simulation of biomass gasification in fluidized bed reactor
TRANSCRIPT
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Available at www.sciencedirect.com
http://www.elsevier.com/locate/biombioe
Simulation of biomass gasification in fluidized bed reactor
using ASPEN PLUS
Mehrdokht B. Nikooa, Nader Mahinpeya,b,
aEnvironmental Systems Engineering, University of Regina, 3737 Wascana Parkway, Regina, Saskatchewan, Canada S4S 0A2bProcess Systems Engineering, University of Regina, 3737 Wascana Parkway, Regina, Saskatchewan, Canada S4S 0A2
a r t i c l e i n f o
Article history:
Received 10 February 2007
Received in revised form
19 February 2008
Accepted 29 February 2008
Keywords:
Biomass
Gasification
Fluidized bed
Simulation
ASPEN PLUS
a b s t r a c t
A comprehensive process model is developed for biomass gasification in an atmospheric
fluidized bed gasifier using the ASPEN PLUS simulator. The proposed model addresses both
hydrodynamic parameters and reaction kinetic modeling. Governing hydrodynamic
equations for a bubbling bed and kinetic expressions for the char combustion are adopted
from the literature. Four ASPEN PLUS reactor models and external FORTRAN subroutines
for hydrodynamics and kinetics nested in ASPEN PLUS simulate the gasification process.
Different sets of operating conditions for a lab-scale pine gasifier are used to demonstrate
validation of the model.
Temperature increases the production of hydrogen and enhances carbon conversion
efficiency. Equivalence ratio is directly proportional to carbon dioxide production and
carbon conversion efficiency. Increasing steam-to-biomass ratio increases hydrogen and
carbon monoxide production and decreases carbon dioxide and carbon conversion
efficiency. Particle average size in the range of 0.250.75 mm does not seem to contributesignificantly to the composition of product gases.
& 2008 Elsevier Ltd. All rights reserved.
1. Introduction
Biomass, fuel derived from organic matter on a renewable
basis, is among the largest sources of energy in the world, third
only to coal and oil [1]. Biomass adsorbs CO2 from the
atmosphere during photosynthesis, and the CO2 is then
returned to the environment after combustion. Because of this
cycle, biomass is CO2 neutral, making it an advantageous fuel
source and a dominant choice for replacement of fossil fuels as
the concern of global warming increases. Biomass materials
known as potential sources of energy are agricultural residues
such as straw, bagasse, and husk and residues from forest-
related industries such as wood chips, sawdust, and bark [2,3].
Fluidized bed gasifiers are advantageous for transforming
biomass, particularly agricultural residues, into energy.
Perfect contact between gas and solid, along with a
high degree of turbulence, improves heat and mass
transfer characteristics, enhances the ability to control
temperature, and increases heat storage and volumetric
capacity [4].
The ASPEN PLUS process simulator has been used by
different investigators to simulate coal conversion; examples
include methanol synthesis [5,6], indirect coal liquefaction
processes [7], integrated coal gasification combined cycle
(IGCC) power plants [8], atmospheric fluidized bed combustor
processes [9], compartmented fluidized bed coal gasifiers [10],
coal hydrogasification processes [11], and coal gasification
simulation [12]. However, the work that has been done on
biomass gasification is limited. Mansaray et al. [13] used
ASPEN PLUS to simulate rice husk gasification based on
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0961-9534/$ - see front matter&
2008 Elsevier Ltd. All rights reserved.doi:10.1016/j.biombioe.2008.02.020
Corresponding author at: Environmental Systems Engineering, University of Regina, 3737 Wascana Parkway, Regina, Saskatchewan,Canada S4S 0A2. Tel.: +1 306558 4490; fax: +1 306585 4855.
E-mail address: [email protected] (N. Mahinpey).
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material balance, energy balance, and chemical equi-
librium relations. Because of the high amount of volatile
material in biomass and the complexity of biomass
reaction rate kinetics in fluidized beds, they ignored the char
gasification and simulated the gasification process by the
assumption that biomass gasification follows Gibbs equili-
brium.
