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AW Gear Meters EMO-1005 User Manual

Page 23

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AW-Lake Company 8809 Industrial Drive, Franksville, WI 53126  web: www.awgearmeters.com

 Tel: 262-884-9800  Fax: 262-884-9810  Email: [email protected]

REV. 1a 05/98 EMO-1005 Manual.DOC

22

The limits in monitor mode have no validity in PID mode, the following table shows their revised

functions and programming locations.

MONITOR MODE

CLOSED LOOP (PID)

Rate Limit 1 (Hz)
Rate Limit 2 (Hz)
Rate Limit 3 (Hz)
Rate Limit 4 (Hz)

Set Value 1 (Pg. 20)
Set Value 2 (Pg. 20)

Total Limit 1 (Impulses)
Total Limit 2 (Impulses)
Total Limit 3 (Impulses)
Total Limit 4 (Impulses)

Initial Kick (Pg. 22)
Integral Adder for I-Part (Pg.
21)
Initial Kick Threshold (Pg. 23)

Totalizer Reset (Pin 9)

Auto Hold of last Analog Value

When operating in Monitor Mode, there are a total of 4 Limits available for use. Each one can be

programmed for both Rate and Total Values in separate locations. However, to avoid operator

confusion, it is recommended to maintain separation.

Use each Limit number for only one alarm condition.

The formula used in PID Mode to achieve a set value from a frequency input signal (CURRENT

VALUE) is as follows:

AnalogOut=AnalogOutOld+KFA* (SET VALUE-CURRENT VALUE) + I-part

where,

AnalogOutOld is the Analog Output value prior to the current calculation.

KFA is the gain factor

SET VALUE is a selected programmed value.

CURRENT VALUE is the last calculated rate value.

I-part is the programmed adder.

Integral Adder, I-Part

In most applications, an I-part is not necessary, but if the KFA is very low, an I-part = 1 could be used.

The above formula will be evaluated every rising edge of the input frequency. This feature makes the

EMO-1005 PI-unit react faster at higher frequencies and slower at lower frequencies.

KFA in Monitor mode is the gain factor for the Analog Output.

In the PI-mode KFA becomes the closed loop gain factor, and an increase in the KFA results in a

quicker reaction time and in a "stiffer" system. However, whenever the KFA has too big of a value, the

system tends to show unstable behavior (swinging).