computational fluid dynamics simulation of the flow field...
TRANSCRIPT
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 114
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Computational Fluid Dynamics Simulation of the
Flow Field of Direct Methanol Fuel Cells
N. H. Maslan1, M. I. Rosli
1,2*, C. W. Goh
2, M. S. Masdar
1,2
1 Fuel Cell Institute, Universiti Kebangsaan Malaysia, 43600 UKM Bangi, Selangor, Malaysia
2 Department of Chemical and Process Engineering, Faculty of Engineering and Built Environment, Universiti Kebangsaan
Malaysia, 43600 UKM Bangi, Selangor, Malaysia
*Corresponding author: [email protected]
Abstract-- Direct methanol fuel cell (DMFC) is a technology
that converts the chemical energy of methanol to electrical
energy. Experiments on DMFC performance are costly and time
consuming. Thus, computational fluid dynamics (CFD)
simulations of DMFC were carried out in this study. The flow
fields of parallel, serpentine, and zigzag were investigated to
visualize the distributions of velocity, pressure, and methanol
mole fraction at the anode and to study the DMFC performance.
DMFC CFD simulations were conducted using ESI CFD-ACE+
software package that includes CFD-GEOM, CFD-ACE-GUI,
and CFD-VIEW. The simulations were then validated by
comparing the power density curve obtained from a literature
review. Physical parameters and dimensions of the model were
also determined based on a literature review. Results show that
the flow field channels exhibited uniform distributions of velocity
and methanol mole fraction, as well as high pressure drop and
improved DMFC performance. The flow field channels with
widths of 1.0, 1.5, and 2 mm were also investigated. The obtained
results indicate that the serpentine flow field with a flow channel
width of 2 mm showed the best performance of DMFC based on
the distributions of velocity, pressure, and methanol mole
fraction.
Index Term-- Direct methanol fuel cell (DMFC); flow field;
methanol mole fraction; velocity; pressure
1. INTRODUCTION
In a direct methanol fuel cell (DMFC), the anode flow field
has two functions. The first function is to provide a channel
for methanol to flow on the membrane electrode assembly
(MEA) surface. Continuous supply of methanol to cell and
uniform methanol distribution on the MEA surface are
important for DMFC efficiency [1]. The design of flow field
plays an important role in meeting both of these requirements.
The second function is to provide a passage for the removal of
CO2 produced from the reaction [2]. The efficient removal of
CO2 is essential in DMFC design [3]. A number of studies
demonstrated that the geometry of the flow field affects the
mass transport of methanol to the diffusion layer and DMFC
performance [1, 4-6]. CO2 gas bubbles and pressure drop are
also affected by the geometry of the flow field. Thus,
optimizing the anode flow field is significant to achieve an
optimal design of DMFC. In this study, five different flow
field geometries, namely, a zigzag flow, a parallel flow, and
three different serpentine flows with different flow channels,
were investigated.
Computational fluid dynamics (CFD) is a fluid
mechanic branch that uses numerical methods and algorithms
to solve and analyze problems related to fluid flow [7]. CFD is
used in fuel cell development to investigate the physical and
chemical processes that occur in a fuel cell numerically,
particularly the efficiency of multi-component transport in
reactants and oxidants and its effects on the electrochemistry
kinetics and performance of a fuel cell. CFD analysis can
provide the performance characteristic of fuel cells under
various operating conditions, catalysts, and membranes,
among others. This analysis reduces the development cost by
reducing the operating cost.
This study focused on the CFD simulation
development of DMFC by using ESI CFD-ACE+ software.
The flow field design that can optimize DMFC performance
was determined based on the distributions of velocity, pressure,
and methanol concentration in DMFC. The flow field patterns
used were serpentine, zigzag, and parallel. The effects of
anode channel width on DMFC performance were also
investigated to determine its optimal performance. The widths
of serpentine flow field channels used were 1.0, 1.5, and 2.0
mm. CFD simulations of DMFC were conducted using ESI
CFD-ACE+ software to describe and analyze the flow pattern
distributions of velocity, pressure, and methanol mole fraction
by changing the anode flow field patterns and channel widths.
