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Chapter 6
Recycle Structure of the Flowsheet
Level 3 – Recycle Structure of the Flowsheet
 Now we have decided about input-output structure of the
system.
 This is the time to consider the recycle structure. Since the
product distribution dominates the design, the detail of reactor
and also gas compressor should be added.
 The separation system is only treated as a black box this stage.
Reactor Separation
?
?
?
?
Purge
Benzene
Diphenyl
H2
Toluene
Questions that should be answered at this level
1. How many reactor systems are required? Is there any
separation between the reactor systems?
2. How many recycle streams are required?
3. Do we want to use an excess of one reactant at reactor
inlet?
4. Is a gas compressor required? What are the costs?
5. Should the reactor be operated adiabatically, with direct
heating or cooling or a diluent or heat carrier is required?
6. Do we want to shift the equilibrium conversion? How?
7. How do the reactor costs affect the economic potential?
Q.1- How many reactor systems are required?
If sets of reactions take place at different temperatures
or pressures, or if they require different catalysts, then
we use different reactor systems.
only one reactor system is needed.
Toluene + H2 Benzene + CH4
2Benzene Diphenyl + H2
1150 -1300 °F , 500 Psia
No Catalysts
Two reactor systems is needed.
Acetone Ketene + CH4
Ketene CO + ½ C2H4
Ketene + Acetic acid Acetic Anhydride 80°C , 1 atm
700°C , 1 atm
Q.2- How many recycle streams are required?
From the discussion above, we can associate the
recycle streams with the reactor numbers, for example
in Anhydride process, acetone would be recycled to first
reactor (R1) and Acetic Acid would be recycled to
second reactor (R2).
List all the components leaving the reactor(s) in order of their
boiling points.
 Next, group recycle components having neighboring boiling
points if they have the same destination.
 Then the number of groups are the number of recycle streams.
 We also distinguish between liquid and gas recycles, because
liquid recycles need pumps which are normally cheap and gas
recycles need compressors which are always expensive.
( gas are components boiling lower than propylene)
Example
A. Waste byproduct
B. Waste byproduct
C. Reactant – recycle to R1
D. Fuel byproduct
E. Fuel byproduct
F. Primary product
G. Reactant – recycle to R2
H. Reactant – recycle to R2
I. Reactant – recycle to R1
J. Valuable byproduct
There are four product streams [ A+B, D+E, F, J ]
Three recycle streams [ C, G+H, I ]
HDA Process
Three product streams [ Purge , Benzene , Diphenyl ]
Two recycle streams [ H2+CH4 (gas) , Toluene (liquid) ]
Fuel byproduct
253
Diphenyl
Reactant - Recycle
111
Toluene
Primary Product
80
Benzene
Recycle + Purge - gas
-161
CH4
Recycle + Purge - gas
-253
H2
Stream
NBP (°C)
Component
Anhydride Process
Two product streams [CH4 + CO + C2H4 , Anhydride ]
Two liquid recycle streams [ Acetone to R1 , Acetic acid to R2]
Unstable reactant – completely converted
-42.1
Ketene
Reactant – recycle to R1 – liquid
133.2
Acetone
Primary product
281.9
Acetic
anhydride
Reactant – recycle to R2 – liquid
244.3
Acetic acid
Fuel byproduct
-154.8
C2H4
Fuel byproduct
-161
CH4
Fuel byproduct
-312.6
CO
Stream
NBP (°F)
Component
Q.3- Do we want to use an excess of one reactant at reactor
inlet?
a) Use of an excess reactant can shift the product distribution
 Excess of Isobutane leads to improved selectivity to produce
Isooctane.
 The larger the excess, the greater the selectivity, but the
higher the cost to recover and recycle Isobutane.
 There must be an optimum value for excess Isobutane.
Butene + Isobutane Isooctane
Butene + Isooctane C12
b) Use of an excess reactant can force another component to close to
complete conversion.
The product must be free of Cl2 . An excess of CO will force the
Cl2 to almost complete conversion.
c) Use of an excess reactant can shift the equilibrium conversion.
