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Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com
ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67
www.ijera.com 59 | P a g e
Simulation of FCC Riser Reactor Based on Ten Lump Model
Debashri Paul *
, Parmesh Kumar Chaudhari *1
, Raghavendra Singh Thakur**
*Department of Chemical Engineering, National Institute of Technology Raipur, Chhattisgarh INDIA 492010
** Department of Chemical Engineering Guru Ghasidas Central University Bilaspur, Chhattisgarh INDIA
Abstract
The ten lump strategy and reaction schemes are based on the concentration of the various stocks i.e., paraffins,
naphthenes, aromatic and aromatic substituent groups (paraffinic and napthenic groups attached to aromatic
rings). The developed model has been studied using C++ programming language using Runge-Kutta Fehlberg
mathematical method. At a space time of 4.5 s, the gasoline yield is predicted to be 72 mass % and 67 mass %
for naphthenic and paraffinic feedstock respectively. Type of feed determines the yield of gasoline and coke. A
highly naphthenic charge stock has given the greatest yield of gasoline among naphthenic, paraffinic and
aromatic charge stock. In addition to this, effect of space time and temperature on the yield of coke and gasoline
and conversion of gas oil has been presented. Also, the effect of catalyst to oil ratio is also taken in studies.
Key Words: Fluid catalytic cracking , Riser reactor, Ten-lump model.
I. INTRODUCTION
Fluid catalytic cracking process is one of the
most important units for the conversion of gas oil and
certain atmospheric residues to higher octane gasoline
and light gases. The unit consists of two reactors, the
riser reactor, where almost all the endothermic
cracking reactions and coke deposition on the catalyst
occur, and the regenerator reactor, where air is used to
burn off coke. The regeneration process, in addition
to reactivating the catalyst pellets, provides the heat
required by the endothermic cracking reactions. The
development of new, highly active cracking catalysts
and the introduction of the additives which greatly
enhance the productivity and the selectivity of the
catalyst, allow the cracking reactions to be completed
in the riser. The particle separator vessel acts as a
disengaging chamber to separate the catalyst from the
gaseous products by stripping steam.[1]
Commercial FCC feedstock usually contains
thousands of chemical species with a wide
distribution of boiling temperatures. Even the
cracking of gasoline range hydrocarbons can include
a quite wide distribution of molecular weights, from
C1 to C20.
In general, there are two basic techniques in lumping
the catalytic cracking of gas oil. The first strategy is
to lump molecules according to their molecular
weight and to consider chemical reactions between
these lumps. These lumps are usually the feedstock
and the final cracking products, like gasoline, light
gases, and coke. The second strategy is to lump
different products based on main chemical families
such as paraffins, olefins, naphthenes, and aromatics.
A three lump model [2] have been developed for the
cracking reactions taking place in the riser reactor.
The three lump model consists of one a feedstock
lump (gas oil, Volatile Gas Oil (VGO) or any other
heavy feed) and two product lumps: a) gasoline b)
coke and light gases. The gasoline lump contains the
fraction between C5 up to the hydrocarbons with
boiling temperature around 220
C. The coke and light
gases lump contains in addition to coke, C4 and
lighter than C4 hydrocarbons.
Next, the coke was separated out of the light gas,
considering it as two separate lumps C1-C4 gas and
coke, thus developed the first four lump model[3,4]
for FCC.
The four lump model was extended to five lumps [5].
The authors further divided the gases lump into two
different lumps: a) dry gas, b) liquefied petroleum gas
(LPG). Note that LPG can be formed either directly
from gas oil or as a secondary product from gasoline
over cracking. On the other hand, dry gas (H2, C1, C2)
can be formed either directly from gas oil cracking or
as a secondary product from gasoline and LPG
cracking.
A ten lump model[6] has been presented. The ten
lumps are interconnected by twenty separate rate
constants, which describe the overall reaction
network. The lumping strategy and reaction schemes
are based on the concentration of the various stocks
i.e., paraffins, naphthenes, aromatic and aromatic
substituent groups (paraffinic and napthenic groups
attached to aromatic rings). The kinetic model also
incorporates the effect of nitrogen poisoning,
aromatic ring adsorption, and time dependant catalyst
decay..
The experimental units were described by the
continuity equation for an isothermal vapor phase,
RESEARCH ARTICLE OPEN ACCESS
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plug flow reactor with negligible inter particle
diffusion and a time decaying catalyst[6]:
(
πœ•π‘¦π‘–
πœ•π‘₯
)z + vv (
πœ•π‘¦π‘–
πœ•π‘₯
) = ri
In development of the model a uniform reactor cross
section and void fraction was assumed. A catalyst
decay term was also taken to account for the rapid
deactivation of the catalyst, which occurs during the
catalytic cracking of gas oil. Other features included
were adsorption term for nitrogen poisoning,
activation energies, molar expansion and oil partial
pressure.
The adsorption of heavy, inert aromatic rings on the
catalyst surface influences the availability of active
sites and consequently the rate of reaction thus,
ri = -(
1
π‘˜βˆ—π΄β„Ž
) X Ø(tc) X a X yi
II. PROCESS DESCRIPTION
The FCC unit consists of two reactors, (1) The
riser reactor, where almost all the endothermic
cracking reactions take place and also coke deposition
on the catalyst occur, (2) The regenerator reactor,
where air is used to burn off the coke. The
regeneration process, in addition to reactivating the
catalyst pellets, provides the heat required by the
endothermic cracking reactions.
Figure 1 shows a typical FCC process [7] that
consists of two major operating parts, the reactor riser
and the regenerator. The cracking of the hydrocarbon
feed takes place in the riser, while the regenerator
does the work of reactivating the catalyst by burning
the coke deposited on the catalyst in the riser reactor.
The feed is then preheated to a temperature of 450-
600 K in a furnace or in a pump-around from the
main-fractionator.
Figure 1: Schematic diagram of fluid catalytic
cracking unit
The hydrocarbon vapors undergo endothermic
catalytic cracking reactions as they move up through
the riser reactor. Lighter hydrocarbons are produced
as main cracking products along with by-product
coke which deposits on the catalyst surface and this
also lowers the catalyst activity.
III. TEN-LUMP MODEL:
The lumping and reaction schemes of ten lump
model[6] are based on the concentrations of paraffins,
naphthenes, aromatic rings and aromatic substituent
groups (paraffinic and naphthenic groups attached to
aromatic rings) in both heavy and light fraction of the
charge stock.
The kinetic model for ten lump is shown in Fig. 2.