2. METHODOLOGY
CFD simulation in DMFC was developed by conducting three
main steps, namely, pre-processing using CFD-GEOM,
solutions and calculations using CFD-ACE-GUI, and post-
processing using CFD-VIEW.
2.1. Pre-processing: CFD-GEOM software
A geometry was initially created based on the dimension
determined using CFD-GEOM. The serpentine, zigzag, and
parallel (PFF) flow fields that have different channel widths
were also generated using CFD-GEOM. A high-quality
geometry produces exact dimensions, which are then used for
the calculation in the subsequent step. Figure 1 shows the
configuration of the layers in DMFC geometry. Table I
presents the geometry dimensions of DMFC. A zigzag flow
field, a PFF, and three serpentine flow fields with different
widths were created using CFD-GEOM for CFD simulation.
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 115
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
NOMENCLATURE Abbreviations
J Current density, A m-2
CFD Computational fluid dynamics
J0 Reference exchange current density, A m-3
DMFC Direct methanol fuel cell
p Pressure, Pa IGL Ideal gas law
S/V Surface to volume ratio, m2 m
3 MEA Membrane electrode assembly
T Temperature, K MKT Mixed kinetic theory
Greek letters MOR Methanol oxidation reaction
α Transfer coefficient ORR Oxygen reduction reaction
Γ Mass diffusivity, kg m-1
s-1
PFF Parallel flow field
γ Concentration parameter Sc Schmidt number
ɛ Porosity SSFF Serpentine flow field
κ Permeability, m2 Zigzag Zigzag flow field
μ Viscosity, kg m-1
s-1
Subscripts
ρ Density, kg m-3
a Anode side of the membrane
σ Electrical conductivity, Ω-1
m-1
c Cathode side of the membrane
τ Bruggeman factor CH3OH Methanol
O2 Oxygen
Fig. 1. Layers available in a DMFC geometry
Table II shows the depth of each layer. All five
DMFC geometries were created. A triangular mesh was used
for mesh generation (meshing). The dimension of each
geometry was 40 mm × 40 mm. The operating parameters
used are shown in Table III.
2.2. Solution and calculation: CFD-ACE-GUI software
After DMFC geometry was created, CFD-ACE-GUI was used
to complete the calculation based on operating conditions and
the reaction of chemical species in DMFC. Flow, chemistry,
and electric modules were activated in CFD-ACE-GUI
software to begin the calculation based on the selected
modules. The chemical species available in DMFC were
inserted from the software database. Hydrogen ions were
modeled as “Bulk Species.” The reactions and parameters
incorporated are as follows.
Anode:
(1)
Anode reference exchange current density, J0 = 1.2×10
6 A m
-3
[8]
Anode transfer coefficient, αa = 0.5 [8]
Cathode:
(2)
Cathode reference exchange current density, J0 = 1407 A m
-3[8]
Cathode transfer coefficient, αc = 1.55
The parameter settings for each volume, porous
medium volume, boundary, and initial conditions are shown in
Tables IV, V, VI, and VII, respectively. When all parameters
were set, the simulation was run using CFD-ACE-GUI.