We want to obtain equilibrium conversion close to unity because the
separation of benzene from cyclohexane in a distillation column is
very difficult (close B.P.). We can shift the equilibrium conversion
to the right by using an excess of H2.
CO + Cl2 COCl2 Phosgene (an intermediate in production of di-isocyanate)
Benzene + 3H2 Cyclohexane
Therefore the molar ratio of reactants at the rector inlet is
often a design variable.
 Unfortunately there is no rule of thumb available to make a
reasonable guess of the optimum amount of excess.
 We need to carry out our economic analysis in terms of this
additional design variable.
Q.4- Is a gas compressor is required? what are the costs ?
 Whenever a gas recycle stream is present, we will need a gas
recycle compressor.
 The design equation for theoretical horsepower (hp) for a
centrifugal gas compressor is:
Pin = inlet pressure (lbf/ft2)
Qin = volumetric flow rate (ft3/min)






−
×
=
−
1
)
(
)
10
03
.
3
(
5
γ
γ in
out
in
in
P
P
Q
P
hp
V
P
V
P
C
C
C
C 1
−
=
γ , Cp and Cv are heat capacities (Btu/mol.°F)
The exit temperature from a compressor stage is:
Values for γ (for first estimate)
Efficiency
For first design we assume a compressor efficiency of 90% and
also we assume a drive efficiency of 90%.
R/Cp
Other gases
0.23
More complex gases (CH4,CO2)
0.29
Diatomic
0.4
Monotonic
γ
)
(
in
out
in
out
P
P
T
T
= ( Temperatures and pressures are absolute )
Spare
Compressors are so expensive that spares are seldom provided for
centrifugal compressors. (although reciprocating compressors may
have spares because of a lower service factor). In some cases two
compressors may be installed with each providing 60% of the load,
so that partial plant can be maintained in case of one compressor failure.
Multistage Compressors
It is common practice to use multistage compressors. The gas is cooled
to cooling water temperature (100°F) between stages. Also knockout
drums are installed between stages to remove any condensate.
For a three-stage compressor with inter cooling, the work required is:
The intermediate pressures that minimize the work are determined from
Which leads to the result
we obtain another design heuristic:
The compression ratio for each stage in a multi-stage
gas compressor should be equal.
3
2 P
Work
P
Work
∂
∂
=
∂
∂
3
4
2
3
1
2
P
P
P
P
P
P
=
=
]
1
)
(
)
(
)
[(
3
4
2
3
1
2
−
+
+
= γ
γ
γ
P
P
P
P
P
P
T
R
M
Work in
M = Molecular weight
R = Gas constant
Annualized Installed Cost
Guthrie’s correlation or some equivalent correlation can be used
to find the installed cost for various types of compressors:
Where FC is correction factor and given in table E.2-4 (Appendix E).
MS = Marshall and Swift inflation index (published in Chemical
Engineering)
To put the installed cost on an annualized basis, use CCF.
)
11
.
2
(
)
)(
5
.
517
)(
280

( 82
.
0
C
F
bhp
S
M
Cost
Installed +
=
9
.
0
hp
bhp =
Compressor efficiency
Operating Cost
gives us the utility requirement.
Then from utility cost and using 8150 hr/yr we can calculate the
annual operating cost.
TAC = Annualized capital cost + annual operating cost
9
.
0
bhp
drive efficiency
Q.5- Adiabatic reactor with direct heating or cooling ?
or heat carrier required?
 First we have to have a material balance of recycle flows
in order to find flow to the reactor. The goal here is to
obtain a quick estimate of recycle flows, rather than
rigorous calculations.
 We have no details of separation system yet.
 We only have the heuristic: “more than 99% recovery of
valuable material is desired”.
 At this stage assuming 100% recovery of reactants will
help to make a quick balance. This will usually introduce
only a little error to the stream flows.
