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International Journal of Research in Engineering and Science (IJRES)
ISSN (Online): 2320-9364, ISSN (Print): 2320-9356
www.ijres.org Volume 2 Issue 1 ǁ Jan 2014 ǁ PP.01-10
www.ijres.org 1 | Page
Design and performance of Four-Stage Adsorption System
A.F.M. Mizanur Rahman1
,*, Y. Ueda1
, A. Akisawa1
, T. Miyazaki2
and B.B.
Saha3,4
1
Nuclear Power and Energy Division, Bangladesh Atomic Energy Commission, Pormanu Bhaban, E-12/A,
Sher-e-Bangla Nagar, Agargaon, Dhaka-1207, Bangladesh
2
Faculty of Engineering Sciences, Kyushu University, 6-1 Kasuga-koen, Kasuga-shi, Fukuoka, 816-8580, Japan
3
Mechanical Engineering Departments, Faculty of Engineering, Kyushu University, 744 Motooka, Nishi-ku
Fukuoka, 819-0395, Japan
4
International Institute for Carbon-Neutral Energy Research (WPI-I2CNER), Kyushu University, 744 Motooka,
Nishi-ku, Fukuoka 819-0395, Japan.
ABSTRACT : A design of four-stage adsorption system was proposed to utilize very low temperature waste
heat or solar heat. A simulation model for the proposed cycle was developed to analyse the influence of cycle
time and driving heat source temperature on the performance of system identifying the specific cooling power
(SCP) and coefficient of performance (COP). It was found that the proposed cycle could be driven by waste heat
temperature as low as 35o
C with the coolant at 30o
C. Both SCP and COP of the proposed system is very low at
lower heat source temperature, which can be improved through optimization of cycle time with other design
parameters.
Keyword: Adsorption Cycle, Four-stage, Cycle Time, Simulation, Optimization, Utilization of Waste Heat.
I. Introduction
Adsorption heat pump is one of the key technology to utilize waste heat or solar heat. It is uses neither
ozone layer depleting gases such as CFCs/HCFCs, nor fossil fuel or electricity as its driving source. Therefore,
it has environmental friendliness and energy-saving potentials. There are different types of adsorption systems
such as single stage, two-stage and three-stage adsorption system. A basic conventional single stage adsorption
system involves one condenser and one evaporator, and two beds, each having one heat exchanger. Moreover
advanced single stage adsorption systems, such as two-bed mass recovery, three-bed, three-bed mass recovery,
and heat recovery type were proposed. The performance of advance single stage systems is better than that of
the basic two-bed adsorption system [1-3].
To reduce the temperature of the heat source, Saha et al. [4] proposed a design of a four-bed two-stage
adsorption system. They showed numerically that their system can utilize effectively solar/wasted heat with
temperature below 70 o
C. Alam et al. [5] and Hamamoto et al. [6] identified the influence of design parameters
and operating conditions on the performance of the system proposed by Saha. Moreover, the modification of the
system in operation procedure such as re-heat scheme was investigated by Khan et al. [7-9], Alam et al. [10] and
S.K. Farid et al. [11]. These investigations showed that the system can work with the heat source having the
temperature as low as 45 o
C but the coefficient of performance (COP) of two-stage adsorption system is lower
than that of the advanced single-stage systems.
To enhance COP for the systems employing the heat source temperature around 45 o
C, Saha et al. [12]
proposed a design of advance three-stage system and investigated the effect of different parameters (e.g., cycle
time, heat exchanger flow rate and temperature) on the system performance [13-14]. They showed that the
three-stage adsorption system can work as low as 40 o
C heat source temperature. It has three pairs of
adsorber/desorber heat exchangers in each stage needing a larger volume in the system to make it workable at
low temperature. To reduce the overall size, four-bed three-stage systems have been considered by Rahman et al.
[15].
In this work an innovative design of the system has been proposed by adding one heat exchanger bed on the
upper side of a four-bed three-stage system for conversion to a four-stage adsorption system. The prime
intention is to utilize very low grade waste heat keeping the heat sink temperature fixed. Finally, the effect of
cycle time on the system performance was investigated for different heat source temperature.
II. Description of Three-stage Adsorption Cycle
It is well known that a conventional single-stage adsorption cycle cannot be made operational when
heat source temperature is below 60 o
C with a coolant of temperature 30 o
C or higher. For a practical utilization
Design and performance of Four-Stage Adsorption System
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of these temperatures in the adsorption system operation, two- or three-stage regeneration is necessary. This is
because lower heat source temperature is not sufficient enough to drive vapour from the evaporator pressure to
the condenser pressure. It was observed that a higher stage system can utilize lower heat source temperature. For
example, a two-stage system can work as low as 45 o
C while a three-stage system can work as low as 40 o
C. The
observed success of the stage-regeneration has led us to examine the four-stage system to utilize more lower
temperature waste heat. The schematic diagram of the system is shown in Fig. 1 and its operation mode is given
in Table 1. It consists of five adsorber/disorber heat exchanger beds, namely, Bed 1, Bed 2, Bed 3, Bed 4 and
Bed 5, one condenser and one evaporator. Bed 1 and Bed 2 work as lower temperature and pressure (near to
evaporator pressure) and Bed 5 works in upper temperature and pressure (near to condenser pressure). Bed 3
and Bed 4 work in two separate levels in between evaporator and condenser pressure level. Only Bed 1 and Bed
2 are connected with the evaporator and Bed 5, with the condenser. In first half cycle, Bed 3 adsorbs vapour
from Bed 1 and then transfers to Bed 4 and finally to the condenser via Bed 5. Similarly, in second half cycle
Bed 3 adsorbs vapour from Bed 2 and then transfers to condenser through Bed 4 and Bed 5. As a result, Bed 3,
Bed 4 and Bed 5 are completing two full cycles, while Bed 1 and Bed 2 are completing only one full cycle
operation at the same time of operation.
Fig. 1: Schematic diagram of proposed four-stage adsorption system.
The conceptual Dühring diagram of the proposed four-stage adsorption system is shown in Fig.2. The
cyclic diagrams a-b-c-d-a, e-f-g-h-e, i-j-k-l-i and m-n-o-p-m indicate the four different stages (i.e., first, second,
third and fourth stage) in between condenser and evaporator pressure level. Bed 1 and 2 work in first stage and
other three beds work in three different stages. All beds are completing four thermodynamically modes, i.e., pre-
heating, desorption, pre-cooling and adsorption modes, which are sequentially followed by the sides a-b, b-c, c-
d and d-a, and e-f, f-g, g-h and h-e for Bed 1/2 and Bed 3, respectively. Similarly, the sides i-j, j-k, k-l and l-i,
and m-n, n-o, o-p and p-m indicate the modes of pre-heating, desorption, pre-cooling and adsorption modes for
Bed 4 and Bed 5, respectively. On the other hand, to complete a full cycle operation of the system, each bed is
to complete 8 operational modes, namely A, B, C, D, E, F, G and H, which is shown in Table 1.
V2
V7
Evaporator
Chill in
Chill out
Bed 1 V1
V3
Condenser Cool in
Bed 2
Cool out
Bed 3
Bed 4
V5
V6
V8
Cool in
Cool in
Cool in
Hot out
Cool out Cool outHot out
Hot in
V4
Cool out
Hot in
V2
V7
Evaporator
Chill in
Chill out
Bed 1 V1
V3
Condenser Cool in
Bed 2
Cool out
Bed 3
Bed 4
V5
V6
V8
Cool in
Cool in
Cool in
Hot out
Cool out Cool outHot out
Hot in
V4
Cool out
Hot in
Design and performance of Four-Stage Adsorption System
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Silica gel Temperature (0
C)
25 30 35 40 45 50 55
SaturationVapourPressure(kPa)
1
10
SaturationTemperature(
0
C)
14
3030
1414
Adsorption
Desorption
a
be
i
d
c
CoolingFirst Stage
o
h
Heating
j
k
l
Bed 4
Bed 1/2
Bed 3
Heating
Cooling
f
Bed 5
g
m
n
p
Second Stage
Third Stage
Fourth Stage
Fig.2: Conceptual Dühring diagram of proposed cycle.
Table 1: Operation mode and cycle time of four-stage adsorption system.
III. Simulation Methods and Materials
In the analysis, it is assumed that the temperature, pressure and refrigerant concentration throughout
the adsorbent bed are uniform. The assumption is valid if the thermal conductivity of the bed is high. With the
assumption, the energy balance of the system is explained in the following sections. The meaning of physical
quantities can be found in nomenclatures following section 5.
3.1 Adsorption and desorption energy balance
The heat transfer and energy balance equations for the adsorption/desorption bed are given below:








