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education for chemical engineers 8 ( 2 0 1 3 ) e94e104
Contents lists available at ScienceDirect
Education for Chemical Engineers
j ournal homepage: www.elsevier .com/ locate /ece
Gas solute movementin packed columnsA remote
control experiment
Hugo Silvaa, Sandra Sa, Lcia Brandoa, J.M. Loureirob, Joaquim Gabriel c,Adlio Mendesa,
a LEPAE-Departamento de Engenharia Qumica, Faculdade de Engenharia da Universidade do Porto, Rua Dr. Roberto Frias,
4200-465 Porto, Portugalb LSRE-Departamento de Engenharia Qumica, Faculdade de Engenharia da Universidade do Porto, Rua Dr. Roberto Frias,
4200-465 Porto, Portugalc IDMEC Plo FEUP, Departamento de Engenharia Mecnica, Faculdade de Engenharia da Universidade do Porto, Rua Dr. Roberto Frias,
4200-465 Porto, Portugal
a b s t r a c t
A novel teaching remotecontrolled experiment is describedconcerning thesolutemovement through an adsorption
column. A packed-bed column filled with 5A zeolite was inserted in a thermostatic oven and connected to a TCD
detector. The complete set-up can be remotely controlled and visualized alive using an internet connected camera
to improve the sense of reality. The experiment purpose was to assist and motivate students regarding a topic that
usually they demonstrate difficulty to assimilate, which is the prediction of concentration fronts behavior by using
the solutemovement theory(SMT). Theset-upis versatileto studybreakthroughcurves andfeedpulses.Two loopsof
2 cm3 and5cm3 allowthe injectionof O2or N2adsorbatespecies thathave different isothermstypeandconsequentlyconcentration fronts history. Interaction between shock and diffuse waves is addressed for the narrow pulse case
of2 cm3. Also, students are able to obtain the nitrogen and oxygen isotherms at different temperatures for the 5A
zeolite (chromatographicmethod) andcompare those isothermswith those obtained by thevolumetric method; the
latter is used as reference method.
2013 The Institution of Chemical Engineers. Published by Elsevier B.V. All rights reserved.
Keywords: Gas adsorption; Solutemovement theory; Remote control experiment
1. Introduction
Educational laboratories are an important part of theundergraduate chemical engineering study plan. With the
development of computers and the worldwide internet com-
munications network, the laboratory pedagogical approach
has been changing. Since the late 1990s, a new concept
is emerging in engineering education institutions: remotely
controlled laboratories (Selmer et al., 2007). Remote labs
are systems based on real equipment, which allow stu-
dents to perform experimental work through an internet
connection (Coito and Palma, 2008). Although remotely con-
trolled laboratories are in a maturation process, there are
some advantages pointed in the literature when compared
Corresponding author. Tel.: +351 22 508 1695; fax: +351 22 508 1449.E-mail address: [email protected] (A. Mendes).Received23 July 2012;Receivedin revisedform25 June 2013;Accepted30 June2013
to traditional hands-on laboratories. Engineering education
institutions face budget restrictions to create and maintain
traditional hands-on laboratories, due to an increasing needof space,staff,availabilityand safety (Ogotet al.,2003;Wiesner
andLan,2004;Abu-ElHumos etal., 2005;Azad,2007; Jing etal.,
2007; Rafael et al., 2007; Selmer et al., 2007; Murrayet al., 2008;
Wiseman et al., 2008; Gravier et al., 2009). On the other hand,
remotelycontrolled experiments areavailable fromanywhere
at anytime which facilitates the scheduling process. In addi-
tion, students safety is guaranteed, minimum supervision
is involved and more users can perform the experiment in
comparison with hands-on. Finally, it opens the possibility of
sharing experiments among different institutions, increasing
the number and variety available (Bourne et al., 2005; Azad,
1749-7728/$ see front matter 2013 The Institution of Chemical Engineers. Published by Elsevier B.V. All rights reserved.http://dx.doi.org/10.1016/j.ece.2013.06.002
http://www.sciencedirect.com/science/journal/17497728http://www.elsevier.com/locate/ecemailto:[email protected]://localhost/var/www/apps/conversion/tmp/scratch_9/dx.doi.org/10.1016/j.ece.2013.06.002http://localhost/var/www/apps/conversion/tmp/scratch_9/dx.doi.org/10.1016/j.ece.2013.06.002mailto:[email protected]://www.elsevier.com/locate/ecehttp://www.sciencedirect.com/science/journal/17497728 -
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Fig. 1 Experimental setup for the gas adsorption experiment on a porous adsorbent.
