1.6 Experiment
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Transcript of 1.6 Experiment
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DEPARTMENT OF ENGINEERING
CE1.6 INTRODUCTION TO PROCESS CONTROL
TONY RICHARD AQUINO DE SOUZA
201300033
01/12/2013
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Abstract
This report introduces the basic methods of process control, using final
control elements (valves and pumps), transmitters and controllers to control the
flow rate. Three experiments were conducted using a process control unit to
control pressure, heat and to find the time constant. The results were satisfactory,
being close to those found in theory.
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Table of Contents
Abstract .............................................................................................................. 2
Table of Contents ............................................................................................... 3
Introduction......................................................................................................... 4
Theory Background ............................................................................................ 4
Flow control ..................................................................................................... 4
Level control .................................................................................................... 4
Pressure control .............................................................................................. 5
Time constant ................................................................................................. 5
Materials and Procedures .................................................................................. 6
Description of the experimental unit ................................................................ 6
Figure 1. Apparatus for the process control experiment. ............................. 6
Experiment 1 ................................................................................................... 7
Figure 2. Connections for Experiment 1. ...................................................... 7
Experiment 2 ................................................................................................... 7
Figure 3. Connections for experiment 2. ...................................................... 8
Experiment 3 ................................................................................................... 8
Figure 4. Connections for experiment 3. ...................................................... 9
Results and Discussion .................................................................................... 10
Experiment 1.6-1 Heat Loop Pump Flow Characteristic................................ 10
Figure 5. Relation between the flow rate (L/min) and the pump 1 voltage
(V). ............................................................................................................. 10
Experiment 1.6-2 Level Control of the Process Vessel ................................. 11
Figure 6. Calculation of the time constant using the software .................... 12
Experiment 1.6-3 Pressure Control of the Process Vessel ........................... 13
Figure 7. Calibration curve for the pressure transducer. ............................ 13
Figure 8. Pressure transducer (PT) against level transducer (LT) plotted by
the software. .............................................................................................. 14
Conclusion........................................................................................................ 15
References ....................................................................................................... 16
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Introduction
Process control is a key subject in the industrial engineering. A good and
stablished controled process can provide a safety process plant, as well as
increase the efficiency, generating more profit to the company. Over the years,
the techniques of process control improved, such as automatic control valves,
pressure and temperature sensors, among others, allowing the industries to
make more and more products.
Theory Background
Flow control
The control of the flow rate can be achieved using two types of final control
elements: pumps or control valves. The pumps control the flow using propulsion,
while the valves control the flow retaining the fluid [1]. The flow in a process vessel
can be controled using a sensor or transmitter (FT), which will detect the flow rate
going into the tank and convert the data into eletrical signal, sending this out to
the flow controller (FC), Both methods allow the control to be done changing the
position, speed or the process loop/feedback, being possible to mix them
sometimes.
Level control
The level in a process vessel can be controled using a sensor or
transmitter (LT), which will detect the height of fluid in the tank and convert the
data into eletrical signal, sending this out to the level controller (LC), which will
convert the eletrical signal into mechanical reaction, adjusting the level [1][2]. It
is possible to adjust the level controlling the flow rate in different ways, such as,
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adjusting the process loop valve position, adjusting the process loop pump speed,
adjusting the drain valve at the base of the tank or mixing these methods.
Pressure control
The pressure can be monitored through a pressure sensor or transmitter
(PT), which measures the pressure inside a process vessel when it is isolated
from the atmosphere. The signal is then sent to a pressure controller (LC) that
will regulate the pressure[1][2]. This adjustement can happen through different
ways, such as, opening vents to release the pressure, increasing the air flow to
raise the pressure and modifying the temperature to adjust the pressure.
Time constant
In engineering, it is important to characterise the response to a step input
in a system invariant in time. This parameter is known as time constant, which is
the time taken (in seconds), once the variation has started, to achieve 63.2% of
the total variation. In the process control, it can be read as the 63.2% of the time
required to go from one steady state to another [2][3]. The time constant is given
by Equation 1:
= (1)
Where A is the area of the process vessel (m) and R is the outflow
resistance, given by Equation 2:
=
(2)
Where is the difference of the steady state level (m) and the is the
difference of the flow rates (m/s).
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Materials and Procedures
Process Control unit and control module
Digital computer with the CE2000 installed
Description of the experimental unit
The unit is composed of a process vessel with a heater exchanger
connected to an air vent (top) and a drain valve (bottom). The Pump 2 removes
water from the reservoir to the process vessel via the cooler. There is also a
bypass valve between the Pump 2 and the cooler, which allows the fluid to go
straight to the reservoir without passing through the cooler. The control systems
are a level transmitter at the left side of the process vessel; a flow transmitter at
the right side of the process vessel and at the top of Pump 1; a flow switch at the
left side of the tank to control the flow in the reservoir; a pressure transmitter at
the top of the module to measure the pressure inside the process vessel and a
thermal switch in the right side of the heater tank. The apparatus is shown in
Figure 1:
Figure 1. Apparatus for the process control experiment.
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Experiment 1 In the computer, the CE2000 software was opened and the exp 1-1.ict
from folder CE2000/CE117 loaded.
The control module was connected to the unit, as shown in Figure 2. The
pump 1 switch was set to External.