w
hotcol
w
b
hexbhotcol
in
bhotcol
out
Cm
AU
TTTT /
// ).(
exp).(

(1)
dt
dq
TTTTCW
dt
dq
QWTTcm
dt
dT
CW
dt
Tqd
CW
dt
dT
CW
desads
wv
beb
wv
b
s
desads
st
b
s
hotcol
out
hotcol
inw
hotcol
w
b
b
hex
bdesads
w
b
s
b
s
b
s
/
/
///
/
)})(1()({.
)()(
)(






(2)
Here, the heat transfer fluid temperatures,
hotcol
inT /
and
hotcol
outT /
, denote, respectively, temperature of the
cooling water upon adsorption and that of the hot water upon desorption.
b
T stands for adsorption/desorption
Bed 4
Bed 5
Bed 3
Bed 2
Bed 1
H
2
G
1
F
2
E
1
D
2
C
1
B
2
A
1
Mode
Bed 4
Bed 5
Bed 3
Bed 2
Bed 1
H
2
G
1
F
2
E
1
D
2
C
1
B
2
A
1
Mode
Pre-heating Pre-coolingDesorptionAdsorption Pre-heating Pre-coolingDesorptionAdsorption
400
400
400
400
400
400400
400
400
400
400
400
400
400
400
30
30
30
30
30
30
30 30
30
30
30
3030
30
30
30
860
1260
Design and performance of Four-Stage Adsorption System
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bed temperature. Equations (1) and (2), used for adsorption and desorption purposes, are identical. Heat transfer
is fully dependent on the heat transfer coefficient
b
hexU and heat transfer area
b
hexA of the bed. The left-hand side
of Eq. (2) indicates either the amount of sensible heat required to cool during adsorption or heat the silica-gel (s),
water (w) as well as metallic parts of the heat exchanger (hex) during desorption. The first term of right hand
side stands for the total amount of heat released to the cooling water upon adsorption or provided by the hot
water upon desorption, the second term for the adsorption heat release or desorption heat input and the last two
terms for the sensible heat of the adsorbed vapour.  is either 0 or 1 depending on whether bed is working as
desorber or adsorber and  is either 1 or 0 depending on whether bed is connected with evaporator or other bed.
Heat balance expression in Eq. (2) does not consider the external heat losses to the environment.
3.2 Evaporator energy balance
The heat transfer and energy balance equations of evaporator are given below:









w
chil
w
e
hexechil
in
echil
out
Cm
AU
TTTT

)(
exp).( (3)
)()())(( chil
out
chil
inw
chil
w
des
ec
w
b
ads
b
sw
e
e
hexw
e
w TTcm
dt
dq
TTCW
dt
dq
WL
dt
dT
CWCW s
  (4)
Here,
e
hexA and
e
hexU are, respectively, the heat transfer area and heat transfer coefficient of evaporator and Lw is
the latent heat of vaporization.
3.3 Condenser energy balance
The heat transfer and energy balance equations of the condenser are as follows:









w
colc
w
c
hexccolc
in
ccolc
out
Cm
AU
TTTT ,
,, )(
exp).(

(5)
)TT(cm
dt
dq
W)}TT(CL{
dt
dT
))CW(CW( col,c
out
col,c
inw
col,c
w
des
b
s
cb
wvw
c
c
hexw
c
w   (6)
Here,
c
hexA and
c
hexU are, respectively, the heat transfer area and heat transfer coefficient of the condenser.
3.4 Adsorption and desorption rate
The adsorption/desorption rate can be expressed as
)( /
/
desads
desads
qqksap
dt
dq
 
(7)
where the overall mass transfer coefficient (ksap) for adsorption is given by
2
)/(15 pS RDksap  . (8)
Here, Rp denotes the average radius of silica gel particle. The adsorption rate is controlled by surface diffusion
inside gel particle and surface diffusivity (DS), which can be expressed by Arrhenius equation as a function of
temperature as