Ten lumps are necessary to understand the cracking
of volatile gas oils and recycle the charge stocks. This
lumping scheme successfully treats gasoline (G-lump,
C5 – 222Β°C), C-lump (C1 to C4 + coke, H2S, H2) and
light fuel oil (222 – 342Β°C) yields as a result of
cracking of gas oil. The total conversion (mass %) is
the sum of G-lump and C-lump. Detailed
compositions changes resulting in the LFO (light fuel
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Figure 2: Ten-Lump Kinetic Model
Pl mass % paraffinic molecules, 222-342Β°C
Nl mass % naphthenic molecules, 222-342Β°C
Al mass % carbon atoms among aromatic rings,
222-342Β°C
C1 mass % aromatic substituent groups , 222-
342Β°C
Ph mass % paraffinic molecules, 342Β°C +
Nh mass % naphthenic molecules, 342Β°C +
Ah mass % carbon atoms among aromatic rings,
342Β°C +
Ch mass % aromatic substituent groups, 342Β°C +
G G-lump (C5 – 222Β°C)
C C-lump (C1 to C4 + coke)
C1 + P1 + N1 + A1 = LFO (222 – 342Β°C)
Ch + Ph + Nh + Ah = HFO(342Β°C+)
oil)and HFO (heavy fuel oil) are obtained by
following the conversions of paraffinic, naphthenic,
aromatic rings and substituent groups of gas oil
cracking proceeds.
The kinetic scheme as shown in Fig. 2, is that a
paraffinic molecule in HFO will crack to form form
paraffinic molecules in LFO and molecules in G-
lump and C-lump. Paraffinic molecules in LFO can
crack only to G-lump and C-lump. Likewise a
naphthenic molecule in HFO will form naphthenic
molecules in LFO and molecules in G-lump and C-
lump. This suggests that there is no interaction
between the paraffinic, naphthenic and aromatic
groups.
The side chain and naphthenic rings attached to
aromatic rings react similarly except for a single
interaction step which allows Ch Al. This is the only
reaction step in the model and designated by the rate
constant k3 in the matrix of rate constant. The
aromatic rings LFO (Al) do not form gasoline but
result in the formation of the C-lump and primarily
manifested as the coke contribution to the C lump.
Bare aromatic rings cannot form gasoline as the rings
are very stable. However, an aromatic ring with a
substituent group can undergo a cracking reaction
such that this group can react to give the G-lump and
C-lump. In this case the associated aromatic ring
could then drop into the gasoline fraction (due to the
resultant lowering of the boiling point). In the kinetic
model, the entire group is included in the rate
constant of the substituent group. The rate constant
for Al οƒ  G is considered as zero. This treatment
therefore recognizes that aromatic rings by
themselves cannot form gasoline if the substituent
attached to ring is removed. No distinction is made
between P, N and the molecules in the gasoline
fraction; consequently, all the gasoline molecules are
lumped together with a single cracking rate.
ο‚· Gas flow in the reactor is in ideal plug flow
ο‚· Axial dispersion in the reactor is considered
to be negligible
ο‚· All Gas oil cracking reaction is first order
reaction
ο‚· Both gas oil and gasoline have identical
activity decay function Ο†
ο‚· Heavy aromatics do not produce gasoline
ο‚· Coke intent in feed is very low
ο‚· The riser wall is adiabatic
ο‚· Feed viscosity and heat capacities of all
components are constant
ο‚· Adsorption and dispersion inside the
catalysts particles are negligible
ο‚· Pressure changes throughout the riser-height
are due to static head of catalyst in the riser
ο‚· The reactor cross section and void fraction
are uniform throughout the length of the
reactor
Based on the above assumptions and the depiction of
the ten-lump model diagram, the overall reactions can
be expressed in equation below [6]:
𝑑𝑦 𝑖
𝑑 𝑑 𝑣
=
1
(π‘˜βˆ—π΄β„Ž)
X Ø (tc) X a X yi
Where,
a is the matrix of rate constants, given in fig 3.
𝑦𝑖 Concentration of the ith
lump, mass %
𝑑 𝑣 Gas Oil space time, s
k Heavy aromatic rings adsorption coefficient (mass
% Ah)-1
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Figure 3 Matrix for Ten Lump Model
Ø (tc) = exp(-α * t/c)
tc Catalyst residence time, s
Ξ± = Catalyst deactivation constant
Ξ± = k0 exp(-E/(R*T))
k0 = pre exponential factor, (1/s)
A catalyst decay term is needed to account for the
rapid deactivation of the catalyst, which occurs during
the catalytic cracking of gas oils. The rate of
disappearance of a chemical species I in a single
reaction is assumed to be proportional to the
concentration of species i. the adsorption of heavy,
inert aromatic rings on the catalyst surface influences
the availability of the active sites and the reaction
rates; therefore it is included in the reaction term. In
addition, the evaluation of the temperature changes in
the riser cracker[7] can be accounted using the
following differential enthalpy balance:
𝑑𝑇
𝑑𝑑 𝑣
= -Ftf /(FrgcCp,c + FtfCp,fv)
𝑑𝑦 𝑖
𝑑 𝑑 𝑣
9
𝑖=1 βˆ†π»π‘Ÿπ‘–
In case where the initial temperature at the riser
reactor is not available, there the inlet temperature is
calculated by using the following equation:
T(tv = 0) = (FrgcCp,ctrgc + FtfCp,flTfeed - βˆ†π»evp Fif ) /
(FrgcCp,c + FtfCp,fv )
Basic nitrogen compounds are known to poison
acidic cracking catalyst. The effect of nitrogen
poisoning has being incorporated into the model by
the addition of a catalyst deactivation term related to
the nitrogen adsorption and the use of scalar quantity
on the gasoline formation rate constants.
Nitrogen deactivation[6] is accounted for by a
deactivation constant f (N) given by
f (N) =
1
1+
π‘βˆ—πΎπ‘›
π‘”π‘š βˆ’π‘π‘Žπ‘‘π‘Žπ‘™π‘¦π‘ π‘‘
=
1
1+ π‘˜/100
𝑀𝑑 %𝑁𝑖𝑛𝑐 β„Ž π‘Žπ‘Ÿπ‘”π‘’ πœƒ
π‘π‘Žπ‘‘
π‘œπ‘–π‘™
Where N= mass of basic nitrogen in gram to which
the catalyst has been exposed at catalyst residence
time tc. At high catalyst/oil ratios, there are small
quantities of basic nitrogen per cracking site, and the
deactivation is insignificant. πœƒ is the normalized
catalyst residence time. f(N) is a scalar multiplier on
the rate constant matrix.
