DriSteem Vapor-logic3 Instrucciones de operaciones Pagina 45

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second the demand is updated. With an integral gain
term greater than zero and an actual humidity below
set point, each time the demand is updated it is
increased slightly. If the actual humidity is above set
point, the demand will be decreased slightly. The
amount it is increased or decreased is dependent on
the difference between the actual humidity and set
point. (The closer you are to the set point, the smaller
the addition or subtraction.)
When looking at this control scheme, something
interesting is found. The total demand signal for the
humidifier is the sum of the proportional part, the
integral part and the derivative part. As the actual
humidity approaches the set point, the integral
portion makes up the majority of the demand and the
proportional part makes up very little. Once the set
point is achieved and the unit stabilizes, the entire
demand is made up of the integral part because the
proportional part is zero. If the actual humidity goes
over the set point, the integral term will start to
decrease. In addition, the proportional term will go
negative and actually start to subtract from the total
system demand. These two items work in conjunction
with each other to bring the humidifier back to set
point.
The derivative term
A derivative terms basic function in a PID loop is to
anticipate where the demand is going and to help it
get there. Its basic operation is as follows: As the
humidifier is running, the PID loop is generating an
error term. (The error term is the mathematical
difference between the RH set point and the actual
measured RH.) If the actual measured RH is below
set point and is rising, the derivative term will
subtract from the demand in anticipation of the
approaching set point. If the actual measured RH is
below set point and is falling, the derivative term will
add to the demand in anticipation of the need to get
the demand up faster and start climbing toward set
point. The same is true for situations above the set
point. If the actual measured RH is above set point
and is rising, the derivative term will subtract from
the total demand in anticipation of needing to reduce
demand and get closer to set point. If the actual
measured RH is above set point and falling, the
derivative term will add to the overall demand in
anticipation of the approaching set point. In the
majority of control situations, the derivative term is
not needed and is simply set to zero. The
proportional term and integral term will provide very
tight, accurate control without the addition of the
derivative term.
PID setup tips
A large proportional band (10 to 20%) will yield
tighter and more stable control with longer response
times. A small proportional band will produce
quicker response times but control may become
unstable. As a rule of thumb, start with a band of
10%. If the unit does not hunt and a quicker
response is needed, the band can be lowered. If the
unit hunts or the fast response is not needed, increase
the band. This will result in more system stability.
(To increase or decrease the effect of the proportional
band on system performance, the proportional gain
factor may be adjusted. However, for the majority of
systems, the factory default setting of 80 is
sufficient.) A moderate integral gain term (30 to 50)
will also yield tighter and more stable control with a
longer response time. A large integral gain will
quicken the response but may cause the system to
become unstable. As a rule of thumb, start with an
integral term of 40. If the unit does not hunt and
quicker response is needed, raise the integral gain. If
the unit hunts or does not need the fast response,
decrease the integral gain.
Control functions: PID tuning (cont.).
Operation
Operation:
PID tuning
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