TR
E
DD a
soS exp (9)
where Dso is a pre-exponential term whose value is taken as 2.54x10-4
m2
s-1
; Ea denotes the activation energy; R
represents the gas constant and T stands for temperature.
*
q in Eq. (7) is the adsorption uptake at equilibrium
state that can be expressed [16] as
)](/)([5.01
)](/)([8.0
ssws
ssws
TPTP
TPTP
q



. (10)
Here, )( ws TP and )( ss TP are the saturation vapour pressures at temperatures TW of the water vapour and TS of
the silica gel, respectively. Antoine correlates the saturation pressure and temperature, which can be expressed
as
Design and performance of Four-Stage Adsorption System
www.ijres.org 5 | Page
))1.46/(38203.18exp(32.133  TPs (11)
3.5 Mass balance
Total mass of refrigerant of the system is assumed constant. The rate of change of the mass of liquid
refrigerant can be expressed through the following equation:








dt
dq
dt
dq
W
dt
dW evpadscondes
b
s
e
w . (12)
Here,
b
sW is the weight of silica gel packed in each bed and
e
wW is the weight of refrigerant in the
liquid phase. The supercripts ‘‘des-con’’ and ‘‘ads-evp’’ stand for the vapor flows, respectively, from the
desorber to the condenser and evaporator to adsorber. In this case, vapour transfer of Bed 3 is not taken into
account. It is assumed that it has desorbed all refrigerant vapour whatever adsorbed by it.
3.6 System performance
The performance of four-stage adsorption cycle is mainly characterized by specific cooling power (SCP),
which is the cooling capacity per unit mass of adsorbent and coefficient of performance (COP) The latter is the
ratio of the heat released by the evaporator to the heat source input to the bed. SCP and COP can be calculated
by using the following equations:
 
cyclet
totscycle
chil
out
chil
inw
chil
w WtdtTTCmSCP
0
,/)( , (13)
and
dtTTCm
dtTTCm
COP
hot
out
t
hot
inw
hot
w
t
chil
out
chil
inw
chil
w
cycle
cycle
)(
)(
0
0
 
 