In a typical atmospheric fluidized bed gasifier, feed,
together with bed material, are fluidized by the gasifyingagents, such as air and/or steam, entering at the bottom of
the bed. The product gas resulting from the gasification
process is fed to a gassolid separator (i.e., cyclone) to
separate solid particles carried by exhaust gas.
The objective of this study is to develop simulation capable
of predicting the steady-state performance of an atmospheric
fluidized bed gasifier by considering the hydrodynamic and
reaction rate kinetics simultaneously. The products of homo-
geneous reactions are defined by Gibbs equilibrium, and
reaction rate kinetics are used to determine the products of
char gasification. A drawback in using ASPEN PLUS is the lack
of a library model to simulate fluidized bed unit operation.
However, it is possible for users to input their own models,using FORTRAN codes nested within the ASPEN PLUS input
file, to simulate operation of a fluidized bed. This paper
presents the details of the modeling approaches taken to
obtain a process simulation program for biomass gasification
in a fluidized bed reactor.
2. Modeling approach
Because of the influence of hydrodynamic parameters on
biomass gasification in fluidized beds, both hydrodynamic
and reaction kinetics must be treated simultaneously.
2.1. Assumptions
The following assumptions were considered in modeling the
gasification process:
Process is steady state and isothermal Biomass devolatilization takes place instantaneously and
volatile products mainly consist of H2, CO, CO2, CH4, and
H2O [4,1416]
All the gases are uniformly distributed within the emul-sion phase
Particles are spherical and of uniform size and the averagediameter remains constant during the gasification, based
on the shrinking core model
Char only contains carbon and ash Char gasification starts in the bed and completes in the
freeboard.
2.2. Reaction kinetics
The gasification process begins with pyrolysis and continues
with combustion and steam gasification, wherein the follow-
ing reactions occur:
Combustion reaction [17]:
C aO2 ! 21 aCO 2a 1CO2 (1)Steam-gasification reactions [18]:
C H2O ! CO H2 (2)
CO H2O ! CO2 H2 (3)
C 2H2O ! CO2 2H2 (4)
C bH2O ! b 1CO2 2 bCO bH2 (5)
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Nomenclature
a decay constant of clusters in freeboard (m1)
Ar Archimedes number
dp particle diameter (m)
E activation energy (kcal/mol)
g gravitational acceleration (m/s2)k rate constant (s1atm1)
MC molecular weight of carbon (kg/kmol)
N total number of data points
P pressure (bar)
R universal gas constant (kcal/molK)
rC reaction rate of carbon (kmol/m3 s)
T temperature (K)
t time (s)
u superficial velocity (m/s)
umf minimum fluidization velocity (m/s)
XCO carbon conversion due to combustion
XSG carbon conversion due to steam gasification
YC volume fraction of carbon in solid
yi mole fraction of i
z distance above the surface of the bed (m)
Greek letters
a kinetics parameter
b kinetics parameter
eb volume fraction of bed occupied by bubble
ef average voidage of bed
efb average voidage of freeboard
emf voidage in emulsion at minimum fluidization
es volume fraction of solid in bed
ZC carbon conversion efficiency
rC density of carbon (kg/m3)
rg density of gas (kg/m3)
rs density of solid (kg/m3)
m viscosity (kg/ms)
Subscripts
e experimental
p predicted
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Here, a is a mechanism factor [19] that changes, in the
range of 0.51, when CO or CO2, is carried away from the char
particle during char combustion. The factor, a, is a function of
the temperature and average diameter of the char particles.
In reaction (5), (2b)/b represents the fraction of the steamconsumed by reaction (2) and 2(b1)/b represents the fractionof steam consumed by reaction (4). Matsui et al. [18]
experimentally determined b to be in the range of 1.11.5 at
750900 1C. For the proposed model, the values of a and b
equal 0.9 and 1.4, respectively, and show the best agreement
with experimental data.