Gas feed system two gases can be supplied to the GC,
nitrogen and oxygen, following two feeding modes, step per-
turbationand conventional injection (pulse perturbation). For
the conventional injection, an automatic injection valve (A,
VICI E36) is used. Three-way electric valve (B), Fig. 1, is used
to select the gas and three-way electric valve (C) is used to
select theinjection volume loop (either 2 cm3 or5cm3).A third
three way electric valve (D) allows the selection of the exit
position (from2cm3 to5cm3 loops) of theautomatic injection
valve to the packed bed column. The carrier gas, helium, is
supplied to the GC by a mass flow controller (E, Bronkhorst,
100cm3min1). For step perturbations, electric on/off vales F,G and H are used. The mass flow controller is then used to
control the flow rate. At the adsorption columntop,a pressure
sensor (I) reads the feeding pressure.
Powersupply andacquisition board a standard 12VDCpower
supply is used to power the mass flow controller, pressure
sensor and electric valves. The valves are controlled using
two in-house built relay boards (with 4 relays each). The relay
boards, mass flow controller, pressure sensor and GC oven
temperature controller (West 8100 PID) are connected to an
acquisition board (Advantech, PLCD-8710).
Web camera an internet surveillance IP camera (PIV-6732,
IP PZT network camera) was connected to a switch (Asus
GX-100SB) together with the computer and the switch wasconnected to an internet socket. Computer software allows
using thecamera that is capable of zoom anddirectional con-
trol, giving a sharp viewof the experimental set-up.
Controlling software a comprehensive controlling program
was developed in LabVIEW7.1 (National Instruments) Fig. 2.
It allows setting (a) the carrier gas flow rate, (b) the solute
species, (c) the pulse injection volume (selectable 2 cm3 or
5cm3), (d) the perturbation type, (e) the adsorption temper-
ature (temperature of the oven) and (f) to trigger the injection
valve. This interface plots on-line the TCD response (related
to the exiting stream concentration), shows the status of all
setting variables and displays the pressure at the columns
top. The variables carrier gas flow rate, TCD response, pres-sure entrance and retention time can be saved in a text file.
The LabVIEW software has a built-in web server facility to
allow easy internet access, thus providing the option of pub-
lishing the graphical user interface (GUI). This GUI is available
at http://elabs.fe.up.pt and students can access and control
the experiment by using a standard web browser, preferably
Internet Explorer6. Fig. 3 shows a schematic representationof
the installation set-up.
The experimentalset-upwas developedmostlyby a gradu-
atestudent, during hismaster thesis, andtook advantage of a
very old GC obtained at a low price. The whole set-up is quite
inexpensive and it was a great opportunity of learning some
different and relevant competences.
3. Solute movementtheory
This section presents a brief description of the underlying
theory to help the student in understanding and analysing
the experiment. Reference books (Wankat, 1990; Seader and
Henley, 1998) could be used to help in a deeper understanding
of the solutemovement theory (SMT).
When a pulse gas enters the packed-bed column, it either
moves at the interstitial velocity defined by the carrier gas
flow rate, or is immobilized inside the adsorbent (adsorbedor
in the fluid stagnant phase). Accordingly, the average veloc-
ity depends on the time that the solute is retained inside the
adsorbent. This is quite effortless to understand and explain.
However, complexity is present when it is necessary to inter-
pret the formationof different concentration-frontwaves and
how they interact. This is when the solute movement theory
is helpful since, despite being a mathematical model based
on simple physical phenomena, it can be used to analyze and
understand rather complex processes.