. (14)
Here, tcycle and Ws,tot indicate the total cycle time and total mass of adsorbent of the system, respectively.
3.7 Simulation procedure
A complete simulation program has been developed using MATLAB software to solve the above
mentioned equations. Adsorption/desorption rate equation, energy balance equation of beds, condenser and
evaporator, and mass balance equation have been solved simultaneously using MATLAB ode45 solver. All
input parameters such as adsorbent-refrigerant properties, flow rates of heat transfer fluids and heat exchangers
specifications have been assigned such initial values that the system cyclic operation can be continued.
IV. Results and Discussion
The simulation program developed for proposed system has been operated by adopting the basic input
parameters and standard working conditions as presented in Table 2 [17]. The variation of water contents in
adsorber/desorber beds with cycle time at the heat source temperature of 50 o
C is shown in Fig. 3. It is obvious
from this figure that the water contents are increased during the adsorption time (i.e., mode E-H-A for Bed 1,
mode A-E for Bed 2, mode C with G for Bed 3, mode A with E for Bed 4 and mode C with G for Bed 5) and are
decreased during the desorption time (i.e., mode C for Bed 1, mode G for Bed 2, mode A with E for Bed 3,
mode C with G for Bed 4 and mode A with E for Bed 5). During pre-cooling and pre-heating time beds are fully
disconnected from other parts of the system. Therefore, the water contents remain constant in the modes B, D, F
and H for Bed 3, 4 and 5.
Design and performance of Four-Stage Adsorption System
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0.05
0.1
0.15
0.2
0.25
0.3
0.35
0 200 400 600 800 1000 1200 1400 1600
Cycle Time (s)
q-value(kgkg-1
)
Bed-1 Bed-2 Bed-3 Bed-4 Bed-5
A EDCB F G H
Fig. 3: Variation of water content in beds with cycle time at 50 o
C heat source temperature.
Table 2: Basic input parameters and standard working conditions
Parameters Value Unit
Qst 2.80106
J kg-1
Ea 4.2104
J mol-1
Dso 2.5410-4
m2
s-1
R 8.314 J mol-1
K-1
Rp 0.3010-3
M
Cw 4.18103
J kg-1
K-1
Cwv 1.89103
J kg-1
K-1
Lw 2.50106
J kg-1
CCu 386.00 J kg-1
K-1
CAl 905.00 J kg-1
K-1
Cs 924.00 J kg-1
K-1
b
hexA 0.6116 m2
e
hexA 3.00 m2
c
hexA 1.00 m2
c
hexU 3900.00 W m-2
K-1
b
hexU (desorption)
750.00 W m-2
K-1
b
hexU (adsorption)
1000.00 W m-2
K-1
e
hexU 5800.00 W m-2
K-1
b
sW 16.00 Kg
b
hexW (Cu)
12.67 Kg
b
hexW (Al)
16.87 Kg
e
hexW 2x4.8 Kg
e
wW 61.32 Kg
c
wW 24.98 Kg
c
hexW 12.80 Kg
Standard working condition
hot
inT 35 - 85 o
C
hot
wm 1.0 kg s-1
Design and performance of Four-Stage Adsorption System
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col
inT 30 o
C
col
wm 1.0 kg s-1
colc
inT , 30 o
C
colc
wm ,
 0.8 kg s-1
chil
inT 14 o
C
chil
wm 0.3528 kg s-1
Temperature profile for all adsorbent beds, condenser and evaporator is shown in Fig.4. It is observed that
during the adsorption stages, the bed temperatures at first sharply decrease and then become saturated, since the
beds are cooled by cooling water. On the other hand, during the desorption times, the bed temperatures at first
sharply increase after that it become saturated due to heating by hot water. Similarly, during the pre-heating and
pre-cooling stages bed temperatures are sharply increased and decreased, respectively. The condenser
temperature is increased only during the desorption time of Bed 5 due to vapour transfer from bed to condenser,
whereas the evaporator temperature stays nearly constant with cycle time. In Table 1 it is clear that either Bed 1
or Bed 2 are always connected to the evaporator and produces continuous cooling supply. Consequently it is
observed that the proposed cycle keeps constant evaporator temperature with less fluctuation.
5
10
15
20
25
30
35
40
45
50
55
0 200 400 600 800 1000 1200 1400 1600
Cycle Time (s)
Temperature(o
C)
Bed-1 Bed-2 Bed-3 Bed-4 Bed-5 Cond Evap
A FEDCB HG
Fig. 4: Temperature profile of beds, condenser and evaporator at 50 o
C heat source temperature.
Effect of total cycle time on the system performance is investigated at 50 o
C heat source temperature,
which is shown in Fig. 5. In this case only the desorption time, 1 is increased from 50 s to 1000 s whereas the
pre-cooling/pre-heating time, 2 is kept constant at 30 s. It is obvious that initially SCP is increased with cycle
time after that it gets decreased. Similar effect of the total cycle time is observed on COP. Maximum
performance is observed at the cycle time 1720 s. This cycle time is chosen for investigating the effect of heat
source temperature on the system performance.
Design and performance of Four-Stage Adsorption System
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0
50
100
150
0 500 1000 1500 2000 2500 3000 3500 4000 4500
Total Cycle Time (s)
SCP(W/kg)
0
0.05
0.1
0.15
0.2
COP[--]
SCP COP
Fig. 5: Effect of total cycle time on the system performance at 50 o
C heat source temperature.
The performance of the proposed system at different heat source temperature is shown in Fig. 6. It is
apparent that the system can work at very low temperature as low as 35 o
C with a coolant temperature at 30 o
C.
The SCP is increased with the increase of heat source temperature whereas COP is increased sharply with heat
source temperature up to 50 o
C and then it decreases with temperature. The maximum COP is found to be 0.12
at 50 o
C heat source temperature whereas both SCP and COP are very low at lowest temperature. An increase of
heat source temperature with a fixed heat sink causes the system to increase the amount of refrigerant
adsorption/desorption promptly, resulting in a higher SCP at higher heat source temperature. Due to a similar
reason chilled water outlet temperature is decreased with heat source temperature, which is shown in Fig. 7. In
this case, the total cycle time and the flow rate of chilled water are kept constant whereas only heat source
temperature is varied from 35 o
C to 90 o
C.
0
50
100
150
200
250
300
30 40 50 60 70 80 90
Heat Source Temperature (
o
C)
SCP(W/kg)
0
0.05
0.1
0.15
COP[--]
SCP COP
Fig. 6: Variation of SCP and COP of proposed cycle with heat source temperature.
Design and performance of Four-Stage Adsorption System
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0
5
10
15
30 40 50 60 70 80 90
Heat Source Temperature (
o
C)
AverageChilledWaterOutlet
Temperature(
o
C)
Fig. 7: Variation of average chilled water outlet temperature with heat source temperature.
V. Conclusion
An innovative design of a four-stage adsorption system is introduced. A simulation program has been
developed to investigate the performance of the system for different heat source temperature and cycle time.
Maximum performance of the system has been observed when cycle time is 1720 s. The cycle is effectively
applicable to utilize waste heat source from 35 o
C to 90 o
C temperature. It is found that the specific cooling
power of the proposed cycle increased with heat source temperature. The maximum coefficient of performance
of the system is observed to occur at the 50 o
C temperature.
Nomenclatures
A area (m2
)
C specific heat (J kg-1
K-1
)
Dso surface specific heat (m2
s-1
)
Ea activation energy (J kg-1
)
L latent heat of vaporization (J kg-1
)
m mass flow rate (kg s-1
)
P saturated vapour pressure (Pa)
q fraction of refrigerant that can be adsorbed by the adsorbent (kg kg-1
)
q* fraction of refrigerant that can be adsorbed by the adsorbent under saturation condition (kg kg-1
)
Qst isosteric heat of adsorption (J kg-1
)
R gas constant (J kg-1
K-1
))
Rp average radius of silica gel particles (m)
T temperature (K)
t time (s)
U overall heat transfer coefficient (W m-2
K-1
)
W mass (kg)
Cool cooling water
Hot hot water
V valve
Superscripts
b adsorption/desorption bed
c condenser
e evaporator
ads adsorption
des desorption
col cooling water
hot hot water
chil chilled water
Subscripts
hex heat exchanger (Copper and Aluminium)
in inlet
Design and performance of Four-Stage Adsorption System
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out outlet
s silica gel
tot total
cycle total cycle
w water
wv water vapour
References
[1.] Akahira A., Alam K.C.A., Hamamoto Y., Akisawa A., Kashiwagi T., 2005, Experimental investigation of mass recovery
adsorption refrigeration cycle, Int. J. Refrigeration, 28,565-572.
[2.] Khan M.Z.I., Saha B.B., Alam K.C.A., Akisawa A. and Kashiwagi T., 2007. ‘Study on solar/waste heat driven multi-bed
adsorption chiller with mass recovery’, Renewable Energy, 32, 365-381.
[3.] Uyun A.S., Akisawa A., Miyazaki T., Ueda Y. and Ksahiwagi T., 2009. Numerical analysis of an advanced three-bed mass
recovery adsorption refrigeration cycle, Applied Thermal Engineering, 29, pp. 2876-2884.
[4.] Saha B.B., Akisawa A. and Kashiwagi T., 2001. Solar/waste heat driven two-stage adsorption chiller: the prototype. Renewable
Energy 23, 93-101.
[5.] Alam K. C. A., Saha B. B., Akisawa A. and Kashiwagi T., 2004. Influence of design and operating conditions on the system
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[15.] Rahman A.F.M. M., Ueda Y., Akisawa A., Miyazaki T., Saha B.B., 2013. Design and Performance of an Innovative Four-bed,
Three-Stage Adsorption Cycle. Energies 2013, 6, 1365-1384.
[16.] Akahira A., 2004. Research on the Advanced Adsorption Refrigeration Cycles with Vapour Recovery. Ph.D. Thesis, Tokyo
University of Agriculture and Technology, Tokyo, Japan.
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thesis, Tokyo University of Agriculture Technology, Tokyo, Japan.