Table I
Geometry dimensions of selected anode flow fields
Flow Field SSFF1 SSFF2 SSFF3 PFF Zigzag
Channel width (mm) 2.00 1.50 1.00 2.00 1.50
Channel depth (mm) 2.00 2.00 2.00 2.00 2.00
Cross section area (mm2) 4.00 3.00 2.00 4.00 3.00
Channel length (mm) 425.00 569.00 843.40 422.40 562.50
Value of exposed channel to
membrane area (mm2)
850.00 858.00 847.40 844.80 851.25
Open ratio (%) 53.13 53.63 52.96 52.80 53.20
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 116
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Table II
List of thickness for each layers [8]
Layer Thickness (mm)
Anode current collector 0.500
Anode channel 2.000
Anode diffusion layer 0.190
Anode catalyst layer 0.030
Membrane 0.127
Cathode catalyst layer 0.030
Cathode diffusion layer 0.190
Cathode channel 2.000
Cathode current collector 0.500
Table III
Operating parameter used in DMFC [1]
Operating parameter Value
Methanol concentration 1 M
Operating temperature 333 K
Active area dimension 4.0×4.0 cm
Methanol inlet flow rate 2.0 ml min-1
2.3. Post-processing: CFD-VIEW software
In the last stage, CFD-VIEW was used to visualize and
analyze CFD images. The distributions of velocity, pressure,
and methanol mole fraction in the anode channel were
determined.
Table IV
List of parameter setting for each volume conditions [9, 10]
Volume Name ρ (kg/m3) μ (kg/m.s) σ (Ω
-1 m
-1) Γ (kgm
-1s
-1)
Anode catalyst layer IGL MKT 4.2 Sc = 0.7
Anode channel 960 3.49×10-4
1.0×10-20
Sc = 0.7
Anode collector 2698.9 - 3703 -
Anode diffusion layer IGL MKT 1.0×10-20
Sc = 0.7
Cathode catalyst layer IGL MKT 1.0×10-20
Sc = 0.7
Cathode channel IGL MKT 1.0×10-20
Sc = 0.7
Cathode collector 2698.9 - 3703 -
Cathode diffusion layer IGL MKT 1.0×10-20
Sc = 0.7
Membrane IGL MKT Membrane model Sc = 0.7
Table V
List of porous media setting for each volume condition [9, 11]
Volume Name ε κ Reaction S/V Pore Diffusivity σ
Anode catalyst layer 0.3 1.0×10-14
MOR 1000 1.5×10-6
Bruggeman (1.5) 53
Anode diffusion layer 0.7 2.0×10-12
- - 1.0×10-6
Bruggeman (1.5) 53
Cathode catalyst layer 0.3 1.0×10-14
ORR 1000 1.5×10-6
Bruggeman (1.5) 53
Cathode diffusion layer 0.7 2.0×10-12
- - 1.0×10-6
Bruggeman (1.5) 53
Membrane 0.3 2.0×10-18
- - 1.0×10-6
Bruggeman (5) 0.7
Table VI
List of parameter setting for boundary conditions
Boundary
Condition Flow Chemistry Electric
Anode channel
inlet
y-direction velocity = 0.008333 m s-1
Pressure, P = 0 Pa
Temperature, T = 333 K
Mixture =
methanol –
Cathode channel
inlet
y-direction velocity = 0.10 m s-1
Pressure, P = 0 Pa
Temperature, T = 333 K
Mixture =
humid air –
Anode channel
outlet
Fixed pressure, P = 0 Pa
Temperature T = 333 K
Mixture =
methanol –
Cathode channel
outlet
Fixed pressure, P = 0 Pa
Temperature, T = 333 K
Mixture =
humid air –
Anode wall
collector – –
Fluid phase: fixed current density, J = 0 Am-2
Porous phase: fixed potential, Voltage = 0 V
Cathode wall
collector – –
Fluid phase: fixed current density, J = 0 Am-2
Porous phase: fixed potential, Voltage = - 0.6 V
(adjustable in order to get the power density curve)
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 117
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Table VII
List of parameter setting for initial conditions
Initial Volume
Conditions Flow Chemistry Heat
Anode catalyst layer Pressure = 90 000 Pa Mixture = humid air Temperature = 333 K
Cathode channel Pressure = 90 000 Pa Mixture = humid air Temperature = 333 K
Anode channnel – Mixture = methanol Temperature = 333 K
Anode catalyst layer – Mixture = nitrogen Temperature = 333 K
Anode diffusion layer – Mixture = nitrogen Temperature = 333 K
Cathode diffusion layer – Mixture = nitrogen Temperature = 333 K
Membrane – Mixture = nitrogen Temperature = 333 K
3. RESULTS AND DISCUSSION
3.1 Comparisons of power density curve between
experiment and simulation
The power density curve was plotted for comparison by using
the simulation data of single-serpentine flow field (SSFF) 1
geometry and the experimental data by Yang and Zhao [1]
(Figure 2). The simulation results and experimental data in
Figure 2 present the same patterns in power density curve
from cell voltages of 0 V to 0.5 V. According to Yang and
Zhao [1], DMFC has a maximum power density of 54 mW
cm−2
at a cell voltage of 0.27 V. In SSFF1 simulation, a
maximum power density of 45 mW cm−2
was reached at a cell
voltage of 0.55 V. The maximum power density difference
was 9 mW cm−2
. The simulation results were not 100%
consistent with the experimental data. However, Figure 2
shows that the simulation results are similar to the
experimental data in a fuel cell operating at low cell voltages
from 0 to 0.5 V. Therefore, the DMFCs operated at a cell
voltage of 0.261 V were used to visualize the velocity,
pressure, and methanol mole fraction distributions in CFD.