The SMTestablishesthat an infinitesimalelement of a sin-
gle gas solute, with partial pressurepA, will migrate through
the packed-bed column at a velocity us, which inversely
depends on the slope of the adsorption isotherm (dqA/dpA),
us(pA) =
z
t
pA
=ui
1+ ((1 )/)pKd + ((1 )/)T(dqA/dpA)
(1)
where ui is the interstitial velocity of the carrier gas in the
column, pA is the solute partial pressure in the fluid phase,
qA is the solute concentration in the solid phase, is the
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Fig. 2 Experiment user interface developed in LabVIEW 7.1, with a nitrogen chromatogram response.
Fig. 3 Schematic representation of the experiment.
solid apparent density, is the gas constant, T is the abso-lute temperature, z is the column axial position, t is time,
is the packing (interparticle) porosity, p is the intraparticle
porosity (within the particle) and Kd is the fraction of intra-
particle volume the species can penetrate; Kd = 1 for small
solute molecules (present case). As it can be seen from Eq.
(1), the solute movement is retarded since the solute is in
the adsorbed phase, ([(1 )/]T(dqA/dpA)) or in gas phase
inside the porosity of the adsorbent ([(1 )/]pKd).
The DeVault (SMT) equation can be derived from a solute
mass balance to the absorbent column:
uipA
z
+pA
t
+1
pKdpA
t
+1
TqA
t
= 0 (2)
considering themathematical relations (3) and (4):
dpAdt
pA
= 0 =
pAz
t
z
t
pA
+
pAt
z
(3)
zt
pA
= (pA/t)z(pA/z)t
(4)
sincepA =f(z, t), one obtains Eq. (1).
The solute mass balance is based on the following main
assumptions (Wankat, 1990):
(i) Instantaneous equilibrium between the gas and solid phase;
(ii) Plug flow of the gas phase;
(iii) No pressure drop along the column;
(iv) Isothermal operation;
(v) Ideal gas behavior.
Among these assumptions, the least likely to be valid
concerns the local equilibrium. This assumption states that
q relates to p through the adsorption isotherm, neglect-
ing intraparticle mass transport limitations. The model also
assumes plug flowwithnoaxial dispersion,whichisnotlikely
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q1
q2
p1 p2
Fig. 4 Two-segment discretized favorable adsorption
isotherm.
to happen. However, for favorable isotherms (with negative
secondderivative Fig. 4) and when equilibrium is the domi-
nant phenomenon, normally the SMT approximates well the
adsorption experimental data.
3.1. SMTapplied to Langmuir type isotherms
Eq. (3) shows that in order to correctly predict the velocity
of the solute inside the column, the adsorption equilibrium
isotherm for the solute in the adsorbent should be known.
Following, the formation of shock waves and concentration
frontswhen the solute adsorbs in the adsorbent phase with aLangmuir type isotherm (Fig. 4) will be considered. This type
of isothermis usuallycalled favorable isotherm(withnegative
second derivative).
The adsorption solute movement of species with a favor-
able isotherm can bemore easily conceptualized discretizing
the isotherm into two segments Fig. 4.
For a feed concentration p1 the solute velocity would be
u1; on the other hand, for an adsorption column initially in
equilibriumwith a feed streamof concentrationp1, when thefeed concentration is changed top2, the solute velocitywould
be u2and u2 >u1, since theadsorption columnretains (delays)
more the soluteup to concentrationp1. When feeding a clean
column with a stream of concentration p2, the solute front
wouldbeas sketchedin Fig. 5. Thehigher concentrations (that
could travel at higher velocities, according to Eq. (3)) cannot
move faster than the lower concentrations like when a car at
ahigherspeed cannotovercomea lower speedcar infrontof it.
The following link shows thedescribedanalogy, http://chelta.
fe.up.pt/chelta/student/animations/road.swf. Because of this
limitation in the velocity of the higherconcentrations, a mass
balance is established at the solute front and a shock wave is
formed thataverages thesolute velocityforall concentrations,as it is presented in Eq. (5):
ushock =ui
1+ ((1 )/)pKd + ((1 )/)T(qA/pA) (5)
For the desorption of a column initially saturated in equi-
libriumwithp2, a dispersivewave front is formed; as is shown
in Fig. 6, the lower concentrationmoves more slowly.