Lee et al. [17] defines the reaction rate equations for the
mentioned reactions as follows:
dXCOdt
kCO expECO
RT
PnO2
1 XCO2=3 (6)
dXSGdt
kSG expESG
RT
PnH2O
1 XSG2=3 (7)
rC
dXCO
dt dXSG
dt
rCsYC
MC(8)
Previous studies [20,21] considered parameter n to be equal
to 1.0 in Eqs. (6) and (7). For the steam-gasification reaction,
some studies [22,23] reported different numbers for n, but it is
actually 1.0 in the steam partial pressure range of
0.250.8 atm. Kinetic parameters can be found in Table 1.
2.3. Hydrodynamic assumptions
The following assumptions were made in simulating the
hydrodynamics:
Fluidized bed reactor is divided into two regions: bed and
freeboard
The fluidization state in the bed is maintained in thebubbling regime
The volume fraction of solids decreases as height in-creases, corresponding to the coalescence of bubbles in
the bed and the returning of solid particles to the bed in
the TDH zone
Volumetric flow rate of gas increases along with height,corresponding to the production of gaseous products
The mixing of solid particles, consisting of ash, charparticles, and bed material, is perfect
The reactor is divided into a finite number of equalelements with constant hydrodynamic parameters
The fluidized bed is one-dimensional; any variations inconditions are considered to occur only in the axial
direction.
2.3.1. Bed hydrodynamics
Kunii and Levenspil [24] introduced the following equation to
calculate the minimum fluidization velocity for fine particles:
umf 33:7mrgdp
ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi
1 3:59 105Arp
1 (9)
Ar d3
pr
gr
s r
ggm2
(10)
The following correlations, developed by Babu et al. [25,26],
are used to determine the volume fraction occupied by
bubbles in a fluidized bed
B 1:0 10:978u umf0:738r0:376s d1:006p
u0:937mf r0:126g
(11)
b 1 1=B (12)where u the superficial gas velocity, is not a constant
parameter, due to the gas production resulting from
homogeneous and heterogeneous reactions. Yan et al. [26]
demonstrated the importance of considering varyinggas velocity in obtaining results with higher precision in
simulation.
The bed void fraction [24] is then given by the following:
f b 1 bmfmf 0:4 (13)
2.3.2. Freeboard hydrodynamics
According to Lewis et al. [27] the volume fraction of solids at
various levels z in the freeboard falls off exponentially from
the value at the bed surface, or
1
fb
1
f
exp
az
(14)
Kunii and Levenspiel [24] prepared a graph from reported
data that correlates the constant a with particle size and
superficial gas velocity. This graph can be used in the
following range:
up 1:25 m=s
dp p 800 mm
The constant a for this simulation has been found from the
graph as follows:
a 1:8u
. (15)
2.4. ASPEN PLUS model
The different stages considered in ASPEN PLUS simulation, in
order to show the overall gasification process, are decom-
position of the feed, volatile reactions, char gasification, and
gassolid separation.
2.4.1. Biomass decomposition
The ASPEN PLUS yield reactor, RYIELD, was used to simulate
the decomposition of the feed. In this step, biomass is
converted into its constituting components including
carbon, hydrogen, oxygen, sulfur, nitrogen, and ash, by
specifying the yield distribution according to the biomass
ultimate analysis.
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Table 1 Kinetic parameters
E/R (K) k (s1atm1)
Combustion 13,523 0.046
Steam gasification 19,544 6474.7
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2.4.2. Volatile reactions
The ASPEN PLUS Gibbs reactor, RGIBBS, was used for volatile
combustion, in conformity with the assumption that volatile
reactions follow the Gibbs equilibrium. Biomass consists of
mainly C, H, N, O, S, Cl, ash, and moisture. Carbon will partly
constitute the gas phase, which takes part in devolatilization,
and the remaining carbon comprises part of the solid phase
(char) and subsequently results in char gasification.
A SEPARATION COLUMN model was used before the RGIBBS
reactor to separate the volatile materials and solids in order to
perform the volatile reactions. Within the ASPEN PLUS
environment, the separation column is the most appropriate
unit operation to achieve this goal. The amount of volatile
material can be specified from the biomass approximate
analysis. Also considering the assumption that char contains
only carbon and ash, the amount of carbon in the volatile
portion can be calculated by deducting the total amount of
carbon in char from the total carbon in biomass.