The model at steady state is solved by the Runge-
Kutta-Fehlberg method by using the kinetic
parameters are given in the Table 3 and 4
IV. RESULTS AND DISCUSSIONS
Compositional Effect: Simulation results for
plot of gasoline yield vs. space time for three different
charge stocks, is given in Fig. 4a
Figure 4a: Effect of composition on Gasoline yield
Composition of various feed stocks is presented in the
Table 6. A highly naphthenic charge stock has given
the greatest yield of gasoline, which is followed by
paraffinic and naphthenic stock. At a space time of
4.5 s, the gasoline yield is 72, 67 and 59 mass % for
naphthenic, paraffinic and aromatic feed stock
a=
. π‘ƒβ„Ž π‘β„Ž π‘†β„Ž π΄β„Ž 𝑃𝑙 𝑁𝑙 𝑆𝑙 𝐴𝑙 𝐺
π‘ƒβ„Ž βˆ’π‘˜0 βˆ’ π‘˜5 βˆ’ π‘˜8 0 0 0 0 0 0 0 0
π‘β„Ž 0 βˆ’π‘˜1 βˆ’ π‘˜6 βˆ’ π‘˜9 0 0 0 0 0 0 0
π‘†β„Ž 0 0 βˆ’π‘˜2 βˆ’ π‘˜3 βˆ’ π‘˜7 βˆ’ π‘˜10 0 0 0 0 0 0
π΄β„Ž 0 0 0 βˆ’π‘˜4 βˆ’ π‘˜11 0 0 0 0 0
𝑃𝑙 π‘˜0 0 0 0 βˆ’π‘˜12 βˆ’ π‘˜15 0 0 0 0
𝑁𝑙 0 π‘˜1 0 0 0 βˆ’π‘˜13 βˆ’ π‘˜16 0 0 0
𝑆𝑙 0 0 π‘˜2 0 0 0 βˆ’π‘˜14 βˆ’ π‘˜17 0 0
𝐴𝑙 0 0 π‘˜3 π‘˜4 0 0 0 βˆ’π‘˜18 0
𝐺 π‘˜5 π‘˜6 π‘˜7 0 π‘˜12 π‘˜13 π‘˜14 0 βˆ’π‘˜19
𝐢 π‘˜8 π‘˜9 π‘˜10 π‘˜11 π‘˜15 π‘˜16 π‘˜17 π‘˜18 π‘˜19
Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com
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respectively. The side chain on aromatic ring crack
quite readily, but aromatic rings are very stable and
are extremely resistant to cracking reactions. P1, N1
and PA331 charge stocks are taken in present
simulation which is given in Table 6.
The production of C-lump for different feed stocks is
shown in Fig.4b. The figure shows that paraffin
charge stock produces lesser amount of C-lump. The
C-lump yield is 16.5 % at a space time of 4.2 s. while
for the same space time the C-lump yield is 18% and
20.1% for the naphthenic and aromatic feed stocks
respectively. Thus, the aromatic feed gives stock
maximum yield of C-lump compared to other feed
stocks.
Figure 4b: Effect of composition on C-Lump yield
With model parameters (composition, C/O,
temperature, space time) the trends in the HFO
(Heavy Fuel Oil) and LFO (Light Fuel Oil)
compositions are traced as conversion proceeds[6].
Detailed analyses of the LFO and HFO are shown in
the Fig. 5a and 5b respectively for paraffinic charge
stock
In Fig. 5a it may be seen that light paraffins first
increases with the increases as the conversion and
then decreases as it cracks to G-lump and C-lump.
Naphthenes and light aromatic substituent group first
shows a rise and then falls as conversion increases. It
can be seen in Fig. 5a that aromatic rings increases
continuously as the conversion of gas oil increases.
The model follows the decrease of the kinetic lumps
in HFO as shown in Fig. 5b.
Figure 5a: Variation of LFO as the conversion
proceeds
Figure 5b: Variation of HFO as the conversion
proceeds
Effect of space time and temperature: The effect of
space time on yield of G-lump at a temperature of
755.5 K, for paraffinic, feedstock is shown in Fig. 6a.
The increase in space time increases the gasoline
yield. At a higher temperature that is at 821.5 K, same
trend is observed as shown in Fig. 6b. Therefore, it is
always recommended running the FCC riser reactor at
a lower space velocity, because this provides more
space time for processing. In a space time of 2 s (kg
of feed/kg of catalyst/s) most of HFO decomposes. 70
mass % of G-Lump is obtained at 4.5 s space time
and 755.5 K with C-Lump yield of 18 %, while 62
mass % G-lump and C-Lump yield of 18 % at 821.5
K.
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Figure 6a: Effect of space time on Yield at 755.5 K
Figure 6b: Effect of space time on Yield at 821 K
At 821.5 K, the riser reactor converts a greater
amount of gas oil. The total conversion is 70 % of the
charge stock at 821.5K and 61 % at 755.5K at a space
time of 4 s. Higher temperature does not favor
gasoline production. In addition, as temperature
increases, the C-lump yield also increases.
Effect of catalyst to oil ratio: C/O ratio is an
important factor as it is related to the number of
active sites available for gas oil cracking. C/O ratio is
a primary variable, controlled by changing the
catalyst circulation rate. The study is conducted by
varying the C/O ratio between 4-10. Increase in C/O
ratio increases the conversion as well as the reactor
temperature. As shown in Fig. 7, when the C/O ratio
is 5.5 the gasoline yield is 70.59 %. However as the
C/O ratio is increased the gasoline yield increases.
Figure 7: Effect of C/O ratio on yield of various
product
Conclusions
The differential equations formed by the catalytic
cracking reactions have been simulated. The model
presented in the literature is solved at steady state
condition using the Runge-Kutta-Fehlberg method for
a set of ordinary differential equations. The code
language used is C++ language. The simulation
results are found to be in the right trend.
A highly naphthenic charge stock gives the greatest
yield of gasolineas compared to paraffinic charge
stock and naphthenic. The increase in temperature
leads to the rise in conversion of gas oil. However
there is also an increase in yield of coke.
An increase in space time causes gas oil conversion to
increase as the contact between gas oil and catalyst is
more.
The increase in catalyst to oil ratio increases the gas
oil conversion as well as the coke yield. This is
because of the increase in catalyst sites, on which the
cracking take place.