The solutemovement is usually explainedbased on solute
movement diagrams, graphical expression of the mathe-
matical method of characteristics used in the solution of
(hyperbolic) partial differential equations Fig. 7. In Fig. 7, it is
represented the shock wave velocity slope ushock, and the gen-eration of the spreading zone, for the response to a feed pulse
p2
p1
z
Shock
Wave
Fig. 5 Conceptual adsorption solute front movementfor the isotherm depicted in Fig. 4; a shock wave front is formed.
p2
p1
z
Fig. 6 Conceptual desorption solute front movementfor the isotherm depicted in Fig. 4; a dispersivewave is formed.
http://chelta.fe.up.pt/chelta/student/animations/road.swfhttp://chelta.fe.up.pt/chelta/student/animations/road.swfhttp://chelta.fe.up.pt/chelta/student/animations/road.swfhttp://chelta.fe.up.pt/chelta/student/animations/road.swf -
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ushock(pH)
L
Z
pout
pin
Time
pH
Time
Time
0
0
0
pH
Fig. 7 Feed pulse diagrams according to the solute
movement theory: (a) inlet concentration; (b) shock and
diffuse waves formation and; (c) outlet concentration.
of a solutewith favorable isotherm. In this case, the shockand
diffuse waves for the highest concentrations exit the column
at the same time, without intersection during their migra-
tion. Fig. 8 sketches thepulse shape as it progresses along the
adsorption column.
For favorable isotherms the following relation between
velocity and concentration is of great importance: us(Chigh) >
ushock> us(Clow). Therefore, for a feed pulse perturbation theleading shock wave is intersected by the high concentration
solute movement if the adsorption column is long enough, as
it can be deduced fromFigs. 7 and8. Consequently, the solute
elutesat lower concentrationswhen compared to theoriginal
feedpulse.Regardingtheconcentrationcurves, students often
have difficulty to mentally visualize that the profile shown
in Fig. 8 (t=5), where concentration is represented as a func-
tion of the axial position inside the column, is symmetrical to
the representation of the concentration-fronts as a function
of time (histories), shown in Fig. 7.
For the case of linear isotherms, the solutewaves travel all
at the samevelocity and the waves formedareusually named
simple. The student should refer to known reference bookson SMT to a better understanding of these concepts (Wankat,
1990; Seader andHenley, 1998).
3.2. Adsorption isotherms determined by the SMT
Theadsorption isothermof thesolute species in theadsorbent
packed in the column can be obtained if the concentration
history to a feed pulse is obtained at the exit of the column.
Fig. 8 Sketch of the solute pulse progress along an adsorption column.
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Fig. 9 Chromatograph response to a solute feed pulse
with favorable isotherm.
Theadsorption isothermcanbe obtained from the desorp-
tion response to a feed perturbation (diffuse wave). This
happens because the shape of the diffuse wave is related to
solutevelocityas a functionof thesoluteconcentration(Fig. 9):
uiu(pA)
=trt0
(6)
where t0is thecarriergas retentiontimeand tr(pA)isthesolute
retention time, which is a function of solute partial pressure.
Replacing Eq. (1) in (6), it becomes:
trt0
= 1+1
Tf(pA)+
1
p (7)
and expressing the isotherm derivative it becomes:
dqAdpA
=1
(1 )T
trt0
[(1 )p + ]
(8)
Integrating nowEq. (8) one obtains:
qA =1
(1 )T
pA00
trt0
[(1 )p + ]dpA (9)
Eq. (9) can be solved based on the TCD response obtained
for the solute concentration as a function of the retentiontime, pA =f((tr/t0) [(1 )p + ]). However, the TCD used
is old and has a large dead volume, acting as a stirring
tank at the end of the adsorption column that originates the
peak to exhibit a shape similar to the case of a favorable
isotherm (Wankat, 1990). This is a common source of devi-
ations between experimental andmodel results.