The same parameters were used in all simulated geometries.
Fig. 2. Comparison between simulation and experiment of SSFF1
3.2 Effects of anode flow field design on DMFC
performance
In this study, three different flow fields with the same open
ratio, that is, 53%, were simulated at a voltage cell of 0.261 V
to investigate the velocity, pressure, and methanol mole
fraction distributions by using CFD.
3.2.1 Velocity distribution of different flow fields
Figures 3, 4 and 5 show that the velocity distribution of SSFF1
was uniform and had a high magnitude along the channel
while at PFF showed highly non-uniform velocity distribution.
These conditions at SSFF1 benefit the removal of produced
CO2 and increase the mass transport of methanol from the
flow channel to the diffusion layer [4], which increases DMFC
performance. Meanwhile, the velocity in PFF shows a
stagnant zone in the central regions but high values at lateral
channels [3]. This affects the collected CO2 gas in the PFF
anode channel. Thus, the effective contact area between
methanol and the diffusion layer becomes small [1]. The flow
velocity of PFF decreases drastically and differs in each
channel because of the free excess methanol. This
phenomenon affects DMFC performance. The zigzag flow
field is a combination of serpentine flow field and PFF. The
results obtained were similar to PFF because the velocity
distribution was not uniform in the zigzag flow field.
Fig. 3. Velocity distribution of SSFF1
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 118
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 4. Velocity distribution of PFF
Fig. 5. Velocity distribution of zigzag
3.2.2 Pressure distribution of different flow fields
Figures 6, 7, and 8 present the pressure distributions of SSFF1,
PFF and zigzag flow field, respectively. The SSFF1 design
showed a uniform pressure distribution. SSFF1 exhibited the
highest pressure drop (7.506 Pa). The pressure drop values for
the zigzag flow field and PFF were 1.554 and 0.4961 Pa,
respectively. These results show that PFF is only 1/15 of
SSFF1. SSFF1 and zigzag flow fields require high pressure
drop but not the PFF [12]. SSFF1 is expected to have a better
DMFC performance because its higher pressure drop
contributes to increased efficiency of methanol transport.
Hence, the removal of CO2 gas becomes easier. Its higher
pressure drop also contributes to a uniform fluid velocity
distribution, which leads to increased DMFC performance.
The pressure drop in the zigzag flow field was higher than that
in PFF; thus, the former is expected to perform better than the
latter.
Fig. 6. Pressure distribution of SSFF1
Fig. 7. Pressure distribution of PFF
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 119
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 8. Pressure distribution of zigzag
3.2.3 Methanol mole fraction distribution
The methanol mole fraction distribution along the channel is
given in Figures 9, 10 and 11. As shown in Figures 9, the
methanol mole fraction at SSFF1 decreased from 1 to 0.864 at
the anode channel outlet, whereas that along the PFF channel
was considered high because it decreased from 1 to 0.9281
only (Figure 10). Hence, only a small amount of methanol
reacted to generate electricity. The zigzag flow field exhibited
the highest drop of methanol mole fraction, which is from 1 to
0.6518. This result may be due to the methanol crossover. The
methanol concentration is declined along the channel due to
the electrochemical reaction [3].