Limiting Reactant
First we make a balance on the limiting reactant. For HDA process:
If FT is the toluene flow in the reactor inlet
In some cases, some of the limiting reactant might leave the process in
gas recycle and purge stream (Ammonia process), or it
may leave with the product (Ethanol process)
X
F
F
X
F
F FT
T
FT
T =
⇒
−
= )
1
(
Ethanol Production
Suppose that we want to produce 783 mol/hr of an EtOH-H2O
azeotrope that contains 85.4% mol EtOH, from an ethylene feed
stream containing 4% CH4, and pure water (with complete recycle
of by-product, diethyl ether)
CH2CH2 + H2O CH3CH2OH
2CH3CH2OH (CH3CH2)2O + H2O
Pazeo = 783 mol/hr
yazeo Pazeo = PEtOH
or PEtOH = 0.854 × 783 = 669 mol/hr EtOH
Amount of water in the product stream:
PH2O = Pazeo – PEtOH = 783 – 669 = 114 mol/hr H20
From stoichiometry of the reaction the amount of feed rate of
water which is the limiting reactant, is:
FH2O = yazeo Pazeo + (1 – yazeo) Pazeo = 669 + 114 = 783 mol/hr
reacted left with product
Let the water leaving with the product be FW,P = 114 mol/hr
and fresh feed water required for the reaction be FW,R and the
amount of water entering the reactor be FW
Thus, the material balance of the limiting reactant (water) at the
mixing point is: (FW,P + FW,R) + [FW (1 – X) – FW,P ] = FW
FW = FW,P / X
This result is identical to what we found for HDA process.
Other Reactants
After we have estimated the flow of the limiting reactant, we use
a specification of the molar ratio at the reactor inlet to calculate the
recycle flows of the other components.
HDA Process
RG = flow of the recycle gas
MR = molar ratio of H2/Toluene of reactor inlet
Once we specify design variables X, MR and yPH the
recycle flow can be found from the above equation.
)
(
X
F
MR
R
y
F
y FT
G
PH
G
FH =
+
[ ]






−
−
+
+
−
=
)
(
2
)
1
(
)
1
(
PH
FH
PH
FH
PH
B
G
y
y
S
y
S
y
X
MR
y
S
P
R
or
Heuristics
 There is no rule of thumb available to select X for the case
of complex reactions and there is no rule of thumb for
selecting the purge composition yPH or the molar ratio MR.
 For the cases of single reactions, choose X = 0.96 or X =
0.98Xeq as a first guess.
Reversible byproduct
If we recycle a byproduct produced by a reversible reaction and let
the component build up to its equilibrium level, such as Diphenyl
in HDA process or diethyl-ether in ethanol process, then we will
find the recycle flow using the equilibrium relationship at the
reactor exit.
2
2
)
(
)
)(
(
Benzene
H
Diphenyl
Keq =
The H2 and benzene flows have been determined by using the
first reaction and the purge calculations, so we can use the
equilibrium equation to calculate the Diphenyl flow at the reactor
exit.
Reactor Heat Effects
We need to make a decision as to whether the reactor can be
operated adiabatically with direct heating or cooling, or whether a
diluent or heat carrier is needed. If we need to introduce a diluent
or heat carrier, then our recycle balance and perhaps our overall
material balance will change. This decision should be made before
any specification of separation system because these diluents or heat
carriers will affect the design of separation system.
To make the decision on reactor heat effects first we estimate
The reactor heat load and the adiabatic temperature change.
Reactor Heat Load
For single reactions we know that all the fresh feed of the
limiting reactant usually gets converted (conversion per-pass
might be small so that there is a large recycle flow but all the
fresh feed is converted except the loses in product or purge).
Thus , for single reactions:
Reactor heat load = Heat of reaction × Fresh feed rate
Note: The heat of reaction is to be calculated at reactor conditions.
For complex reactions the extent of each reaction will
depend on the design variables (conversion, molar ratio,
temperature, pressure, ..).
 Once we select the design variables we can calculate the
extent of each reaction and calculate the heat load
corresponding to the side reactions.