Thepartialpressurevalues ontheordinate axis of the chro-
matogram, h, do not represent the solute partial pressure, but
the h values of ordinate axes are directly proportional to the
solute partial pressure, according to Eq. (10):
pA = k h (10)
where h is thearbitraryscale chosen for theordinateaxis (e.g.
the electrical signal from the GC in mV) and k the propor-
tionality factor. This way, the solute partial pressure can be
obtained since the product between the total pressure (pA0 )
Time / s
0 50 100 150 200 250 300
NormalizedAmplitude
0.0
0.2
0.4
0.6
0.8
1.0
N2
-5 cm3
Fig. 10 Response to a nitrogen feed pulse, at 60C and
20cm3Nmin1 helium flow rate for the injection loops of
5 cm3.
and the injection time tinjis equal to the chromatogram total
area, according to:
pA0 tinj =
0
pAdt = k
0
h dt (11)
where:
tinj =Vinj
U (12)
Vinj is the loop injected volume and U is the carrier gas flowrate.
The proportionality factor is obtained from:
k =pA0 tinj
0 hdt
(13)
After obtaining thepartial pressurepA value, the next step
is the integration of Eq. (9) to obtain the adsorption isotherm,
qA =f(pA).
4. Observations and discussion
4.1. Determination ofadsorption isotherms
In this experimental section, students can determine the
adsorption isotherms of nitrogen and oxygen using the chro-
matographic method. Fig. 10 shows the chromatographic
experimental response to a nitrogen feed pulseof 5 cm3 in the
packed bed column, at 60C and 20cm3Nmin1 helium flow
rate. Students candetermine the nitrogen adsorption equilib-
rium isotherm for these conditions, as described in thesolute
movement theory section.
Fig. 11 reveals that nitrogen follows a Langmuir type
isotherm on the 5A zeolite; also it compares the adsorption
isotherm obtained from the volumetric method (reference
method) with the chromatographic response for a 5cm3
feed pulse of nitrogen at 60 C and for a carrier flow rate
of 20cm3Nmin1. Students can conclude that the nitrogen
equilibrium isotherms determined by both methods are very
similar. Other main conclusion that can be taken in this
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Pressure / bar
0.0 0.1 0.2 0.3 0.4 0.5 0.6
q/m
ol.kg
-1
0.00
0.05
0.10
0.15
0.20Chromatographic method
Volumetric method
Fig. 11 Comparison of the adsorption equilibrium
isotherms for nitrogen in the 5A zeolite obtained by the
volumetric method and from applying the SMT for a
nitrogen feed pulse, at 60 C.
procedure is that temperaturestrongly affects theequilibrium
and consequently the determined isotherms.
In order to apply the SMT, Eq. (1), in the following sections,
students can use the adsorption equilibrium isotherms for
oxygenandnitrogeninthe5Azeolite obtainedby theso-called
volumetricmethod at 40 C and 60 C. These adsorption equi-
librium isotherms are illustrated in Fig. 12. Nitrogen shows a
typical favorableshape isotherm Langmuirtype (represented
by Eq. (15)) as observed above, while oxygen displays a linear
behavior (represented by Eq. (14)).
qO2 = HPO2 (14)
qN2 =QKLPN21+ KLPN2
(15)
Students should use the adsorption isotherms parame-
ters represented in Eq. (14) or (15) obtained by the volumetric
method (Table 1) when they areapplying theSMTmathemat-
icalmodel.
Table 1 Nitrogen and oxygen equilibriumparametersisotherms on the 5A zeolite at 40C and 60 C.
T(C) N2 O2
Q(molkg1) KL(bar1) H (molkg1 bar1)
40 2.42 0.117 0.094
60 2.27 0.077 0.069
Time / s
0 50 100 150 200 250 300
NormalizedAmplitude
0.0
0.2
0.4
0.6
0.8
1.0
Step at 60 CStep at 40 C
Fig. 13 Response to a nitrogen feed step at 40C and 60 C
column temperature and heliumflow rate of 20cm3Nmin1.