2.4.3. Char gasificationThe ASPEN PLUS CSTR reactor, RCSTR, performs char
gasification by using reaction kinetics, as mentioned pre-
viously, written as an external FORTRAN code. The hydro-
dynamic parameters divide the reactor into two regions, bed
and freeboard, and each region is simulated by one RCSTR.
Using FORTRAN code, each RCSTR is divided into a series of
CSTR reactors with equal volume. The hydrodynamic and
kinetic parameters, such as superficial velocity, voidage, and
fractional pressure of oxygen and steam, are constant in
these small reactors. The number of the elemental reactors
depends on the residence time, the reactor dimensions, and
the operational conditions wherein the mentioned para-
meters can be considered constant.A description of the ASPEN PLUS reactor blocks and
simulation diagram are given in Table 2 and Fig. 1, respec-
tively.
3. Model validation
In order to validate the simulation results, experimental data
from gasification of pine in a lab-scale fluidized bed gasifierwas used; details of the setup can be found elsewhere [14].
Tables 3 and 4 show feed material and reactor characteristics
used in the simulation.
Lv et al. [14] studied the influence of temperature,
equivalence ratio (ER), steam-to-biomass ratio, and biomass
average particle size on gas composition and carbon conver-
sion efficiency. They considered four main gases (i.e. H2, CO,
CO2, CH4) to study gas production.
Equivalence ratio and carbon conversion efficiency are
defined, respectively, as follows:
ER Weight oxygen
air=weight dry biomass
Stoichiometric oxygen air=biomass ratio (16)
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Fig. 1 Comprehensive simulation diagram for the fluidized
bed gasification process.
Table 2 Reactor blocks description utilized in thesimulation [28]
Reactorblock
Description
RYIELD Models a reactor by specifying reaction yields of
each component. This model is useful whenreaction stoichiometry and kinetics are unknown
and yield distribution data or correlations are
available
RGIBBS Models single-phase chemical equilibrium, or
simultaneous phase and chemical equilibrium by
minimizing Gibbs free energy, subject to atom
balance constraints. This model is useful when
temperature and pressure are known and reaction
stoichiometry is unknown
RCSTR Models a continuous-stirred tank reactor. This
model is useful when reaction kinetics is known.
This model is useful when solids, such as char, are
participating in the reactions
Table 3 Characteristics of pine sawdust
Moisture content (wt%) 8
Proximate analysis (wt% dry basis)
Volatile matter 82.29
Fixed carbon 17.16
Ash 0.55
Ultimate analysis (wt% dry basis)
C 50.54
H 7.08
O 41.11
N 0.15
S 0.57
Average particle size (mm) 0.250.75
Char density (kg/m3) 1300
Flow rate (kg/h) 0.4450.512
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ZC 1 Total rate of carbon in the outlet streamTotal rate of carbon in the feed stream
(17)
Simulation results were compared with all sets of experi-
mental data. The sum squared deviation method was used to
estimate the accuracy of simulation results [29].
RSSX
N
i1
yie yipyie
2
(18)
MRSS RSSN
(19)
Mean error ffiffiffiffiffiffiffiffiffiffiffiffiffiffi
MRSSp
(20)
The analysis of data for product gases is shown in Table 5.
Carbon monoxide and carbon dioxide show the lowest and
highest error, respectively, in all sets of experiments.
3.1. Effect of temperature
3.1.1. Gas composition
Figs. 25 show the simulation results compared with experi-mental data for product gas composition versus five different
temperatures in the range of 700900 1C.
Fig. 2 shows better agreement between simulation predic-
tion and experimental data for hydrogen production in the
temperatures higher than 8001C. Simulation results for
carbon monoxide in Fig. 3 display good qualitative prediction
of experimental data in the whole range, and carbon dioxide
production is underestimated in Fig. 4. Also, simulation
results in Fig. 5 show good accuracy for methane production.