Example: HDA Process
If we want to estimate the reactor heat load for a case where, X=0.75 (then s = 0.9694),
PB= 265 mol/hr FFT = 273 mol/hr
We might neglect the second reaction and write:
QR = ∆HR FFT = (-21530) (273) = -5.878 × 106 Btu/hr
Where ∆HR is the heat of reaction @ 1200°F and 500 Psia
Heat is generated by
exothermic reaction
Toluene + H2 Benzene + CH4
2Benzene Diphenyl + H2
Example: Acetone Process (IPA)
If we design to produce 51.3 mol/hr of acetone, then 51.3 mol/hr of IPA is required, the
heat of reaction at 570°F and 1 atm is 25800 Btu/mol
QR = 25800 (51.3) = 1.324 × 106 Btu/hr
Adiabatic Temperature Change
Once we have determind the reactor heat load and the flow rate through the reactor as a
function of design variables, we can estimate the adiabatic temperature change:
QR = F CP ( TRin
– TRout
)
(CH3)2CHOH (CH3)2CO + H2
Heat is generated by
exothermic reaction
Example: HDA Process
for cases of X = 0.75 and yPH = 0.4
Toluene + H2 Benzene + CH4
2Benzene Diphenyl + H2
48.7
91
Toluene recycle
48.7
273
Toluene feed
0.4 (7) + 0.6 (10.1) = 8.86
3371
Recycle gas
0.95 (7) + 0.05 (10.1) = 7.16
492.2
Make up gas
Cp, (Btu/ mol °F)
Flow, (mol/hr)
Stream
If TRin
= 1150°F
QR = -5.878 × 106 = [(273 + 91) 48.7 + 496 (7.16) + 3371 (8.86)] ( TRin
– TRout
)
TRout
= 1150 + 115 = 1265°F
This value is below the constraint on the reactor exit temperature of 1300°F. Also, the
calculation is not very sensitive to CP values or to flows.
Thus, an adiabatic reactor can be used. (see figure 6.3-1)
Example: Acetone Process (IPA)
If the feed stream to acetone process is an IPA-H2O azeotrope (70 mol% IPA) and we
recycle an azeotropic mixture, then it is easy to show that 22 mol/hr of water enters
with feed. Also, for a conversion of X = 0.96, the recycle flow will be 2.1 mol/hr of
IPA and 0.9 mol/hr of water.
(CH3)2CHOH (CH3)2CO + H2
If the reactor inlet temperature is 572°F:
(51.3 / 0.7) × 0.3 = 22 mol/hr H2O
51.3 × 0.04 = 2.1 mol/hr IPA (recycle)
(2.1 / 0.7) × 0.3 = 0.9 mol/hr H2O (recycle)
QR = 1.324 × 106 = [(51.3 + 22) + (2.1 + 0.9)] (22) ( 572 – TRout
)
or TRout
= 572 - 788 = -216°F
Clearly, this is not a reasonable result. Therefore, we can not use adiabatic reactor and
we try to achieve an isothermal reaction.
Heat Carriers
The adiabatic temperature change depends primarily on the flow through the reactor.
Hence, we can always moderate the temperature change by increasing the flow
through the reactor. To do this, we prefer to recycle more of a reactant or byproduct
or product. However, where this is not possible, we may add an extraneous component.
Of course, this will complicate the separation task. Thus, we normally try to avoid this
situation.
In HDA process, the methane in the gas recycle stream (60%) acts as a heat carrier.
Thus, if we purify the hydrogen in the recycle stream we have decreased the recycle
gas flow but this will increase the exit temperature of the reactor. If this exceeds the
1300°F limit we could no longer use an adiabatic reactor. Instead, we would have to
cool the reactor, increase the recycle flow or introduce an extraneous component as a heat
carrier.
A similar behavior happens in many oxidation reactions. If pure oxygen is use as a
reactant, the adiabatic temperature rise would be very large. However, if air is used as
the reactant, the presence of nitrogen moderate the temperature change.
Question No.6, Do we want to shift the equilibrium conversion? How?