4.2. Determination ofconcentration fronts by the SMT
With the equilibrium isotherms, it is now possible for stu-
dents to use the SMT and compare the model predictions
with the results obtained experimentally. With this set of
experiments, students canevaluate which variables affect thevelocityof a concentration-front.Theexperimental procedure
allows to analyze the influenceof thefollowing variables: feed
perturbations, injection volumes (for feed pulse), adsorption
temperature (T) and interstitial velocity (ui).
4.2.1. Feed step
Fig. 13 shows the normalized experimental response for a
nitrogen positive feed step into the packed bed column, with
pressure / bar
0.0 0.5 1.0 1.5 2.0
q/mol.kg-1
0.0
0.1
0.2
0.3
0.4
0.5
O2at 40 C
O2at 60 C
pressure / bar
0.0 0.5 1.0 1.5 2.0
q/mol.kg
-1
0.0
0.1
0.2
0.3
0.4
0.5
N2at 40 C
N2at 60 C
Fig. 12 Adsorption equilibrium isotherms on zeolite 5A of (a) oxygen and (b) nitrogen at 40C and 60 C, determined by the
volumetric method.
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a feedflowrate of 20cm3Nmin1 (average column pressure of
1.17bar) at 40C and 60 C. According to the SMT, this pertur-
bation leads exclusively to the formation of a shock wave; it
is expected that nitrogen exits the column at tshock = L/ushock,
where L is the length of the adsorption column and Eq. (5)
is used to obtain the velocity of the shock wave. Consider-
ing the column temperature at 60C, the exit time of the
shock wave for the data presented in Fig. 13 is ca. 163s
and the SMT predicts an exit time of 156s . The SMT was
expected to approximate much more closely the experimen-
tal data since the dominant phenomenon during nitrogen
migration through thepacked-bed column should be adsorp-
tion. Actually, for favorable isothermsandwhenequilibriumis
the dominant phenomenon the SMT normally approximates
well the adsorption experimental data (Wankat, 1990). As the
temperature increases the adsorption isothermbecomes less
favorable and the concentration front becomes more disper-
sive (Wankat, 1990) (see Fig. 13). Finally, it was assumed that
the column was operating at an average value between the
outlet and inlet pressures (for this particular case, an average
column pressure of 1.17barwas used in the calculations).
4.2.1.1. Effect oftemperature. Inorderto illustratethe temper-
ature influence in theadsorption process, Fig. 13 presents the
experimental results fornitrogen feed stepsperformedat two
different temperatures, 40 C and 60 C, and for a carrier gas
and nitrogen feed flow rate of 20cm3Nmin1.
Nitrogen retention time is higher at 40 C, since the
adsorptioncapacityof theadsorbentdecreases forhighertem-
peratures. This happens because adsorption is an exothermic
process and the equilibrium constants follow the Vant Hoff
equation. In this way, students can verify that adsorption
equilibrium is strongly affected by temperature. Additionally,
the dispersion phenomenon can be compared for both step
results. Thefront shapeof a breakthroughcurve is theresultof
dispersion and compression actions. Thedispersion ismostly
related to the axial dispersion and to the intraparticle mass
transport while thecompressionresults fromthenonlinearity
of the adsorption isotherm as well as the adsorption capac-
ity. Both dispersion andcompression forcesdecreasewith the
temperature but the compression forces decrease normally
more. Fig. 13 indicates that in the present case the concen-
tration front at 60C shows indeed a higher dispersion.
4.2.2. Feedpulse
Students can realize with this set of experiments that com-
plexity of the SMT is increased for a feed pulse mainly when
the shock wave, originated due to the positive concentration
step of the pulse, interacts with the diffuse wave, originated
due to the negative concentration step of the pulse Fig. 8.
4.2.2.1. Influence of solute species and concentration.
Figs. 14 and 15 show the response of the chromatographic
system at different feed pulses. Two volumes of nitrogen
and oxygen were injected: 5cm3 and 2cm3. The carrier gas
velocity and temperature were 20cm3Nmin1 and 60 C,
respectively.