TABLE 1. Feed Properties and Conditions
Feed Properties and Conditions
API 24.70
KUGP 12.19
Inlet feed temperature 609K
Feed Gas Oil
Specific Heat 3.430 kJ/kg/K
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TABLE 2. Process Conditions of the Riser-Reactor
Riser-Reactor
Gas oil flow rate 55.56 kg/s
Regenerated catalyst
flow
308.5 kg/s
Catalyst to oil ratio 5.55
Riser Temperature 595K-755K
Gas oil residence time 2-10s
Pressure 2.6-2.8 kg/cm2
Stripping steam 0.718kg/s
Make-up catalyst flow 0.417 kg/s
Nozzles 4
Inclination of nozzles 900
TABLE 3. Process Conditions of the Regenerator
Regenerator
Regenerated catalyst
temperature
945 K
Flue gas temperature 978 K
Regenerator temperature 1000-1200 K
Pressure 3.10 kg/cm2
Entrained catalyst flow
rate
0.023 kg/s
TABLE 4. Ten-lump kinetic data [8]
Reaction Rate
Constant
Value of rate
constant, s-1
at
811K
Activation Energy,
kJ/kmol
Pre exponential
Factor, s-1
Heat of Reaction,
kJ/kg of reaction
k0 0.196 57615.89 1007.6 58.15
k1 0.196 57615.89 1007.6 58.15
k2 0.196 57615.89 1007.6 58.15
k3 0.489 57615.89 2513.0 58.15
k4 0.049 57615.89 251.9 58.15
k5 0.611 21854.3 15.619 151.19
k6 0.939 21854.3 27.225 151.19
k7 0.685 57615.89 3521.0 151.19
k8 0.099 69536.42 2981.0 523.35
k9 0.149 69536.42 4487.7 523.35
k10 0.198 69536.42 5963.0 523.35
k11 0.149 69536.42 4487.7 523.35
k12 0.282 21854.3 7.209 93.04
k13 0.752 21854.3 19.22 93.04
k14 0.196 57615.89 1007.6 93.04
k15 0.099 69536.42 2981.7 465.2
k16 0.099 69536.42 2981.7 465.2
k17 0.050 69536.42 1505.0 465.2
k18 0.010 69536.42 301.0 465.2
k19 0.048 39735.1 17.401 372.16
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TABLE 5. Physical Properties of the Gas, Catalyst and Air[10]
Hydrocarbons
Density 8.40 kg/m3
Specific Heat (gas) 3.430 kJ/kg/K
Vaporization Temperature 698 K
Heat of Vaporization 156 kJ/kg
Specific heat(liquid) 2.670 kJ/kg/K
Catalyst
Density 1500 kg/m3
dP (Particle Size) 75 Β΅m
Specific heat 1.15 kJ/kg/k
Air
Density 0.97 kg/m3
Specific Heat 1.121 kJ/kg/K
TABLE 6. Molecular Composition of the feed stock [9]
Charge
Stock
Mass Spectroscopy n-d-m method
Paraffins,
wt%
Naphtenes,
wt%
Aromatics,
wt%
CP , wt% CN , wt% CA , wt%
P1 51.9 33.7 14.4 66.5 24.7 8.8
P2 40.9 36.7 22.6 69.9 22.8 7.4
P3 46.4 35.1 18.5 66.7 25.0 8.2
N1 11.3 68.8 19.9 40.1 53.8 6.1
N2 8.6 59.4 32.4 48.4 40.7 10.9
N3 9.8 64.0 26.3 43.5 47.5 9.1
PN33 27.8 49.9 22.5 54.3 35.9 9.7
PA31 33.8 26.1 40.1 56.1 25.9 18.0
PA32 32.1 31.9 36.0 56.7 25.4 17.9
PA33 31.3 30.4 38.3 57.9 26.1 15.9
PA331 17.7 26.2 56.1 47.9 29.5 22.6
PA34 34.9 28.6 36.5 59.6 23.6 16.8
PA37 30.2 23.7 46.1 58.8 6.1 35.1
PA38 32.5 26.5 41.0 64.4 18.1 17.5
AA45 11.0 14.2 78.4 53.0 15.7 31.3
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Nomenclature
Ar Cross sectional area of the riser, m2
C/O Cycling catalyst rate/feedstock mass flow
rate
CCR Rate of cycling catalyst kg/sec
Cp,c Catalyst heat capacity, kJ/(kg.K)
Cp,fl Liquid oil feed heat capacity, kJ/(kg.K)
Cp,fv Liquid oil feed heat capacity, kJ/(kg.K)
E Activation energy, kJ/kmol
Frgc Regenerated catalyst flow rate, kg/s
Fsc Spent catalyst flow rate, kg/s
Ftf Oil feed flow rate, kg/s
GF feed stock mass flow rate kg/s
H Catalyst hold up, kg
hc Specific enthalpy of catalyst, kJ/kg
hh Specific enthalpy of hydrocarbon, kJ/kg
Ξ”Hevp Heat of oil feed evaporation, kJ/kg
Hlri Heat loss from riser, kJ/kg
ki,j Rate constant for the species j involved in
the formation of I species, s-1
qreact Heat of reaction per unit volume, kJ/(m3
.s)
R Gas constant. 8.314 kJ/ (kmol. K)
S Slip factor, dimensionless
Sv Space velocity, kg feed/( kg catalyst.s)
T Temperature, K
tc Catalyst residence time, s
tv Gas oil space time, s
vc Catalyst velocity in bed, m/s
VR Volume of riser, m3
vv Gas velocity in bed, m/s
x dimensionless length of the reactor
yi Mass fraction of ith
lump in feed stock
z0 Length of the riser, m
Greek letters
Ξ± Catalyst deactivation constant
Ξ΅ Void fraction
Ø Catalyst activity decay function
ΞΈ Dimensionless time
𝜌 Density of gas oil feed kg/m3
ρc Catalyst density, kg of catalyst /m3
of bed
Subscripts
c catalyst
i hydrocarbons
rgc Regenerated catalyst
ris Riser
vap Vapor
References
[1.] Ali, H.K.A., Rohani, S., and Corriou, J.P.,
β€œModeling and Control of a Riser-Type Fluid
Catalytic Cracking Unit”, Trans ICheme. 75,
pp 401-412, (1997).
[2.] Weekman, V.W., Ind.Eng. Chem. Process
Des.Dev.7(1968)90.
[3.] Yen, L., Wrench, R., and Ong, A.,”Reaction
Kinetic Correlation for Predicting Coke Yield
in Fluid Catalytic Cracking”. Presented at the
Katalistisks’ 8th
Annual Fluid Catalytic
Cracking Symposium, Budapest, Hungary,
June 1-4, (1987).
[4.] Lee, L. S., et. al., β€œFour Lump Kinetic Model
for Fluid Catalytic Cracking Process”,
Canadian J. Chemical Engineering, 67, 615-
619 (1989).
[5.] Ancheyta-Juarez, J., β€œA Strategy for Kinetic
Parameter Estimation in the Fluid Catalytic
Cracking Process.” Amer. Chem. Soc.,
36(12), 5170–5174 (1997).
[6.] Jacob, S.M., et al., β€œA lumping Reaction
Scheme For Catalytic Craking β€œ , AIChE J.
22, 701-713 (1976).
[7.] In-Su Han, Chang-Bock Chung, James Riggs,
β€œModelling of a fluidized catalytic cracking
process”, Computers and Chemical
Engineering, 24, 1681-1687 (2000).
[8.] Arbel, A., et al., β€œ Dynamic and control of
Fluid Catalytic Crackers. 1. Modeling of the
Current Generation of FCC’s , β€œInd. Eng.
Chem. Res. , 34,1288 (1995).
[9.] Nace, D.M., et al., β€œApplication of Kinetic
Model for Catalytic Cracking” , Ind. Eng.