Fig. 9. Methanol mole fraction distribution of SSFF1
Fig. 10. Methanol mole fraction distribution of PFF
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 120
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 11. Methanol mole fraction distribution of zigzag
3.2.4 Comparisons of SSFF1, PFF and zigzag flow field
Based on the comparisons of the velocity, pressure, and
methanol mole fraction distributions in SSFF1, PFF, and
zigzag flow field, SSFF1 showed the most uniform velocity
distribution, the highest pressure drop, and the most uniform
methanol mole fraction distribution. Thus, SSFF1 is assumed
to have the highest DMFC performance. The power densities
simulated from all flow fields are shown in Figure 12. SSFF1
had the highest power density, which is 44.76 mW cm−2
(Figure 12). The zigzag flow field produced a power density
of 38.41 mW cm−2
, and PFF showed the lowest performance
of 37.81 mW cm−2
. These results fit with the expected results
based on the CFD simulation indicated earlier.
Fig. 12. Power density comparisons of SSFF1, PFF and Zigzag at voltage
of 0.261 V
3.3 Effects of channel width
The serpentine flow field exhibited the best DMFC
performance among other flow fields. For the subsequent
simulation, three serpentine flow field designs with different
channel widths (i.e., 2.0, 1.5, and 1.0 mm) were studied. All of
these designs have an open ratio of 53%, which indicates that
the total contact area between methanol and the anode
diffusion layer is similar.
3.3.1 Velocity distribution
Figures 13, 14, and 15 show that the SSFF1 design with the
highest width of 2.0 mm had the most uniform fluid velocity
distribution. The fluid velocity of the SSFF2 and SSFF3
rapidly decreased along the channel. This phenomenon may be
due to the channel length, which increased the friction
between the liquid and wall. The high flow velocity in the
wide channel increased the methanol potential to penetrate the
anode diffusion layer effectively and hence increased the
overall DMFC efficiency. Even velocity distribution is
proportional to the performance of fuel cell [2].
Fig. 13. Velocity distribution of SSFF1 (channel width = 2.0 mm)
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 121
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 14. Velocity distribution of SSFF2 (channel width = 1.5 mm)
Fig. 15. Velocity distribution of SSFF3 (channel width = 1.0 mm)