We can use our pervious procedure for calculating the process flows as a fraction
of the design variables. Then we can substitute these flows into the equilibrium
relationship to see whether the conversion we selected is above or below the
equilibrium value. Of course, if it exceeds the equilibrium value the result has no
meaning.
In most of cases it is necessary to determine the exact value of equilibrium conversion
as a function of design variables. This normally requires a trial and error solution.
Example: Cyclohexane Production
Production rate : 100 mol/hr C6H12 with 99.9% purity
Feed : Pure benzene, Hydrogen make up (97.5% H2, 2% CH4, 0.5% N2)
C6H6 + 3H2 C6H12
Overall balance
Assume 100% recovery, then
FE = excess H2 feed to process
Total H2 feed = 3PC + FE = 0.975 FG
Purge composition of H2 ,
Make up gas rate,
Purge rate, PG = FE + 0.025 FG
G
E
E
PH
F
F
F
y
025
.
0
+
=
)
975
.
0
1
(
3
PH
PH
C
G
y
y
P
F
−
−
=
Production of C6H12 : PC = 100
Benzene fresh feed : FFB = PC = 100
Recycle balance
Benzene fed to reactor,
Recycle gas flow,
Reactor Exit Flows
Cyclohexane = PC
Benzene =
Hydrogen = MR FB – 3PC =
Inert = 0.025FG + (1- yPH) RG =
Total flow =
C
P
X
MR
)
3
( −
X
P
X
F
F C
FB
B =
=
)
975
.
0
(
1
)
(
975
.
0 G
C
PH
G
C
G
PH
G F
X
P
MR
y
R
X
P
MR
R
y
F −
=
⇒
=
+
X
X
P
P
X
P C
C
C )
1
( −
=
−
MR = molar ratio of H2 to benzene
C
PH
PH
P
X
MR
y
y
)
3
(
1
−
−
]
1
)
3
(
1
[
PH
C
y
X
MR
X
P −
+
Equilibrium Relationship
From the Washington University Design Case Study No.4, p. 4-3, part П,
vH = 1 vC / vB = 1.13
Then
Having Ptot, Keq, MR and yPH from the above equation we can find the equilibrium
conversion.
3
3
)
3
(
3
1
)
1
(
13
.
1








−
−
+
−
=
PH
eq
eq
eq
eq
eq
tot
y
X
MR
X
MR
X
X
K
P
3
3
3
3
H
B
H
B
tot
C
c
H
B
C
eq
y
y
v
v
P
y
v
f
f
f
K =
=
Keq :
Equilibriu
m constant
fi =
fugacity
vi =
fugacity
coefficient
Discussion
Since benzene and cyclohexane are very close boilers, we would like to avoid benzene
cyclohexane distillation separation. This can be accomplished by operating the reactor
at a sufficiently high conversion that we can leave any unconverted benzene as an
impurity in the product. However, to obtain high benzene conversions, we must force
the equilibrium conversion to be very close to unity. (shifting equilibrium conversion).
The equilibrium conversion equation shows that it can be done by number of ways.
Shifting Equilibrium Conversion and Economic Trade-offs
From the equation we can see that the equilibrium conversion can be increased by
increasing the reactor pressure, Ptot or by increasing molar ratio of hydrogen to
benzene at the reactor inlet, MR ,or by decreasing the reactor temerature (the reaction is
exothermic).
However, increasing reactor pressure corresponds to a large feed compressor and more
expensive equipments because of increased wall thickness. Large molar ratio of
hydrogen to benzene corresponds to larger gas-recycle compressor. Lower reactor
temperature corresponds to larger reactors because of the decreased rate of reaction.
Thus, an optimization analysis is required to determined the value of Ptot, X and Treact,
molar ratio and yPH. For this optimization an approximate model can be useful:
3
3
)
3
(
2
13
.
1
1
1 





−
−
−
≈
PH
eq
tot
eq
y
MR
MR
K
P
X
Separator Reactors
If one of the products can be removed while the reaction is taking place, then an
apparently equilibrium-limited reaction can be forced to go to complete conversion.