Chem. Process Des. Develop., vol. 10,No. 4,
530-541 (1971).
[10.] Rohani, S., et. al., β€œThe modified Dynamic
Model of a riser-type Fluidized Catalytic
Catalytic Cracking unit”, Canadian J.
Chemical Engineering, 77, 169-179 (1999).

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Simulation of FCC Riser Reactor Based on Ten Lump Model

  • 1. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 59 | P a g e Simulation of FCC Riser Reactor Based on Ten Lump Model Debashri Paul * , Parmesh Kumar Chaudhari *1 , Raghavendra Singh Thakur** *Department of Chemical Engineering, National Institute of Technology Raipur, Chhattisgarh INDIA 492010 ** Department of Chemical Engineering Guru Ghasidas Central University Bilaspur, Chhattisgarh INDIA Abstract The ten lump strategy and reaction schemes are based on the concentration of the various stocks i.e., paraffins, naphthenes, aromatic and aromatic substituent groups (paraffinic and napthenic groups attached to aromatic rings). The developed model has been studied using C++ programming language using Runge-Kutta Fehlberg mathematical method. At a space time of 4.5 s, the gasoline yield is predicted to be 72 mass % and 67 mass % for naphthenic and paraffinic feedstock respectively. Type of feed determines the yield of gasoline and coke. A highly naphthenic charge stock has given the greatest yield of gasoline among naphthenic, paraffinic and aromatic charge stock. In addition to this, effect of space time and temperature on the yield of coke and gasoline and conversion of gas oil has been presented. Also, the effect of catalyst to oil ratio is also taken in studies. Key Words: Fluid catalytic cracking , Riser reactor, Ten-lump model. I. INTRODUCTION Fluid catalytic cracking process is one of the most important units for the conversion of gas oil and certain atmospheric residues to higher octane gasoline and light gases. The unit consists of two reactors, the riser reactor, where almost all the endothermic cracking reactions and coke deposition on the catalyst occur, and the regenerator reactor, where air is used to burn off coke. The regeneration process, in addition to reactivating the catalyst pellets, provides the heat required by the endothermic cracking reactions. The development of new, highly active cracking catalysts and the introduction of the additives which greatly enhance the productivity and the selectivity of the catalyst, allow the cracking reactions to be completed in the riser. The particle separator vessel acts as a disengaging chamber to separate the catalyst from the gaseous products by stripping steam.[1] Commercial FCC feedstock usually contains thousands of chemical species with a wide distribution of boiling temperatures. Even the cracking of gasoline range hydrocarbons can include a quite wide distribution of molecular weights, from C1 to C20. In general, there are two basic techniques in lumping the catalytic cracking of gas oil. The first strategy is to lump molecules according to their molecular weight and to consider chemical reactions between these lumps. These lumps are usually the feedstock and the final cracking products, like gasoline, light gases, and coke. The second strategy is to lump different products based on main chemical families such as paraffins, olefins, naphthenes, and aromatics. A three lump model [2] have been developed for the cracking reactions taking place in the riser reactor. The three lump model consists of one a feedstock lump (gas oil, Volatile Gas Oil (VGO) or any other heavy feed) and two product lumps: a) gasoline b) coke and light gases. The gasoline lump contains the fraction between C5 up to the hydrocarbons with boiling temperature around 220 C. The coke and light gases lump contains in addition to coke, C4 and lighter than C4 hydrocarbons. Next, the coke was separated out of the light gas, considering it as two separate lumps C1-C4 gas and coke, thus developed the first four lump model[3,4] for FCC. The four lump model was extended to five lumps [5]. The authors further divided the gases lump into two different lumps: a) dry gas, b) liquefied petroleum gas (LPG). Note that LPG can be formed either directly from gas oil or as a secondary product from gasoline over cracking. On the other hand, dry gas (H2, C1, C2) can be formed either directly from gas oil cracking or as a secondary product from gasoline and LPG cracking. A ten lump model[6] has been presented. The ten lumps are interconnected by twenty separate rate constants, which describe the overall reaction network. The lumping strategy and reaction schemes are based on the concentration of the various stocks i.e., paraffins, naphthenes, aromatic and aromatic substituent groups (paraffinic and napthenic groups attached to aromatic rings). The kinetic model also incorporates the effect of nitrogen poisoning, aromatic ring adsorption, and time dependant catalyst decay.. The experimental units were described by the continuity equation for an isothermal vapor phase, RESEARCH ARTICLE OPEN ACCESS
  • 2. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 60 | P a g e plug flow reactor with negligible inter particle diffusion and a time decaying catalyst[6]: ( πœ•π‘¦π‘– πœ•π‘₯ )z + vv ( πœ•π‘¦π‘– πœ•π‘₯ ) = ri In development of the model a uniform reactor cross section and void fraction was assumed. A catalyst decay term was also taken to account for the rapid deactivation of the catalyst, which occurs during the catalytic cracking of gas oil. Other features included were adsorption term for nitrogen poisoning, activation energies, molar expansion and oil partial pressure. The adsorption of heavy, inert aromatic rings on the catalyst surface influences the availability of active sites and consequently the rate of reaction thus, ri = -( 1 π‘˜βˆ—π΄β„Ž ) X Ø(tc) X a X yi II. PROCESS DESCRIPTION The FCC unit consists of two reactors, (1) The riser reactor, where almost all the endothermic cracking reactions take place and also coke deposition on the catalyst occur, (2) The regenerator reactor, where air is used to burn off the coke. The regeneration process, in addition to reactivating