Gases with a CnHm formula are the result of non-equili-
brium processes. Thus, because of the assumption in this
study that homogeneous reactions follow Gibbs equilibrium,
methane is the only possible hydrocarbon in the gasification
products.
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Table 4 Experimental setup parameters used in thesimulation
Fluidized bed reactorTemperature (1C) 700900Pressure (bar) 1.05
Bed diameter (mm) 40Freeboard diameter (mm) 60
Height (mm) 1400
Air
Temperature (1C) 65
Flow rate (N m3/h) 0.50.7
Steam
Temperature (1C) 145
Flow rate (kg/h) 01.8
Bed material
Silica sand
Average particle size (mm) 0.275
Weight (g) 30
Table 5 Analysis of data
Mean error
H2 CO CO2 CH4
Gas composition versus temperature 0.36057 0.10442 0.3009 0.21523
Gas composition versus ER 0.19811 0.0939 0.23079 0.19974
Gas composition versus particle size 0.1847 0.0868 0.2038 0.1632
Gas composition versus S/B ratio 0.2045 0.1143 0.2382 0.2712
Fig. 2 Effect of temperature on hydrogen. Biomass feed
rate: 0.445 kg/h; air: 0.5 N m3/h; steam rate: 1.2 kg/h.
Fig. 3 Effect of temperature on carbon monoxide. Biomass
feed rate: 0.445 kg/h; air: 0.5N m3/h; steam rate: 1.2 kg/h.
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Biomass produces more tar and unburned hydrocarbon in
lower temperatures, which decreases hydrogen production.
The error related to the prediction of hydrogen, especially in
lower temperatures, is the result of ignoring tar production in
the simulation, as shown in Fig. 2. Corresponding to reaction
(5) in Fig. 3, the higher amount of hydrogen favors the
backward reaction and causes prediction of lower carbon
dioxide production in simulation. Also, the backward reaction
(5) dominates the prediction of carbon monoxide, and it
shows slight underestimation in temperatures lower than
800 1C.
The equilibrium assumption substitutes the methane for all
other possible hydrocarbons. An amount of less than 10%
methane in product gas results in a negligible difference
between experimental and simulation results, as observed in
Fig. 5.
3.1.2. Carbon conversion efficiency
Fig. 6 shows the comparison of the simulation results with
the experimental data for carbon conversion efficiency versus
temperature in the range of 700900 1C. Higher temperature
improves the gasification process and increases the carbon
conversion. Increasing trends of carbon conversion efficiency
can be seen for both simulation and experimental results.
The high accuracy of the simulation results is depicted in
Fig. 6.
3.2. Effect of equivalence ratio (ER)
3.2.1. Gas composition
Simulation results and experimental data for gas composition
versus five different equivalence ratios in the range of
0.190.27 are shown in Figs. 710.The equivalence ratio shows two opposing effects on the
gasification process. Increasing the amount of air favors
gasification by increasing the temperature but, at the same
time, produces more carbon dioxide [14]. Gasification with a
better level of efficiency produces more carbon monoxide and
less carbon dioxide. Thus, the trends in Figs. 8 and 9 show
domination of the each opposing effects for ER of less and
more than 0.23, respectively.
3.2.2. Carbon conversion efficiency
Fig. 11 shows the predicted results from simulation and
measured data from experiments for carbon conversion
efficiency in five different ER in the range of 0.190.27.
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Fig. 4 Effect of temperature on carbon dioxide. Biomass
feed rate: 0.445 kg/h; air: 0.5N m3/h; steam rate: 1.2 kg/h.
Fig. 5 Effect of temperature on methane. Biomass feed rate:
0.445kg/h; air: 0.5 N m3/h; steam rate: 1.2 kg/h.
Fig. 6 Effect of temperature on carbon conversion
efficiency. Biomass feed rate: 0.445kg/h; air: 0.5 N m3/h;
steam rate: 1.2 kg/h.
Fig. 7 Effect of ER on hydrogen. Biomass feed rate:0.512 kg/h; temperature: 8001C; steam rate: 0.8 kg/h.