Example 1 - Acetone production
Acetone can be produced by the dehydrogenation of isopropanol In the liquid phase as
well as gas phase. At 300°F the equilibrium conversion for the liquid phase process is
about Xeq = 0.32 . By suspending the catalyst in high boiling solvent and operating the
reactor at a temperature above the boiling point of the acetone, both H2 and acetone
can be removed as a vapor from the reactor. Thus, the equilibrium conversion is shifted
to the right. A series of three CSTRs with a pump-around loop containing a heating
system that supplies the endothermic heat can be used.
Isopropanol Acetone + H2
Example 2 - Production of ethyl acrylate
Both acrylic acid and ethyl acrylate are monomers, which tend to polymerize in the
reboilers of distillation column. We can eliminate a column a column required to purify
and recycle acrylic acid from the process if we can force the equilibrium limited reaction
to completion, say, by removing the water. Hence, we use excess of ethanol to shift the
equilibrium to the right, and we carry out the reaction in reboiler of rectifying
column. With this approach, the ethanol, water and ethyl acrylate are taken overhead,
and the acrylic acid conversion approaches unity.
Acrylic Acid + Ethanol Ethyl Acrylate + H2O
Reversible Exothermic Reaction
There are sevral important indastrial reactions that are reversible and exothermic.
For example,
In ammonia synthesis,
High temperature (high reaction rate) corresponds to small reactor volumes, but for
these reactions the equilibrium conversion decreases as the reactor temperature
increases. Hence, these reactions are often carried out in a series of adiabatic beds with
either intermediate heat exchangers to cool the gases or a bypass of cold feed to
decrease the temperatures between the beds. With this procedures we obtain a
compromise between high temperatures (small reactor volumes) and high equilibrium
conversion.
Sulfuric acid process: SO2 + ½ O2 SO3
Amonia synthesis: N2 + 3H2 2NH3
Water gas shift: CO + H2O CO2 + H2
Diluents
From the discussion above we have found that the temperature, pressure and molar ratio
can all be used to shift the equilibrium conversion. However, in some cases an extraneous
component (a diluent) is added which also shift the equilibrium conversion. For example,
in styrene process:
The addition of steam (or methane) at the reactor inlet lowers the partial pressure of
styrene an H2 and so decreases the reverse reaction rate. The steam serves in part as a heat
carrier to supply endothermic heat of reaction.
Ethylbenzene Styrene + H2
Ethylbenzene Toluene + Methane
Ethylbenzene Benzene + Ethylene
Steam is often used as a diluent because water - hydrocarbon mixture are usually
immiscible after condensation. Hence, the separation of water can be accomplished by
a decanter (and usually stripper to recover the hydrocarbons dissolved in the water, if
the water is not recycled).
Question No.7, How do the reactor costs affect the economic potential ?
Reactor Design
At the very early stages in a new design, a kinetic model normally is not available.
Thus, we base our material balance calculations as correlation of the product distribution.
Also we assume that we will use the same type of the reactor in the plant that the chemist
used in the laboratory and we often base a first estimate of the reactor size on the reaction
half-life measured by chemist.
For adiabatic reactors we might base the design on an isothermal temperature which is the
average of the inlet and out let temperature or an average of the inlet and outlet rate
constant.
We estimate the costs of plug flow reactors in the same way as we do for pressure vessels
(Appendix E.2) with CCF = 1/3.
Reactor Configuration
Since the product distribution can depend on the reactor configuration, we need to
determine the best configuration. A set of design guidelines has been published by
Levenspiel (Table 6.6-1). as this table indicates in some cases we obtain complex reactor
configurations; see Fig. 6.6-1
Recycle Economic Evaluation
For HDA process, higher composition of hydrogen in the recycle stream means higher
raw material loss in purge stream but, lower cost of recycle compressor, recycling less
methane. Lower composition of hydrogen in the recycle stream means lower raw
material loss in purge stream but, higher cost of recycle compressor, recycling more
methane.