Students can take several conclusions from these exper-
imental observations. The injection of different volumes
of nitrogen (different inlet concentrations) into the column
results in different retention times (Fig. 14). According to the
SMT predictions, the retention time of a shock wave for both
volumes injectedin thenitrogen feed pulseis 156s (see above).
Fig. 14 shows that the 5 cm3 pulse retention timecorresponds
Time / s
0 50 100 150 200 250 300
NormalizedAmplitude
0.0
0.2
0.4
0.6
0.8
1.0
N2pulse of 2 cm3
N2pulse of 5 cm3
Fig. 14 Response to nitrogen feed pulse, at 60C and
20cm3Nmin1 helium flow rate and for two injection loops:
5 cm3 and 2cm3.
Time / s
0 50 100 150 200 250 300
NormalizedAmplitude
0.0
0.2
0.4
0.6
0.8
1.0
O2pulse of 2 cm3
O2pulse of 5 cm3
Fig. 15 Response to oxygen feed pulse, at 60C and
20cm3 Nmin1 helium flow rate and for two injection
loops: 5 cm3 and 2cm3.
to this value. However, the retention time for the 2cm3 feed
pulse is higher, ca. 170 s, suggesting that the shock wavewas
intercepted by the higher concentrations of the diffuse wave.
To confirm this hypothesis, the expected intersection time
(t1) of the concentration-waves was determined. The shock
wave and thediffuse wave at thehighest concentration inter-
sect atz = z1when, ushockt1 = us(t1 tF)where tF = Vinj/U isthe
injection pulse time and us is the diffuse wave velocity at the
highest concentration. Students should obtain usby using Eq.
(3) where dqA/dpAshould be evaluated at the average column
pressure (in this case ca. 1.17bar, see above). The computed
time for the nitrogen 5cm3 injection volume is 234 s, which
corresponds to the column axial position (z1 = ushock t1) of
172cm. Since the packed-bed column is only 115cm long, the
shock and diffuse waves for the 5cm3 nitrogen pulse never
intercept. In the 2 cm3 nitrogen feed pulse, where the pulse
is narrower, the interception time is at t=94 s, which corre-
sponds tothecolumnaxialpositionof 69cm. Therefore, in this
case the shock wave is intersected by the higher concentra-
tions of the nitrogen diffuse wave before exiting the column.
Taking in to account this interception, the SMT predicts a
retention time of 164s for the 2cm3 feed pulse, comparing
quitewell with the experimental result.
Concerning the oxygen feed pulse, experimental observa-
tions show that the retention time is similar for both injected
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Time / s
0 20 40 60 80 100 120 140 160 180
NormalizedAmplitude
0.0
0.2
0.4
0.6
0.8
1.0
Fig. 16 Response to a feed pulse of 5cm3 of nitrogen at
60 C and 40cm3Nmin1 helium flow rate.
volumes (Fig. 15). Students can realize this as a consequence
of the oxygen linear type isotherm. In this case, all the oxygenconcentrations travel through the column at same velocity,
forming a simple concentration front wave. The experimen-
tal retention time is around 90s, while SMT prediction is 83s.
However, the asymmetric shape of the peaks might indicate
a favorable isotherm, forming a shock front and a dispersive
wave on the backward. This is not the case and the shape
is partially related to the dead volume of the TCD, ca. 3 cm3,
which behaves like a perfectlymixed tank.
Figs. 13 and 14 shownormalized responses to respectively
step and pulse nitrogen perturbations. The adsorption dis-
persion to the step perturbation is larger than to the pulse
perturbation but it should be noted that the maximum pres-
sure for the step perturbation is ca. 1bar and for the pulseperturbation is just ca. 0.35bar.