3.3.2 Pressure distribution
The pressure drop and its distribution are significant in order
to decide the pump capacity in DMFC system [2]. Figures 16,
17, and 18 show that the pressure distributions in SSFF1 and
SSFF2 were uniform and had pressure drop values of 7.506
and 6.354 Pa, respectively. The pressure drop for SSFF3 was
17.21 Pa. The pressure distribution of SSFF3 was not constant,
and the pressure dropped significantly before reaching the
anode outlet. This phenomenon caused an ineffective removal
of CO2 gas. Both SSFF2 and SSFF3 had high pressure values
near the anode channel inlet. A high pressure drop and a
uniform pressure distribution ensure a high and uniform
distribution of flow velocity along the channel to maintain
DMFC performance. Hence, SSFF1, which has a constant
pressure distribution and a moderate pressure drop, that is,
7.506 Pa, is expected to perform well.
Fig. 16. Pressure distribution of SSFF1 (channel width = 2.0 mm)
Fig. 17. Pressure distribution of SSFF2 (channel width = 1.5 mm)
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 122
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 18. Pressure distribution of SSFF3 (channel width = 1.0 mm)
3.3.3 Methanol mole fraction distribution
SSFF1 had a constant distribution of methanol mole fraction
of 1 to 0.864 at the anode channel outlet (Figures 19, 20, and
21). This result shows that methanol reacted to generate
electric current. The methanol mole fraction distributions of
SSFF2 and SSFF3 were not uniform. The mole fraction of
methanol dropped significantly before reaching the anode
channel outlet. Analysis of pressure and velocity distributions
showed that both SSFF2 and SSFF3 had a non-uniform
distribution. Based on this situation, a high possibility exists
that SSFF2 and SSFF3 encountered methanol crossover
because of the poor methanol transport along the anode
channel. Therefore, the SSFF1 design with a channel width of
2.0 mm has the best DMFC performance. The presence of the
CO2 in the channel also lead to the limited diffusion rate of
methanol [8] and hence contributes to the non-uniform
distribution in the anode channel.
Fig. 19. Methanol mole fraction distribution of SSFF1 (channel width = 2.0
mm)
Fig. 20. Methanol mole fraction distribution of SSFF2 (channel width = 1.5
mm)
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 123
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 21. Methanol mole fraction distribution of SSFF3 (channel width = 1.0 mm)
3.3.4 Power density comparisons
Comparison of power density shows that SSFF1 had uniform
velocity, pressure, and methanol mole fraction distributions.
Therefore, SSFF1 is expected to have the highest performance
of DMFC. The simulated power densities for all flow fields
are shown in Figure 22. In this figure, SSFF1 had the highest
value of power density (44.76 mW cm−2
), followed by SSFF3
(40.26 mW cm−2
) and then SSFF2 (38.19 mW cm−2
). These
results fit with the expectations based on the CFD indicated
earlier, that is, SSFF1 with an optimum channel width of 2.0
mm exhibited a better performance than those with channel
widths of 1.0 and 1.5 mm.
Fig. 22. Power density comparisons of SSFF1, SSFF2 and SSFF3 at
voltage of 0.261 V
3.3.5 Comparisons of methanol mole fraction distribution
at anode catalyst layer
The methanol mole fractions in the anode catalyst layer were
compared among SSFF1, SSFF2, and SSFF3 to investigate the
cause of high power density production in small channel width
of SSFF3 compared to SSFF2. Figures 23, 24, and 25 show
the methanol mole fractions in the anode catalyst layers for
SSFF1, SSFF2, and SSFF3, respectively. The methanol mole
fraction values in SSFF1 were the highest among the three
flow fields (Figure 23). This result indicates that a
considerable amount of methanol react to generate electricity;
thus, the power density was significantly high (Figure 23). The
methanol mole fraction of SSFF2 (Figure 24) was lower than
that of SSFF3 (Figure 25), which implies that SSFF3 has a
higher power density than SSFF2. Compared to Figures 19, 20
and 21, methanol mole fraction distributions at flow field is
much higher than in catalyst layer of Figures 23, 24 and 25.
Fig. 23. Methanol mole fraction at anode catalyst layer of SSFF1
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 124
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
Fig. 24. Methanol mole fraction at anode catalyst layer of SSFF2
Fig. 25. Methanol mole fraction at anode catalyst layer of SSFF3
3.4 Comparisons of power density for all simulated
geometries
Based on the previous analysis, the simulation results showed
that SSFF1 with an optimum channel width of 2 mm had the
best DMFC performance. The power densities of all simulated
geometries were compared. Figure 26 shows the simulation
data for the comparisons. SSFF1 obtained the highest power
density of 44.76 mW cm−2
, followed by SSFF3. The power
densities produced in the zigzag flow field and SSFF2 were
38.42 and 38.19 mW cm−2
, respectively. PFF exhibited the
least power density of 37.81 mW cm−2
. These simulation
results reveal that PFF is not appropriate for DMFC flow field.
The designs developed in this study are suitable for the
fundamental understanding of the flow field in DMFC and its
visualization of velocity, pressure and methanol mole fraction
distributions.
