO1. 1…3
15.19 FILTER AO4 ms See 15.04 FILTER AO1 ms. 1 = 1 ms
15.20 NOM VALUE AO4 See 15.05 NOM VALUE AO1. 10 = 1
No. Name/Value Description FbEq
63
%
100
T
t
Filtered Signal
Unfiltered Signal
O = I · (1 - e
-t/T
)
I = filter input (step)
O = filter output
t = time
T = filter time constant

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