4.2.2.2. Influence of the carrier flow rate. The influence of the
carrier gas flow rate was observed by performing a 5cm3
nitrogen feed pulse at 40cm3Nmin1 and 60C. The obtained
chromatogramis presented in Fig. 16. Students canshow that
theSMT predictsa retention time of 91s, considering an aver-
age column pressure of 1.33bar (higher flow rate than before)
and compare with the experimental retention time. Fig. 16
shows that the retention time is approximately 81s. This 10s
difference between the SMT prediction and the experimental
result canbe related to thehigher pressure drop in thepacked
bed column. In the literature, it is reported that prematurebreakthrough curves can be obtained due to velocity devia-
tions, which result from high pressure drop effects (Zwiebel,
1969). Finally, by comparing these experimental results with
the ones for the carrier flow rate at 20cm3Nmin1 (Fig. 14),
students can conclude that higher carrier flow rates simply
decrease the exit time of the concentration front.
5. Students opinion
Thisexperiment is available to students thatenroll Separation
Processes II subject, third year of the Chemical Engineering
program at Faculty of Engineering of Porto University (FEUP),
when the traveling concentration wave topic is taught. For
performing an experimental run, students must book a time
window. The booking process is currently available by e-mail
but soon will also be possible to book directly from the web-
site of the experiment. 23 students that contacted with this
Table 2 Responses of the students to the inquire.
# Question Fraction of positiveanswers (%)
1 Since remote controlled experiments are
available at anytime, in your opinion would
they be suitable for learning consolidationthrough repetition?
82.6
2 Would you preferto perform the experiments
during the class time or at anytime using the
remote control facility?
73.9
3 Duringtutorialclassesdo youprefer touse
experimental data acquired using a remote
controlled experiment or to use assumed
data?
91.3
4 Doyou consider that thelivecamera
improves the really sensewhen using the
remote controlled experiment?
100
5 Are youfamiliar withshock waves and
dispersive front?
82.6
experiment were inquired and questions and answers orga-
nized in Table 2.
Students generally prefer to use this remotely controlled
experiment to generate the data needed for solving train-
ing problems than to use assumed data. Though they think
this experiment can be used to consolidate their knowledge
because,theyprefer toperformitduringthelabclasses,proba-
blydue tosomeindependent learning insecurity. Thepresence
of the live camera is unanimously viewed as very relevant to
give a sense of reality to the experiment. Finally, the students
state that the shock wave and dispersive fronts are familiar
concepts, showinga relevantassimilation of critical concepts.
6. Conclusions
A remotely controlled educational experiment was developed
to supportstudents acknowledgmentofa quite complextopic
in chemical engineering: gasadsorption throughapacked-bed
column. From anywhere, at any time, students can comple-
ment the theoretical knowledge gathered about this topic,
withreal experimentsperformedonline(http://elabs.fe.up.pt).
The solute movement theory, as oversimplified model, is
the ideal tool for students first contact with gas adsorp-
tionphenomena.Whileperforming theexperiments,students
should critically discuss the results with the model predic-
tions. This way, it is expected that students consolidate their
knowledge on adsorption and on solute movement in an
adsorption columnandunderstand themodel limitations and
all the influence factors inherent to this kind of separation
processes. Regarding students opinion, it was asked if they
preferred to use the remote controlled experiment with a
virtual interface or a real set-up during class time. A sig-
nificant percentage (73.9%) stated a preference for making
experiments in the laboratory class, using real equipment.
Theexperiment targets both laboratory classes as well as lec-
tures/tutorials classes.The greatestnovelty is,however,its use
to assist teaching lecture/tutorial classes and namely Sepa-
ration Processes courses. This experiment can be used, for
example, to obtain the real solution for a problem ques-
tioned to a group of students in a tutorial class. Comparing
their result with real result, students can learn more and
deeper since they are also involving more their emotion.
Finally, students seem to be motivated with this learning
http://elabs.fe.up.pt/http://elabs.fe.up.pt/ -
8/12/2019 e94-e104
11/11
e104 education for chemicalengineers 8 ( 2 0 1 3 ) e94e104
strategy, since they expressed their preference of using real
experimental data instead of assumed data.
Acknowledgments
The authors would like to acknowledge the Chemical Engi-
neering Department of the Faculty of Engineering at the
University of Porto and paint company CIN SA for supportingthis work. The authors are also grateful to Eng. LuisMatos for
collaborating assembling the experimental set-up.
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