On the software, the pump 1 voltage was set to 0 V and the experiment
started.
After the voltage stabilised, the pump voltage was increased from 0 V to
10 V by 1 V steps, recording the data on the software and in the lab
notebook.
Using the software features, a graph was plotted.
Figure 2. Connections for Experiment 1.
Experiment 2 In the computer, the CE2000 software was opened and the exp 1-1.ict
fom folder CE2000/CE117 loaded.
The control module was connected to the unit, as shown in Figure 3. The
pump 2 switch was set to External.
The loop bypass valve was closed and the process vessel drain and air
vent fully opened.
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On the software, the pump 2 voltage was set to 3.4 V (voltage which the
level was just above the top of the heat exchanger for 10 minutes) and
the valve voltage to 10 V.
After 10 minutes, the height of the water and the flow rate was recorded
as Level A.
The pump voltage was increased to 3.9 V and monitored until it
stabilised. The height of the water and the flow rate was recorded as
Level B.
Using the software features, a graph was plotted and the time constant
calculated.
Figure 3. Connections for experiment 2.
Experiment 3 In the computer, the CE2000 software was opened and the exp10-1.ict
from folder CE2000/CE117 loaded.
The control module was connected to the unit, as shown in Figure 4. The
cooler fan was set to minimum and the heater set to External. The pump
2 valve was switched to Manual.
The reservoir was filled, the process loop bypass valved and the drain
valve closed and the stirrer was switched off.
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Using the manual control for pump 2, the level of water was increased
until it reached a height of 50 mm. The PT and LT values were recorded.
By 10 mm steps, the air level was increased and the values of PT and LT
were recorded.
Observation: the pump could not be turned off during the experiment,
preventing pressure loss.
Using the sotware features, a graph of pressure against level was
plotted.
Figure 4. Connections for experiment 3.
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Results and Discussion
Experiment 1.6-1 Heat Loop Pump Flow Characteristic The Figure 5 shows the chart plotted by the sotfware of the flow transmitter
reading (L/min) against the pump 1 voltage (V).
Figure 5. Relation between the flow rate (L/min) and the pump 1 voltage (V).
Pump 1 voltage (V) 0 1 2 3 4 5 6 7 8 9 10
Flow transmitter reading (L/min) 0 0 1,6 2,7 3,5 4,2 4,7 5,1 5,4 5,7 6
Table 1. Measurements of flow rate with variations in the voltage.
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The pump flow (blue line on graph) showed more a logarithmic relation
than a linear relation. While the R for the trend line considering it is logarithmic
is 0.9985, the R for a linear trend line is only 0.9137.
At voltage of 2 V is when the flow rate has the highest variation (from 0
L/min at 1 V to 1.6 L/min at 2 V). On the hand, it is at voltage of 6 V when the
variation of the flow rate starts to decrease (variation of 0.5 L/min), reaching the
lowest variation at 8 V, 9 V and 10 V (variation of 0.3 L/min). This happens
because the pression exerted by the pump is no longer as effective as it is at a
smaller voltage.
Experiment 1.6-2 Level Control of the Process Vessel
Internal radius of the process vessel= 150 mm
Table 2. Calculation of the time constant using the variables
The difference between the time constant found doing the calculations
(106 s) and the one using the software (130 s) is most because of a possible
misuse of the software feature, selecting incomplete levels of steady state.
Flow rate
(volt)
Flow rate
(L/minute)
Flow rate q
(m/sec)h (m)
Level A 3.4 3.4 0.0000567 0.114
Level B 3.9 3.9 0.000065 0.164
8.3E-06 0.05
0.017671459
6024.096386
(s) 106.4545703
Difference
= (m)
=
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Figure 6. Calculation of the time constant using the software
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Experiment 1.6-3 Pressure Control of the Process Vessel
Figure 7. Calibration curve for the pressure transducer.
The results showed that with the increase of the pressure (increase of
pressure voltage), the level of water in the process vessel increases (increase of
the level voltage). The relation between these variables seems to be linear, with
a correlation coefficient (R) of 0,9697, as shown in Figure 7. The graph plotted
by the computer proves the linear relation between PT and LT, as shown in Figure
8.
y = 1.0167x - 3.8704R = 0.9697
0
0.5
1
1.5
2
2.5
3
3.5
4
4 4.5 5 5.5 6 6.5 7 7.5
Pre
ssu
re t
ran
sdu
cer
volt
age
(V)
Level transducer voltage (V)
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Figure 8. Pressure transducer (PT) against level transducer (LT) plotted by the
software.
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Conclusion
The results showed that the relation between the pump flow and the pump
voltage is not linear (logarithmic trend line), while for the pressure transducer and
pressure controller, the relation is linear. The time constant can be calculated
manually or using a computer, but the manipulation of the data in the steady level
must be done precisely. Overall, the process control aims to enhance the
efficience of the processes by controlling the variables (pressure, flow rate) based
on the experimental data.
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References
[1] Seborg D.E., Mellichamp D.A., Edgar T.F., Doyle F.J, Process
Dynamics and Control, John Wiley & Sons, 2010.
[2] Ogata K, Modern Control Engineering, Prentice Hall, 2010.
[3] Griffiths D.J., Introduction to Electrodynamics, Addison-Wesley
Professional, 1988.