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The oxidation reaction for carbon monoxide production is
C 12O2 ! CO: (21)
The oxidation reaction for carbon dioxide production is
C O2 ! CO2 (22)
Based on the oxidation reactions, Eqs. (21) and (22), carbon
monoxide production consumes more carbon for the same
amount of oxygen. Therefore, for ER of less than the optimum
point, equal to 0.23, the increasing trend of carbon monoxide
increases the carbon conversion efficiency, and it is the
reverse for ER of greater than the optimum point.
The constant amount of kinetic parameters, a and b, does
not reflect the change of proportion between carbon mon-
oxide and carbon dioxide in the product gas, and as a result,simulation predicts the increasing trend for carbon conver-
sion efficiency in the whole range.
3.3. Effect of steam-to-biomass ratio (S/B)
3.3.1. Gas composition
Comparisons of simulation predictions with experimental
results of gas composition versus steam-to-biomass ratio in
five points in the range of 04 are shown in Figs. 1215.
Introducing low-temperature steam to the gasification
process reduces the temperature of the process and increases
the amount of tar. Simulation (Fig. 12) predicts the percentage
of hydrogen in product gas with the best precision for
ARTICLE IN PRESS
Fig. 8 Effect of ER on carbon monoxide. Biomass feed rate:
0.512 kg/h; temperature: 800 1C; steam rate: 0.8 kg/h.
Fig. 9 Effect of ER on carbon dioxide. Biomass feed rate:0.512 kg/h; temperature: 800 1C; steam rate: 0.8 kg/h.
Fig. 10 Effect of ER on methane. Biomass feed rate:
0.512 kg/h; temperature: 800 1C; steam rate: 0.8 kg/h.
Fig. 11 Effect of ER on carbon conversion efficiency.
Biomass feed rate: 0.512 kg/h; temperature: 800 1C; steam
rate: 0.8 kg/h.
Fig. 12 Effect of steam-to-biomass ratio on hydrogen.
Biomass feed rate: 0.445 kg/h; temperature: 800 1C, air:
0.5Nm3/h.
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gasification without steam because of the low amount of tar
in the process. As seen in Figs. 13 and 14, a higher flow rate of
steam decreases carbon monoxide and increases carbon
dioxide in the product gas. However, simulation cannot
predict the real trends because the effect of varying tempera-
ture resulting from the entering steam is ignored. Also,
overestimation of the amount of methane is caused when
there is no steam in the process, as is shown in Fig. 15.
3.3.2. Carbon conversion efficiency
As shown in Fig. 16, carbon conversion efficiency decreases
over the S/B range from 0 to 4, which can be explained by the
excess amount of low-temperature steam in the gasification
process.
3.4. Effect of biomass particle size
3.4.1. Gas composition
Figs. 1720 show the results of the simulation compared with
experimental data for gas composition versus four biomass
average particle diameters in the range of 0.250.75 mm.
Simulation shows good agreement with experimental data,
especially in the qualitative view, regarding the production of
hydrogen and carbon dioxide, as can be seen in Figs. 17 and
19. Fig. 18 demonstrates very good prediction of the percen-tage of carbon monoxide compared with the experimental
ARTICLE IN PRESS
Fig. 13 Effect of steam-to-biomass ratio on carbon
monoxide. Biomass feed rate: 0.445 kg/h; temperature:
800 1C, air: 0.5 N m3/h.
Fig. 14 Effect of steam-to-biomass ratio on carbon dioxide.
Biomass feed rate: 0.445 kg/h; temperature: 800 1C, air:
0.5Nm3/h.
Fig. 15 Effect of steam-to-biomass ratio on methane.
Biomass feed rate: 0.445 kg/h; temperature: 800 1C, air:
0.5Nm3/h.
Fig. 16 Effect of steam-to-biomass ratio on carbon
conversion efficiency. Biomass feed rate: 0.445 kg/h;
temperature: 800 1C, air: 0.5 N m3/h.
Fig. 17 Effect of biomass particle size on hydrogen.
Biomass feed rate: 0.512 kg/h; temperature: 800 1C, air:
0.6Nm3/h.