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Design and performance of Four-Stage Adsorption System

  • 1. International Journal of Research in Engineering and Science (IJRES) ISSN (Online): 2320-9364, ISSN (Print): 2320-9356 www.ijres.org Volume 2 Issue 1 ǁ Jan 2014 ǁ PP.01-10 www.ijres.org 1 | Page Design and performance of Four-Stage Adsorption System A.F.M. Mizanur Rahman1 ,*, Y. Ueda1 , A. Akisawa1 , T. Miyazaki2 and B.B. Saha3,4 1 Nuclear Power and Energy Division, Bangladesh Atomic Energy Commission, Pormanu Bhaban, E-12/A, Sher-e-Bangla Nagar, Agargaon, Dhaka-1207, Bangladesh 2 Faculty of Engineering Sciences, Kyushu University, 6-1 Kasuga-koen, Kasuga-shi, Fukuoka, 816-8580, Japan 3 Mechanical Engineering Departments, Faculty of Engineering, Kyushu University, 744 Motooka, Nishi-ku Fukuoka, 819-0395, Japan 4 International Institute for Carbon-Neutral Energy Research (WPI-I2CNER), Kyushu University, 744 Motooka, Nishi-ku, Fukuoka 819-0395, Japan. ABSTRACT : A design of four-stage adsorption system was proposed to utilize very low temperature waste heat or solar heat. A simulation model for the proposed cycle was developed to analyse the influence of cycle time and driving heat source temperature on the performance of system identifying the specific cooling power (SCP) and coefficient of performance (COP). It was found that the proposed cycle could be driven by waste heat temperature as low as 35o C with the coolant at 30o C. Both SCP and COP of the proposed system is very low at lower heat source temperature, which can be improved through optimization of cycle time with other design parameters. Keyword: Adsorption Cycle, Four-stage, Cycle Time, Simulation, Optimization, Utilization of Waste Heat. I. Introduction Adsorption heat pump is one of the key technology to utilize waste heat or solar heat. It is uses neither ozone layer depleting gases such as CFCs/HCFCs, nor fossil fuel or electricity as its driving source. Therefore, it has environmental friendliness and energy-saving potentials. There are different types of adsorption systems such as single stage, two-stage and three-stage adsorption system. A basic conventional single stage adsorption system involves one condenser and one evaporator, and two beds, each having one heat exchanger. Moreover advanced single stage adsorption systems, such as two-bed mass recovery, three-bed, three-bed mass recovery, and heat recovery type were proposed. The performance of advance single stage systems is better than that of the basic two-bed adsorption system [1-3]. To reduce the temperature of the heat source, Saha et al. [4] proposed a design of a four-bed two-stage adsorption system. They showed numerically that their system can utilize effectively solar/wasted heat with temperature below 70 o C. Alam et al. [5] and Hamamoto et al. [6] identified the influence of design parameters and operating conditions on the performance of the system proposed by Saha. Moreover, the modification of the system in operation procedure such as re-heat scheme was investigated by Khan et al. [7-9], Alam et al. [10] and S.K. Farid et al. [11]. These investigations showed that the system can work with the heat source having the temperature as low as 45 o C but the coefficient of performance (COP) of two-stage adsorption system is lower than that of the advanced single-stage systems. To enhance COP for the systems employing the heat source temperature around 45 o C, Saha et al. [12] proposed a design of advance three-stage system and investigated the effect of different parameters (e.g., cycle time, heat exchanger flow rate and temperature) on the system performance [13-14]. They showed that the three-stage adsorption system can work as low as 40 o C heat source temperature. It has three pairs of adsorber/desorber heat exchangers in each stage needing a larger volume in the system to make it workable at low temperature. To reduce the overall size, four-bed three-stage systems have been considered by Rahman et al. [15]. In this work an innovative design of the system has been proposed by adding one heat exchanger bed on the upper side of a four-bed three-stage system for conversion to a four-stage adsorption system. The prime intention is to utilize very low grade waste heat keeping the heat sink temperature fixed. Finally, the effect of cycle time on the system performance was investigated for different heat source temperature. II. Description of Three-stage Adsorption Cycle It is well known that a conventional single-stage adsorption cycle cannot be made operational when heat source temperature is below 60 o C with a coolant of temperature 30 o C or higher. For a practical utilization
  • 2. Design and performance of Four-Stage Adsorption System www.ijres.org 2 | Page of these temperatures in the adsorption system operation, two- or three-stage regeneration is necessary. This is because lower heat source temperature is not sufficient enough to drive vapour from the evaporator pressure to the condenser pressure. It was observed that a higher stage system can utilize lower heat source temperature. For example, a two-stage system can work as low as 45 o C while a three-stage system can work as low as 40 o C. The observed success of the stage-regeneration has led us to examine the four-stage system to utilize more lower temperature waste heat. The schematic diagram of the system is shown in Fig. 1 and its operation mode is given in Table 1. It consists of five adsorber/disorber heat exchanger beds, namely, Bed 1, Bed 2, Bed 3, Bed 4 and Bed 5, one condenser and one evaporator. Bed 1 and Bed 2 work as lower temperature and pressure (near to evaporator pressure) and Bed 5 works in upper temperature and pressure (near to condenser pressure). Bed 3 and Bed 4 work in two separate levels in between evaporator and condenser pressure level. Only Bed 1 and Bed 2 are connected with the evaporator and Bed 5, with the condenser. In first half cycle, Bed 3 adsorbs vapour from Bed 1 and then transfers to Bed 4 and finally to the condenser via Bed 5. Similarly, in second half cycle Bed 3 adsorbs vapour from Bed 2 and then transfers to condenser through Bed 4 and Bed 5. As a result, Bed 3, Bed 4 and Bed 5 are completing two full cycles, while Bed 1 and Bed 2 are completing only one full cycle operation at the same