the catalyst pellets, provides the heat required by the endothermic cracking reactions. Figure 1 shows a typical FCC process [7] that consists of two major operating parts, the reactor riser and the regenerator. The cracking of the hydrocarbon feed takes place in the riser, while the regenerator does the work of reactivating the catalyst by burning the coke deposited on the catalyst in the riser reactor. The feed is then preheated to a temperature of 450- 600 K in a furnace or in a pump-around from the main-fractionator. Figure 1: Schematic diagram of fluid catalytic cracking unit The hydrocarbon vapors undergo endothermic catalytic cracking reactions as they move up through the riser reactor. Lighter hydrocarbons are produced as main cracking products along with by-product coke which deposits on the catalyst surface and this also lowers the catalyst activity. III. TEN-LUMP MODEL: The lumping and reaction schemes of ten lump model[6] are based on the concentrations of paraffins, naphthenes, aromatic rings and aromatic substituent groups (paraffinic and naphthenic groups attached to aromatic rings) in both heavy and light fraction of the charge stock. The kinetic model for ten lump is shown in Fig. 2. Ten lumps are necessary to understand the cracking of volatile gas oils and recycle the charge stocks. This lumping scheme successfully treats gasoline (G-lump, C5 – 222Β°C), C-lump (C1 to C4 + coke, H2S, H2) and light fuel oil (222 – 342Β°C) yields as a result of cracking of gas oil. The total conversion (mass %) is the sum of G-lump and C-lump. Detailed compositions changes resulting in the LFO (light fuel
  • 3. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 61 | P a g e Figure 2: Ten-Lump Kinetic Model Pl mass % paraffinic molecules, 222-342Β°C Nl mass % naphthenic molecules, 222-342Β°C Al mass % carbon atoms among aromatic rings, 222-342Β°C C1 mass % aromatic substituent groups , 222- 342Β°C Ph mass % paraffinic molecules, 342Β°C + Nh mass % naphthenic molecules, 342Β°C + Ah mass % carbon atoms among aromatic rings, 342Β°C + Ch mass % aromatic substituent groups, 342Β°C + G G-lump (C5 – 222Β°C) C C-lump (C1 to C4 + coke) C1 + P1 + N1 + A1 = LFO (222 – 342Β°C) Ch + Ph + Nh + Ah = HFO(342Β°C+) oil)and HFO (heavy fuel oil) are obtained by following the conversions of paraffinic, naphthenic, aromatic rings and substituent groups of gas oil cracking proceeds. The kinetic scheme as shown in Fig. 2, is that a paraffinic molecule in HFO will crack to form form paraffinic molecules in LFO and molecules in G- lump and C-lump. Paraffinic molecules in LFO can crack only to G-lump and C-lump. Likewise a naphthenic molecule in HFO will form naphthenic molecules in LFO and molecules in G-lump and C- lump. This suggests that there is no interaction between the paraffinic, naphthenic and aromatic groups. The side chain and naphthenic rings attached to aromatic rings react similarly except for a single interaction step which allows Chοƒ  Al. This is the only reaction step in the model and designated by the rate constant k3 in the matrix of rate constant. The aromatic rings LFO (Al) do not form gasoline but result in the formation of the C-lump and primarily manifested as the coke contribution to the C lump. Bare aromatic rings cannot form gasoline as the rings are very stable. However, an aromatic ring with a substituent group can undergo a cracking reaction such that this group can react to give the G-lump and C-lump. In this case the associated aromatic ring could then drop into the gasoline fraction (due to the resultant lowering of the boiling point). In the kinetic model, the entire group is included in the rate constant of the substituent group. The rate constant for Al οƒ  G is considered as zero. This treatment therefore recognizes that aromatic rings by themselves cannot form gasoline if the substituent attached to ring is removed. No distinction is made between P, N and the molecules in the gasoline fraction; consequently, all the gasoline molecules are lumped together with a single cracking rate. ο‚· Gas flow in the reactor is in ideal plug flow ο‚· Axial dispersion in the reactor is considered to be negligible ο‚· All Gas oil cracking reaction is first order reaction ο‚· Both gas oil and gasoline have identical activity decay function Ο† ο‚· Heavy aromatics do not produce gasoline ο‚· Coke intent in feed is very low ο‚· The riser wall is adiabatic ο‚· Feed viscosity and heat capacities of all components are constant ο‚· Adsorption and dispersion inside the catalysts particles are negligible ο‚· Pressure changes throughout the riser-height are due to static head of catalyst in the riser ο‚· The reactor cross section and void fraction are uniform throughout the length of the reactor Based on the above assumptions and the depiction of the ten-lump model diagram, the overall reactions can be expressed in equation below [6]: 𝑑𝑦 𝑖 𝑑 𝑑 𝑣 = 1 (π‘˜βˆ—π΄β„Ž) X Ø (tc) X a X yi Where, a is the matrix of rate constants, given in fig 3. 𝑦𝑖 Concentration of the ith lump, mass % 𝑑 𝑣 Gas Oil space time, s k Heavy aromatic rings adsorption coefficient (mass % Ah)-1
  • 4. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 62 | P a g e Figure 3 Matrix for Ten Lump Model Ø (tc) = exp(-Ξ± * t/c) tc Catalyst residence time, s Ξ± = Catalyst deactivation constant Ξ± = k0 exp(-E/(R*T)) k0 = pre exponential factor, (1/s) A catalyst decay term is needed to account for the rapid deactivation of the catalyst, which occurs during the catalytic cracking of gas oils. The rate of disappearance of a chemical species I in a single reaction is assumed to be proportional to the concentration of species i. the adsorption of heavy, inert aromatic rings on the catalyst surface influences the availability of the active sites and the reaction rates; therefore it is included in the reaction term. In addition, the evaluation of the temperature changes in the riser cracker[7] can be accounted using the following differential enthalpy balance: 𝑑𝑇 𝑑𝑑 𝑣 = -Ftf /(FrgcCp,c + FtfCp,fv) 𝑑𝑦 𝑖 𝑑 𝑑 𝑣 9 𝑖=1 βˆ†π»π‘Ÿπ‘– In case where the initial temperature at the riser reactor is not