Fig. 26. Power density comparisons of different flow fields at a voltage of
0.261 V
4. CONCLUSIONS
The results show that serpentine flow fields had uniform
velocity and methanol mole fraction distributions and a high
pressure drop. Such flow fields exhibited the best DMFC
performance compared with PFF and zigzag flow field. The
serpentine flow field with 2 mm channel width had the best
DMFC performance based on its velocity, pressure, and
methanol mole fraction distributions, and it is the best flow
field simulated in this study. Furthermore, non-uniform
distribution of velocity, pressure and methanol mole fraction
in PFF and zigzag flow fields confirm the importance of the
flow-field in a DMFC design.
ACKNOWLEDGMENT
The authors gratefully acknowledge the financial support of
this work by Dana Lonjakan Penerbitan of Universiti
Kebangsaan Malaysia (DLP-2014-007) and Fundamental
Research Grant Scheme of Ministry of Higher Education
Malaysia (FRGS/1/2013/TK07/UKM/02/1).
REFERENCES
[1] H. Yang and T. S. Zhao, "Effect of anode flow field design on the performance of liquid feed direct methanol fuel cells,"
Electrochimica Acta, vol. 50, pp. 3243-3252, 5/30/ 2005.
[2] K. Minsu, L. Wonsub, L. Minhye, and M. Il, "3-dimensional CFD simulation modeling for optimal flow field design of direct
methanol fuel cell bipolar plate," in ICCAS-SICE, 2009, 2009, pp.
5463-5468. [3] V. A. Danilov, J. Lim, I. Moon, and H. Chang, "Three-dimensional,
two-phase, CFD model for the design of a direct methanol fuel
cell," Journal of Power Sources, vol. 162, pp. 992-1002, 11/22/ 2006.
[4] C. W. Wong, T. S. Zhao, Q. Ye, and J. G. Liu, "Experimental
investigations of the anode flow field of a micro direct methanol fuel cell," Journal of Power Sources, vol. 155, pp. 291-296, 4/21/
2006.
[5] J. C. Amphlett, B. A. Peppley, E. Halliop, and A. Sadiq, "The effect of anode flow characteristics and temperature on the
performance of a direct methanol fuel cell," Journal of Power
Sources, vol. 96, pp. 204-213, 6/1/ 2001.
International Journal of Mechanical & Mechatronics Engineering IJMME-IJENS Vol:15 No:05 125
151505-9393-IJMME-IJENS © October 2015 IJENS I J E N S
[6] A. S. Aric , . Cret , . Baglio, E. Modica, and V. Antonucci,
"Influence of flow field design on the performance of a direct methanol fuel cell," Journal of Power Sources, vol. 91, pp. 202-
209, 12// 2000.
[7] T. J. Chung, Computational Fluid Dynamics. United Kingdom: Cambridge University Press, 2010.
[8] Y.-C. Park, P. Chippar, S.-K. Kim, S. Lim, D.-H. Jung, H. Ju, et al.,
"Effects of serpentine flow-field designs with different channel and rib widths on the performance of a direct methanol fuel cell,"
Journal of Power Sources, vol. 205, pp. 32-47, 5/1/ 2012.
[9] ESI-CFD, "CFD-ACE+ V2014.0 User Manual," ed. Huntsville, AL: ESI-CFD, Inc., 2014.
[10] B. Yu, Q. Yang, A. Kianimanesh, T. Freiheit, S. S. Park, H. Zhao,
et al., "A CFD model with semi-empirical electrochemical relationships to study the influence of geometric and operating
parameters on DMFC performance," International Journal of
Hydrogen Energy, vol. 38, pp. 9873-9885, 8/6/ 2013. [11] W. W. Yang, Y. L. He, and Y. S. Li, "Modeling of dynamic
operating behaviors in a liquid-feed direct methanol fuel cell,"
International Journal of Hydrogen Energy, vol. 37, pp. 18412-18424, 12// 2012.
[12] M.-s. Hyun, S.-K. Kim, D. Jung, B. Lee, D. Peck, T. Kim, et al.,
"Prediction of anode performances of direct methanol fuel cells with different flow-field design using computational simulation,"
Journal of Power Sources, vol. 157, pp. 875-885, 7/3/ 2006.