time of operation. Fig. 1: Schematic diagram of proposed four-stage adsorption system. The conceptual Dühring diagram of the proposed four-stage adsorption system is shown in Fig.2. The cyclic diagrams a-b-c-d-a, e-f-g-h-e, i-j-k-l-i and m-n-o-p-m indicate the four different stages (i.e., first, second, third and fourth stage) in between condenser and evaporator pressure level. Bed 1 and 2 work in first stage and other three beds work in three different stages. All beds are completing four thermodynamically modes, i.e., pre- heating, desorption, pre-cooling and adsorption modes, which are sequentially followed by the sides a-b, b-c, c- d and d-a, and e-f, f-g, g-h and h-e for Bed 1/2 and Bed 3, respectively. Similarly, the sides i-j, j-k, k-l and l-i, and m-n, n-o, o-p and p-m indicate the modes of pre-heating, desorption, pre-cooling and adsorption modes for Bed 4 and Bed 5, respectively. On the other hand, to complete a full cycle operation of the system, each bed is to complete 8 operational modes, namely A, B, C, D, E, F, G and H, which is shown in Table 1. V2 V7 Evaporator Chill in Chill out Bed 1 V1 V3 Condenser Cool in Bed 2 Cool out Bed 3 Bed 4 V5 V6 V8 Cool in Cool in Cool in Hot out Cool out Cool outHot out Hot in V4 Cool out Hot in V2 V7 Evaporator Chill in Chill out Bed 1 V1 V3 Condenser Cool in Bed 2 Cool out Bed 3 Bed 4 V5 V6 V8 Cool in Cool in Cool in Hot out Cool out Cool outHot out Hot in V4 Cool out Hot in
  • 3. Design and performance of Four-Stage Adsorption System www.ijres.org 3 | Page Silica gel Temperature (0 C) 25 30 35 40 45 50 55 SaturationVapourPressure(kPa) 1 10 SaturationTemperature( 0 C) 14 3030 1414 Adsorption Desorption a be i d c CoolingFirst Stage o h Heating j k l Bed 4 Bed 1/2 Bed 3 Heating Cooling f Bed 5 g m n p Second Stage Third Stage Fourth Stage Fig.2: Conceptual Dühring diagram of proposed cycle. Table 1: Operation mode and cycle time of four-stage adsorption system. III. Simulation Methods and Materials In the analysis, it is assumed that the temperature, pressure and refrigerant concentration throughout the adsorbent bed are uniform. The assumption is valid if the thermal conductivity of the bed is high. With the assumption, the energy balance of the system is explained in the following sections. The meaning of physical quantities can be found in nomenclatures following section 5. 3.1 Adsorption and desorption energy balance The heat transfer and energy balance equations for the adsorption/desorption bed are given below:         w hotcol w b hexbhotcol in bhotcol out Cm AU TTTT / // ).( exp).(  (1) dt dq TTTTCW dt dq QWTTcm dt dT CW dt Tqd CW dt dT CW desads wv beb wv b s desads st b s hotcol out hotcol inw hotcol w b b hex bdesads w b s b s b s / / /// / )})(1()({. )()( )(       (2) Here, the heat transfer fluid temperatures, hotcol inT / and hotcol outT / , denote, respectively, temperature of the cooling water upon adsorption and that of the hot water upon desorption. b T stands for adsorption/desorption Bed 4 Bed 5 Bed 3 Bed 2 Bed 1 H 2 G 1 F 2 E 1 D 2 C 1 B 2 A 1 Mode Bed 4 Bed 5 Bed 3 Bed 2 Bed 1 H 2 G 1 F 2 E 1 D 2 C 1 B 2 A 1 Mode Pre-heating Pre-coolingDesorptionAdsorption Pre-heating Pre-coolingDesorptionAdsorption 400 400 400 400 400 400400 400 400 400 400 400 400 400 400 30 30 30 30 30 30 30 30 30 30 30 3030 30 30 30 860 1260
  • 4. Design and performance of Four-Stage Adsorption System www.ijres.org 4 | Page bed temperature. Equations (1) and (2), used for adsorption and desorption purposes, are identical. Heat transfer is fully dependent on the heat transfer coefficient b hexU and heat transfer area b hexA of the bed. The left-hand side of Eq. (2) indicates either the amount of sensible heat required to cool during adsorption or heat the silica-gel (s), water (w) as well as metallic parts of the heat exchanger (hex) during desorption. The first term of right hand side stands for the total amount of heat released to the cooling water upon adsorption or provided by the hot water upon desorption, the second term for the adsorption heat release or desorption heat input and the last two terms for the sensible heat of the adsorbed vapour.  is either 0 or 1 depending on whether bed is working as desorber or adsorber and  is either 1 or 0 depending on whether bed is connected with evaporator or other bed. Heat balance expression in Eq. (2) does not consider the external heat losses to the environment. 3.2 Evaporator energy balance The heat transfer and energy balance equations of evaporator are given below:          w chil w e hexechil in echil out Cm AU TTTT  )( exp).( (3) )()())(( chil out chil inw chil w des ec w b ads b sw e e hexw e w TTcm dt dq TTCW dt dq WL dt dT CWCW s   (4) Here, e hexA and e hexU are, respectively, the heat transfer area and heat transfer coefficient of evaporator and Lw is the latent heat of vaporization. 3.3 Condenser energy balance The heat transfer and energy balance equations of the condenser are as follows:          w colc w c hexccolc in ccolc out Cm AU TTTT , ,, )( exp).(  (5) )TT(cm dt dq W)}TT(CL{ dt dT ))CW(CW( col,c out col,c inw col,c w des b s cb wvw c c hexw c w   (6) Here, c hexA and c hexU are, respectively, the heat transfer area and heat transfer coefficient of the condenser. 3.4 Adsorption and desorption rate The adsorption/desorption rate can be expressed as )( / / desads desads qqksap dt dq   (7) where the overall mass transfer coefficient (ksap) for adsorption is given by 2 )/(15 pS RDksap  . (8) Here, Rp denotes the average radius of silica gel particle. The adsorption rate is controlled by surface diffusion inside gel particle and surface diffusivity (DS), which can be expressed by Arrhenius equation as a function of temperature as          TR E DD a soS exp (9) where Dso is a pre-exponential term whose value is taken as 2.54x10-4 m2 s-1 ; Ea denotes the activation energy; R represents the gas constant and T stands for temperature. * q in Eq. (7) is the adsorption uptake at equilibrium state that can be expressed [16] as )](/)([5.01 )](/)([8.0 ssws ssws TPTP TPTP q    . (10) Here, )( ws TP and )( ss TP are the saturation vapour pressures at temperatures TW of the water vapour and TS of the silica gel, respectively. Antoine correlates the saturation pressure and temperature, which can be expressed as