available, there the inlet temperature is calculated by using the following equation: T(tv = 0) = (FrgcCp,ctrgc + FtfCp,flTfeed - βˆ†π»evp Fif ) / (FrgcCp,c + FtfCp,fv ) Basic nitrogen compounds are known to poison acidic cracking catalyst. The effect of nitrogen poisoning has being incorporated into the model by the addition of a catalyst deactivation term related to the nitrogen adsorption and the use of scalar quantity on the gasoline formation rate constants. Nitrogen deactivation[6] is accounted for by a deactivation constant f (N) given by f (N) = 1 1+ π‘βˆ—πΎπ‘› π‘”π‘š βˆ’π‘π‘Žπ‘‘π‘Žπ‘™π‘¦π‘ π‘‘ = 1 1+ π‘˜/100 𝑀𝑑 %𝑁𝑖𝑛𝑐 β„Ž π‘Žπ‘Ÿπ‘”π‘’ πœƒ π‘π‘Žπ‘‘ π‘œπ‘–π‘™ Where N= mass of basic nitrogen in gram to which the catalyst has been exposed at catalyst residence time tc. At high catalyst/oil ratios, there are small quantities of basic nitrogen per cracking site, and the deactivation is insignificant. πœƒ is the normalized catalyst residence time. f(N) is a scalar multiplier on the rate constant matrix. The model at steady state is solved by the Runge- Kutta-Fehlberg method by using the kinetic parameters are given in the Table 3 and 4 IV. RESULTS AND DISCUSSIONS Compositional Effect: Simulation results for plot of gasoline yield vs. space time for three different charge stocks, is given in Fig. 4a Figure 4a: Effect of composition on Gasoline yield Composition of various feed stocks is presented in the Table 6. A highly naphthenic charge stock has given the greatest yield of gasoline, which is followed by paraffinic and naphthenic stock. At a space time of 4.5 s, the gasoline yield is 72, 67 and 59 mass % for naphthenic, paraffinic and aromatic feed stock a= . π‘ƒβ„Ž π‘β„Ž π‘†β„Ž π΄β„Ž 𝑃𝑙 𝑁𝑙 𝑆𝑙 𝐴𝑙 𝐺 π‘ƒβ„Ž βˆ’π‘˜0 βˆ’ π‘˜5 βˆ’ π‘˜8 0 0 0 0 0 0 0 0 π‘β„Ž 0 βˆ’π‘˜1 βˆ’ π‘˜6 βˆ’ π‘˜9 0 0 0 0 0 0 0 π‘†β„Ž 0 0 βˆ’π‘˜2 βˆ’ π‘˜3 βˆ’ π‘˜7 βˆ’ π‘˜10 0 0 0 0 0 0 π΄β„Ž 0 0 0 βˆ’π‘˜4 βˆ’ π‘˜11 0 0 0 0 0 𝑃𝑙 π‘˜0 0 0 0 βˆ’π‘˜12 βˆ’ π‘˜15 0 0 0 0 𝑁𝑙 0 π‘˜1 0 0 0 βˆ’π‘˜13 βˆ’ π‘˜16 0 0 0 𝑆𝑙 0 0 π‘˜2 0 0 0 βˆ’π‘˜14 βˆ’ π‘˜17 0 0 𝐴𝑙 0 0 π‘˜3 π‘˜4 0 0 0 βˆ’π‘˜18 0 𝐺 π‘˜5 π‘˜6 π‘˜7 0 π‘˜12 π‘˜13 π‘˜14 0 βˆ’π‘˜19 𝐢 π‘˜8 π‘˜9 π‘˜10 π‘˜11 π‘˜15 π‘˜16 π‘˜17 π‘˜18 π‘˜19
  • 5. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 63 | P a g e respectively. The side chain on aromatic ring crack quite readily, but aromatic rings are very stable and are extremely resistant to cracking reactions. P1, N1 and PA331 charge stocks are taken in present simulation which is given in Table 6. The production of C-lump for different feed stocks is shown in Fig.4b. The figure shows that paraffin charge stock produces lesser amount of C-lump. The C-lump yield is 16.5 % at a space time of 4.2 s. while for the same space time the C-lump yield is 18% and 20.1% for the naphthenic and aromatic feed stocks respectively. Thus, the aromatic feed gives stock maximum yield of C-lump compared to other feed stocks. Figure 4b: Effect of composition on C-Lump yield With model parameters (composition, C/O, temperature, space time) the trends in the HFO (Heavy Fuel Oil) and LFO (Light Fuel Oil) compositions are traced as conversion proceeds[6]. Detailed analyses of the LFO and HFO are shown in the Fig. 5a and 5b respectively for paraffinic charge stock In Fig. 5a it may be seen that light paraffins first increases with the increases as the conversion and then decreases as it cracks to G-lump and C-lump. Naphthenes and light aromatic substituent group first shows a rise and then falls as conversion increases. It can be seen in Fig. 5a that aromatic rings increases continuously as the conversion of gas oil increases. The model follows the decrease of the kinetic lumps in HFO as shown in Fig. 5b. Figure 5a: Variation of LFO as the conversion proceeds Figure 5b: Variation of HFO as the conversion proceeds Effect of space time and temperature: The effect of space time on yield of G-lump at a temperature of 755.5 K, for paraffinic, feedstock is shown in Fig. 6a. The increase in space time increases the gasoline yield. At a higher temperature that is at 821.5 K, same trend is observed as shown in Fig. 6b. Therefore, it is always recommended running the FCC riser reactor at a lower space velocity, because this provides more space time for processing. In a space time of 2 s (kg of feed/kg of catalyst/s) most of HFO decomposes. 70 mass % of G-Lump is obtained at 4.5 s space time and 755.5 K with C-Lump yield of 18 %, while 62 mass % G-lump and C-Lump yield of 18 % at 821.5 K.
  • 6. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 64 | P a g e Figure 6a: Effect of space time on Yield at 755.5 K Figure 6b: Effect of space time on Yield at 821 K At 821.5 K, the riser reactor converts a greater amount of gas oil. The total conversion is 70 % of the charge stock at 821.5K and 61 % at 755.5K at a space time of 4 s. Higher temperature does not favor gasoline production. In addition, as temperature increases, the C-lump yield also increases. Effect of catalyst to oil ratio: C/O ratio is an important factor as it is related to the number of active sites available for gas oil cracking. C/O ratio is a primary variable, controlled by changing the catalyst circulation rate. The study is conducted by varying the C/O ratio between 4-10. Increase in C/O ratio increases the conversion as well as the reactor temperature. As shown in Fig. 7, when the C/O ratio is 5.5 the gasoline yield is 70.59 %. However as the C/O ratio is increased the gasoline yield increases. Figure 7: Effect of C/O ratio on yield of various product Conclusions The differential equations formed by the catalytic cracking reactions have been simulated. The model presented in the literature is solved at steady state condition using the Runge-Kutta-Fehlberg method for a set of ordinary differential equations. The code language used is C++ language. The simulation results are found to be in the right trend. A highly naphthenic charge stock gives the greatest yield of gasolineas compared to paraffinic charge stock and naphthenic. The increase in temperature leads to the rise in conversion of gas oil. However there is also an increase in yield of coke. An increase in space time causes gas oil conversion to increase as the contact between gas oil and catalyst is more. The increase in catalyst to oil ratio increases the gas oil conversion as well as the coke yield. This is because of the increase in catalyst sites, on which the cracking take place. TABLE 1. Feed Properties and Conditions Feed Properties and Conditions API 24.70 KUGP 12.19 Inlet feed temperature 609K Feed Gas Oil Specific Heat 3.430 kJ/kg/K