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data. For methane, in Fig. 20, there is an overestimation in
biomass with average size equal to 0.75 mm, but the simula-
tion predicts experimental data with acceptable accuracy for
other points.
3.4.2. Carbon conversion efficiency
Based on the hydrodynamic model used in this simulation,
larger biomass particle size results in a higher volume
fraction of solid that improves the carbon conversion
efficiency in the range of 0.250.75mm. This is the reason
for the increasing trend of simulation results for carbon
conversion versus particle size in Fig. 21. However, the
decreasing trend of carbon conversion efficiency in experi-
mental data is due to the higher mass transfer resistance for
larger particles in real processes.
4. Future work
Good qualitative agreement between model prediction and
experimental data was achieved. However, to improve the
simulation results, some modifications should be considered.
The present paper intended to present the simulation results
of parametric study of the effects of temperature, equivalence
ratio, steam-to-biomass ratio, and particle size on gas compo-
sition (i.e., H2, CO, CO2, and CH4) and carbon conversion. Tar
formation will improve the predicted results in the simulation.
Detailed experimental data about the influence of operating
conditions on the formation of tar along with the kinetics
studies is needed to obtain a thorough evaluation. The
chemical formula of tar is CxHyOz. The parameters (x, y, z)
are temperature and heating rate dependent. Such study is
being carried out in our lab and results will be communicated
very soon. Once these results are analyzed, the tar production
can be implemented in the current model by defining non-
equilibrium products in the RGIBBS reactor.
Mass transfer inside solid particles is an important para-
meter in gassolid reactions, and heat transfer inside
particles, between phases, and between material and wall is
another feature that should be included in order to achieve
better simulation prediction. Radial dispersion inside the
reactor helps to see wall effects on the hydrodynamics of the
fluidized bed reactor. Additional modeling studies with more
detailed assumptions are underway, and results of such
studies will be communicated upon their completion.
ARTICLE IN PRESS
Fig. 18 Effect of biomass particle size on carbon monoxide.
Biomass feed rate: 0.512 kg/h; temperature: 800 1C, air:
0.6Nm3/h.
Fig. 19 Effect of biomass particle size on carbon dioxide.
Biomass feed rate: 0.512 kg/h; temperature: 800 1C, air:
0.6Nm3/h.
Fig. 20 Effect of biomass particle size on methane. Biomass
feed rate: 0.512 kg/h; temperature: 800 1C, air: 0.6 N m3/h.
Fig. 21 Effect of biomass particle size on carbon conversion
efficiency. Biomass feed rate: 0.512 kg/h; temperature:
800 1C, air: 0.6 N m3/h.
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5. Conclusion
A model was developed for the gasification of biomass in an
atmospheric fluidized bed gasifier using the ASPEN PLUS
simulator. To provide the model, several ASPEN PLUS unit
operation blocks were combined and, where necessary,
kinetic expressions and hydrodynamic models were devel-oped using data and models from the literature. The model
was used to predict the results of lab-scale gasification of pine
with air and steam. The simulation results for the product gas
composition and carbon conversion efficiency versus tem-
perature, equivalence ratio (ER), steam-to-biomass ratio, and
biomass average particle size were compared with experi-
mental results.
Higher temperature improves the gasification process. It
increases both the production of hydrogen and the carbon
conversion efficiency. Carbon monoxide and methane show
decreasing trends with increasing temperature. Carbon
dioxide production and carbon conversion efficiency increase
by increasing the ER. Although, hydrogen, carbon monoxide,and methane decrease when ER is increased, increasing
steam-to-biomass ratio increases hydrogen and carbon mon-
oxide production and decreases carbon dioxide and carbon
conversion efficiency. Particle average size does not show a
significant influence on the composition of product gases.
Acknowledgments
The authors express their gratitude to Communities of
Tomorrow (CT) and Saskatchewan Power Corporation (Sask-
Power) for providing funding for this study and also Petro-leum Technology Research Centre (PTRC) for providing
computational resources. Special thanks are also extended
to Dr. Malcolm Wilson for his instrumental support and
valuable comments provided toward accomplishing this
study.
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ARTICLE IN PRESS
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