  • 5. Design and performance of Four-Stage Adsorption System www.ijres.org 5 | Page ))1.46/(38203.18exp(32.133  TPs (11) 3.5 Mass balance Total mass of refrigerant of the system is assumed constant. The rate of change of the mass of liquid refrigerant can be expressed through the following equation:         dt dq dt dq W dt dW evpadscondes b s e w . (12) Here, b sW is the weight of silica gel packed in each bed and e wW is the weight of refrigerant in the liquid phase. The supercripts ‘‘des-con’’ and ‘‘ads-evp’’ stand for the vapor flows, respectively, from the desorber to the condenser and evaporator to adsorber. In this case, vapour transfer of Bed 3 is not taken into account. It is assumed that it has desorbed all refrigerant vapour whatever adsorbed by it. 3.6 System performance The performance of four-stage adsorption cycle is mainly characterized by specific cooling power (SCP), which is the cooling capacity per unit mass of adsorbent and coefficient of performance (COP) The latter is the ratio of the heat released by the evaporator to the heat source input to the bed. SCP and COP can be calculated by using the following equations:   cyclet totscycle chil out chil inw chil w WtdtTTCmSCP 0 ,/)( , (13) and dtTTCm dtTTCm COP hot out t hot inw hot w t chil out chil inw chil w cycle cycle )( )( 0 0        . (14) Here, tcycle and Ws,tot indicate the total cycle time and total mass of adsorbent of the system, respectively. 3.7 Simulation procedure A complete simulation program has been developed using MATLAB software to solve the above mentioned equations. Adsorption/desorption rate equation, energy balance equation of beds, condenser and evaporator, and mass balance equation have been solved simultaneously using MATLAB ode45 solver. All input parameters such as adsorbent-refrigerant properties, flow rates of heat transfer fluids and heat exchangers specifications have been assigned such initial values that the system cyclic operation can be continued. IV. Results and Discussion The simulation program developed for proposed system has been operated by adopting the basic input parameters and standard working conditions as presented in Table 2 [17]. The variation of water contents in adsorber/desorber beds with cycle time at the heat source temperature of 50 o C is shown in Fig. 3. It is obvious from this figure that the water contents are increased during the adsorption time (i.e., mode E-H-A for Bed 1, mode A-E for Bed 2, mode C with G for Bed 3, mode A with E for Bed 4 and mode C with G for Bed 5) and are decreased during the desorption time (i.e., mode C for Bed 1, mode G for Bed 2, mode A with E for Bed 3, mode C with G for Bed 4 and mode A with E for Bed 5). During pre-cooling and pre-heating time beds are fully disconnected from other parts of the system. Therefore, the water contents remain constant in the modes B, D, F and H for Bed 3, 4 and 5.
  • 6. Design and performance of Four-Stage Adsorption System www.ijres.org 6 | Page 0.05 0.1 0.15 0.2 0.25 0.3 0.35 0 200 400 600 800 1000 1200 1400 1600 Cycle Time (s) q-value(kgkg-1 ) Bed-1 Bed-2 Bed-3 Bed-4 Bed-5 A EDCB F G H Fig. 3: Variation of water content in beds with cycle time at 50 o C heat source temperature. Table 2: Basic input parameters and standard working conditions Parameters Value Unit Qst 2.80106 J kg-1 Ea 4.2104 J mol-1 Dso 2.5410-4 m2 s-1 R 8.314 J mol-1 K-1 Rp 0.3010-3 M Cw 4.18103 J kg-1 K-1 Cwv 1.89103 J kg-1 K-1 Lw 2.50106 J kg-1 CCu 386.00 J kg-1 K-1 CAl 905.00 J kg-1 K-1 Cs 924.00 J kg-1 K-1 b hexA 0.6116 m2 e hexA 3.00 m2 c hexA 1.00 m2 c hexU 3900.00 W m-2 K-1 b hexU (desorption) 750.00 W m-2 K-1 b hexU (adsorption) 1000.00 W m-2 K-1 e hexU 5800.00 W m-2 K-1 b sW 16.00 Kg b hexW (Cu) 12.67 Kg b hexW (Al) 16.87 Kg e hexW 2x4.8 Kg e wW 61.32 Kg c wW 24.98 Kg c hexW 12.80 Kg Standard working condition hot inT 35 - 85 o C hot wm 1.0 kg s-1
  • 7. Design and performance of Four-Stage Adsorption System www.ijres.org 7 | Page col inT 30 o C col wm 1.0 kg s-1 colc inT , 30 o C colc wm ,  0.8 kg s-1 chil inT 14 o C chil wm 0.3528 kg s-1 Temperature profile for all adsorbent beds, condenser and evaporator is shown in Fig.4. It is observed that during the adsorption stages, the bed temperatures at first sharply decrease and then become saturated, since the beds are cooled by cooling water. On the other hand, during the desorption times, the bed temperatures at first sharply increase after that it become saturated due to heating by hot water. Similarly, during the pre-heating and pre-cooling stages bed temperatures are sharply increased and decreased, respectively. The condenser temperature is increased only during the desorption time of Bed 5 due to vapour transfer from bed to condenser, whereas the evaporator temperature stays nearly constant with cycle time. In Table 1 it is clear that either Bed 1 or Bed 2 are always connected to the evaporator and produces continuous cooling supply. Consequently it is observed that the proposed cycle keeps constant evaporator temperature with less fluctuation. 5 10 15 20 25 30 35 40 45 50 55 0 200 400 600 800 1000 1200 1400 1600 Cycle Time (s) Temperature(o C) Bed-1 Bed-2 Bed-3 Bed-4 Bed-5 Cond Evap A FEDCB HG Fig. 4: Temperature profile of beds, condenser and evaporator at 50 o C heat source temperature. Effect of total cycle time on the system performance is investigated at 50 o C heat source temperature, which is shown in Fig. 5. In this case only the desorption time, 1 is increased from 50 s to 1000 s whereas the pre-cooling/pre-heating time, 2 is kept constant at 30 s. It is obvious that initially SCP is increased with cycle time after that it gets decreased. Similar effect of the total cycle time is observed on COP. Maximum performance is observed at the cycle time 1720 s. This cycle time is chosen for investigating the effect of heat source temperature on the system performance.