  • 7. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 65 | P a g e TABLE 2. Process Conditions of the Riser-Reactor Riser-Reactor Gas oil flow rate 55.56 kg/s Regenerated catalyst flow 308.5 kg/s Catalyst to oil ratio 5.55 Riser Temperature 595K-755K Gas oil residence time 2-10s Pressure 2.6-2.8 kg/cm2 Stripping steam 0.718kg/s Make-up catalyst flow 0.417 kg/s Nozzles 4 Inclination of nozzles 900 TABLE 3. Process Conditions of the Regenerator Regenerator Regenerated catalyst temperature 945 K Flue gas temperature 978 K Regenerator temperature 1000-1200 K Pressure 3.10 kg/cm2 Entrained catalyst flow rate 0.023 kg/s TABLE 4. Ten-lump kinetic data [8] Reaction Rate Constant Value of rate constant, s-1 at 811K Activation Energy, kJ/kmol Pre exponential Factor, s-1 Heat of Reaction, kJ/kg of reaction k0 0.196 57615.89 1007.6 58.15 k1 0.196 57615.89 1007.6 58.15 k2 0.196 57615.89 1007.6 58.15 k3 0.489 57615.89 2513.0 58.15 k4 0.049 57615.89 251.9 58.15 k5 0.611 21854.3 15.619 151.19 k6 0.939 21854.3 27.225 151.19 k7 0.685 57615.89 3521.0 151.19 k8 0.099 69536.42 2981.0 523.35 k9 0.149 69536.42 4487.7 523.35 k10 0.198 69536.42 5963.0 523.35 k11 0.149 69536.42 4487.7 523.35 k12 0.282 21854.3 7.209 93.04 k13 0.752 21854.3 19.22 93.04 k14 0.196 57615.89 1007.6 93.04 k15 0.099 69536.42 2981.7 465.2 k16 0.099 69536.42 2981.7 465.2 k17 0.050 69536.42 1505.0 465.2 k18 0.010 69536.42 301.0 465.2 k19 0.048 39735.1 17.401 372.16
  • 8. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 66 | P a g e TABLE 5. Physical Properties of the Gas, Catalyst and Air[10] Hydrocarbons Density 8.40 kg/m3 Specific Heat (gas) 3.430 kJ/kg/K Vaporization Temperature 698 K Heat of Vaporization 156 kJ/kg Specific heat(liquid) 2.670 kJ/kg/K Catalyst Density 1500 kg/m3 dP (Particle Size) 75 Β΅m Specific heat 1.15 kJ/kg/k Air Density 0.97 kg/m3 Specific Heat 1.121 kJ/kg/K TABLE 6. Molecular Composition of the feed stock [9] Charge Stock Mass Spectroscopy n-d-m method Paraffins, wt% Naphtenes, wt% Aromatics, wt% CP , wt% CN , wt% CA , wt% P1 51.9 33.7 14.4 66.5 24.7 8.8 P2 40.9 36.7 22.6 69.9 22.8 7.4 P3 46.4 35.1 18.5 66.7 25.0 8.2 N1 11.3 68.8 19.9 40.1 53.8 6.1 N2 8.6 59.4 32.4 48.4 40.7 10.9 N3 9.8 64.0 26.3 43.5 47.5 9.1 PN33 27.8 49.9 22.5 54.3 35.9 9.7 PA31 33.8 26.1 40.1 56.1 25.9 18.0 PA32 32.1 31.9 36.0 56.7 25.4 17.9 PA33 31.3 30.4 38.3 57.9 26.1 15.9 PA331 17.7 26.2 56.1 47.9 29.5 22.6 PA34 34.9 28.6 36.5 59.6 23.6 16.8 PA37 30.2 23.7 46.1 58.8 6.1 35.1 PA38 32.5 26.5 41.0 64.4 18.1 17.5 AA45 11.0 14.2 78.4 53.0 15.7 31.3
  • 9. Debashri Paul et al. Int. Journal of Engineering Research and Applications www.ijera.com ISSN: 2248-9622, Vol. 5, Issue 7, (Part - 3) July 2015, pp.59-67 www.ijera.com 67 | P a g e Nomenclature Ar Cross sectional area of the riser, m2 C/O Cycling catalyst rate/feedstock mass flow rate CCR Rate of cycling catalyst kg/sec Cp,c Catalyst heat capacity, kJ/(kg.K) Cp,fl Liquid oil feed heat capacity, kJ/(kg.K) Cp,fv Liquid oil feed heat capacity, kJ/(kg.K) E Activation energy, kJ/kmol Frgc Regenerated catalyst flow rate, kg/s Fsc Spent catalyst flow rate, kg/s Ftf Oil feed flow rate, kg/s GF feed stock mass flow rate kg/s H Catalyst hold up, kg hc Specific enthalpy of catalyst, kJ/kg hh Specific enthalpy of hydrocarbon, kJ/kg Ξ”Hevp Heat of oil feed evaporation, kJ/kg Hlri Heat loss from riser, kJ/kg ki,j Rate constant for the species j involved in the formation of I species, s-1 qreact Heat of reaction per unit volume, kJ/(m3 .s) R Gas constant. 8.314 kJ/ (kmol. K) S Slip factor, dimensionless Sv Space velocity, kg feed/( kg catalyst.s) T Temperature, K tc Catalyst residence time, s tv Gas oil space time, s vc Catalyst velocity in bed, m/s VR Volume of riser, m3 vv Gas velocity in bed, m/s x dimensionless length of the reactor yi Mass fraction of ith lump in feed stock z0 Length of the riser, m Greek letters Ξ± Catalyst deactivation constant Ξ΅ Void fraction Ø Catalyst activity decay function ΞΈ Dimensionless time 𝜌 Density of gas oil feed kg/m3 ρc Catalyst density, kg of catalyst /m3 of bed Subscripts c catalyst i hydrocarbons rgc Regenerated catalyst ris Riser vap Vapor References [1.] Ali, H.K.A., Rohani, S., and Corriou, J.P., β€œModeling and Control of a Riser-Type Fluid Catalytic Cracking Unit”, Trans ICheme. 75, pp 401-412, (1997). [2.] Weekman, V.W., Ind.Eng. Chem. Process Des.Dev.7(1968)90. [3.] Yen, L., Wrench, R., and Ong, A.,”Reaction Kinetic Correlation for Predicting Coke Yield in Fluid Catalytic Cracking”. Presented at the Katalistisks’ 8th Annual Fluid Catalytic Cracking Symposium, Budapest, Hungary, June 1-4, (1987). [4.] Lee, L. S., et. al., β€œFour Lump Kinetic Model for Fluid Catalytic Cracking Process”, Canadian J. Chemical Engineering, 67, 615- 619 (1989). [5.] Ancheyta-Juarez, J., β€œA Strategy for Kinetic Parameter Estimation in the Fluid Catalytic Cracking Process.” Amer. Chem. Soc., 36(12), 5170–5174 (1997). [6.] Jacob, S.M., et al., β€œA lumping Reaction Scheme For Catalytic Craking β€œ , AIChE J. 22, 701-713 (1976). [7.] In-Su Han, Chang-Bock Chung, James Riggs, β€œModelling of a fluidized catalytic cracking process”, Computers and Chemical Engineering, 24, 1681-1687 (2000). [8.] Arbel, A., et al., β€œ Dynamic and control of Fluid Catalytic Crackers. 1. Modeling of the Current Generation of FCC’s , β€œInd. Eng. Chem. Res. , 34,1288 (1995). [9.] Nace, D.M., et al., β€œApplication of Kinetic Model for Catalytic Cracking” , Ind. Eng. Chem. Process Des. Develop., vol. 10,No. 4, 530-541 (1971). [10.] Rohani, S., et. al., β€œThe modified Dynamic Model of a riser-type Fluidized Catalytic Catalytic Cracking unit”, Canadian J. Chemical Engineering, 77, 169-179 (1999).