  • 8. Design and performance of Four-Stage Adsorption System www.ijres.org 8 | Page 0 50 100 150 0 500 1000 1500 2000 2500 3000 3500 4000 4500 Total Cycle Time (s) SCP(W/kg) 0 0.05 0.1 0.15 0.2 COP[--] SCP COP Fig. 5: Effect of total cycle time on the system performance at 50 o C heat source temperature. The performance of the proposed system at different heat source temperature is shown in Fig. 6. It is apparent that the system can work at very low temperature as low as 35 o C with a coolant temperature at 30 o C. The SCP is increased with the increase of heat source temperature whereas COP is increased sharply with heat source temperature up to 50 o C and then it decreases with temperature. The maximum COP is found to be 0.12 at 50 o C heat source temperature whereas both SCP and COP are very low at lowest temperature. An increase of heat source temperature with a fixed heat sink causes the system to increase the amount of refrigerant adsorption/desorption promptly, resulting in a higher SCP at higher heat source temperature. Due to a similar reason chilled water outlet temperature is decreased with heat source temperature, which is shown in Fig. 7. In this case, the total cycle time and the flow rate of chilled water are kept constant whereas only heat source temperature is varied from 35 o C to 90 o C. 0 50 100 150 200 250 300 30 40 50 60 70 80 90 Heat Source Temperature ( o C) SCP(W/kg) 0 0.05 0.1 0.15 COP[--] SCP COP Fig. 6: Variation of SCP and COP of proposed cycle with heat source temperature.
  • 9. Design and performance of Four-Stage Adsorption System www.ijres.org 9 | Page 0 5 10 15 30 40 50 60 70 80 90 Heat Source Temperature ( o C) AverageChilledWaterOutlet Temperature( o C) Fig. 7: Variation of average chilled water outlet temperature with heat source temperature. V. Conclusion An innovative design of a four-stage adsorption system is introduced. A simulation program has been developed to investigate the performance of the system for different heat source temperature and cycle time. Maximum performance of the system has been observed when cycle time is 1720 s. The cycle is effectively applicable to utilize waste heat source from 35 o C to 90 o C temperature. It is found that the specific cooling power of the proposed cycle increased with heat source temperature. The maximum coefficient of performance of the system is observed to occur at the 50 o C temperature. Nomenclatures A area (m2 ) C specific heat (J kg-1 K-1 ) Dso surface specific heat (m2 s-1 ) Ea activation energy (J kg-1 ) L latent heat of vaporization (J kg-1 ) m mass flow rate (kg s-1 ) P saturated vapour pressure (Pa) q fraction of refrigerant that can be adsorbed by the adsorbent (kg kg-1 ) q* fraction of refrigerant that can be adsorbed by the adsorbent under saturation condition (kg kg-1 ) Qst isosteric heat of adsorption (J kg-1 ) R gas constant (J kg-1 K-1 )) Rp average radius of silica gel particles (m) T temperature (K) t time (s) U overall heat transfer coefficient (W m-2 K-1 ) W mass (kg) Cool cooling water Hot hot water V valve Superscripts b adsorption/desorption bed c condenser e evaporator ads adsorption des desorption col cooling water hot hot water chil chilled water Subscripts hex heat exchanger (Copper and Aluminium) in inlet
  • 10. Design and performance of Four-Stage Adsorption System www.ijres.org 10 | Page out outlet s silica gel tot total cycle total cycle w water wv water vapour References [1.] Akahira A., Alam K.C.A., Hamamoto Y., Akisawa A., Kashiwagi T., 2005, Experimental investigation of mass recovery adsorption refrigeration cycle, Int. J. Refrigeration, 28,565-572. [2.] Khan M.Z.I., Saha B.B., Alam K.C.A., Akisawa A. and Kashiwagi T., 2007. ‘Study on solar/waste heat driven multi-bed adsorption chiller with mass recovery’, Renewable Energy, 32, 365-381. [3.] Uyun A.S., Akisawa A., Miyazaki T., Ueda Y. and Ksahiwagi T., 2009. Numerical analysis of an advanced three-bed mass recovery adsorption refrigeration cycle, Applied Thermal Engineering, 29, pp. 2876-2884. [4.] Saha B.B., Akisawa A. and Kashiwagi T., 2001. Solar/waste heat driven two-stage adsorption chiller: the prototype. Renewable Energy 23, 93-101. [5.] Alam K. C. A., Saha B. B., Akisawa A. and Kashiwagi T., 2004. Influence of design and operating conditions on the system performance of a two stage adsorption chillier. Chem. Eng. Commun. 191, 981-997. [6.] Hamamotoa Y., Alam K.C.A., Akisawa A. and Kashiwagi T., 2005. Performance evaluation of a two-stage adsorption refrigeration cycle with different mass ratio. Int. J. Refrigeration 28, 344-352. [7.] Khan M.Z.I., Saha B.B., Miyazaki T., Akisawa A. and Kashiwagi T., 2005. Study on a two stage adsorption chiller using re- heat. Proceedings of JSRAE annual conference-10.,Tokyo, Japan, 23-27. [8.] Khan M.Z.I., Alam K.C.A., Sahab B.B., Hamamoto Y., Akisawaa A. and Kashiwagi T., 2006. Parametric study of a two-stage adsorption chiller using re-heat-the effect of overall thermal conductance and adsorbent mass on system performance. Int. J. therm. Sci. 45, 511-519. [9.] Khan M.Z.I., Alam K.C.A., Saha B.B., Akisawa A., Kashiwagi T., 2007. Study on a re-heat two-stage adsorption chiller - the influence of thermal capacitance ratio, overall thermal conductance ratio and adsorbent mass on system performance. Appl. Therm. Eng. 27, 1677-1685. [10.] Alam K.C.A., Khan M.Z.I., Uyun A.S., Hamamoto Y., Akisawa A., Kashiwagi T., 2007. Experimental study of a low temperature heat driven re-heat two stage adsorption chiller. Appl. Therm. Eng. 27, 1686-1692. [11.] Farid S.K., Billah M.M., Khan M.Z.I., Rahman M.M. and Sharif U. M., 2011. A numerical analysis of cooling water temperature of two-stage adsorption chiller along with different mass ratios. Int. Commun. Heat Mass Transfer 38, 1086-1092. [12.] Saha B.B, Boelman E.C. and Kashiwagi T., 1995. Computational analysis of an advanced adsorption-refrigeration cycle. Energy 20 (10), 983-994. [13.] Saha, B. B., Akisawa, A., and Kashiwagi T., 1997. Silica gel water advanced adsorption refrigeration cycle. Energy 22(4), 437- 447. [14.] Saha B.B., Koyama S., Kashiwagi T., Akisawa A., Ng K.C., Chua H.T., 2003. Waste heat driven dual-mode, multi-stage, multi- bed regenerative adsorption system. Int. J. Refrigeration 26, 749-757. [15.] Rahman A.F.M. M., Ueda Y., Akisawa A., Miyazaki T., Saha B.B., 2013. Design and Performance of an Innovative Four-bed, Three-Stage Adsorption Cycle. Energies 2013, 6, 1365-1384. [16.] Akahira A., 2004. Research on the Advanced Adsorption Refrigeration Cycles with Vapour Recovery. Ph.D. Thesis, Tokyo University of Agriculture and Technology, Tokyo, Japan. [17.] Moriyama K., 2007. Performance Improvement of Adsorption Chillers by the Optimization of Cycle time Component. MS thesis, Tokyo University of Agriculture Technology, Tokyo, Japan.