The value for optimum shown in Fig. 6.7-1 are not the true optimum values because we
have not considerate any separation cost yet.
yPH
-2,500,000
-2,000,000
-1,500,000
-1,000,000
-500,000
0
500,000
1,000,000
1,500,000
2,000,000
0.1 0.2 0.3 0.4 0.5 0.6 0.7
Conversion x
E
P
3
($/yr)
0.2
0.4
0.6
0.8
Economic potential – level 3

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Microsoft PowerPoint - Ch90279.PDF

  • 1. Chapter 6 Recycle Structure of the Flowsheet
  • 2. Level 3 – Recycle Structure of the Flowsheet Now we have decided about input-output structure of the system. This is the time to consider the recycle structure. Since the product distribution dominates the design, the detail of reactor and also gas compressor should be added. The separation system is only treated as a black box this stage. Reactor Separation ? ? ? ? Purge Benzene Diphenyl H2 Toluene
  • 3. Questions that should be answered at this level 1. How many reactor systems are required? Is there any separation between the reactor systems? 2. How many recycle streams are required? 3. Do we want to use an excess of one reactant at reactor inlet? 4. Is a gas compressor required? What are the costs? 5. Should the reactor be operated adiabatically, with direct heating or cooling or a diluent or heat carrier is required? 6. Do we want to shift the equilibrium conversion? How? 7. How do the reactor costs affect the economic potential?
  • 4. Q.1- How many reactor systems are required? If sets of reactions take place at different temperatures or pressures, or if they require different catalysts, then we use different reactor systems. only one reactor system is needed. Toluene + H2 Benzene + CH4 2Benzene Diphenyl + H2 1150 -1300 °F , 500 Psia No Catalysts
  • 5. Two reactor systems is needed. Acetone Ketene + CH4 Ketene CO + ½ C2H4 Ketene + Acetic acid Acetic Anhydride 80°C , 1 atm 700°C , 1 atm
  • 6. Q.2- How many recycle streams are required? From the discussion above, we can associate the recycle streams with the reactor numbers, for example in Anhydride process, acetone would be recycled to first reactor (R1) and Acetic Acid would be recycled to second reactor (R2).
  • 7. List all the components leaving the reactor(s) in order of their boiling points. Next, group recycle components having neighboring boiling points if they have the same destination. Then the number of groups are the number of recycle streams. We also distinguish between liquid and gas recycles, because liquid recycles need pumps which are normally cheap and gas recycles need compressors which are always expensive. ( gas are components boiling lower than propylene)
  • 8. Example A. Waste byproduct B. Waste byproduct C. Reactant – recycle to R1 D. Fuel byproduct E. Fuel byproduct F. Primary product G. Reactant – recycle to R2 H. Reactant – recycle to R2 I. Reactant – recycle to R1 J. Valuable byproduct There are four product streams [ A+B, D+E, F, J ] Three recycle streams [ C, G+H, I ]
  • 9. HDA Process Three product streams [ Purge , Benzene , Diphenyl ] Two recycle streams [ H2+CH4 (gas) , Toluene (liquid) ] Fuel byproduct 253 Diphenyl Reactant - Recycle 111 Toluene Primary Product 80 Benzene Recycle + Purge - gas -161 CH4 Recycle + Purge - gas -253 H2 Stream NBP (°C) Component
  • 10. Anhydride Process Two product streams [CH4 + CO + C2H4 , Anhydride ] Two liquid recycle streams [ Acetone to R1 , Acetic acid to R2] Unstable reactant – completely converted -42.1 Ketene Reactant – recycle to R1 – liquid 133.2 Acetone Primary product 281.9 Acetic anhydride Reactant – recycle to R2 – liquid 244.3 Acetic acid Fuel byproduct -154.8 C2H4 Fuel byproduct -161 CH4 Fuel byproduct -312.6 CO Stream NBP (°F) Component
  • 11.
  • 12. Q.3- Do we want to use an excess of one reactant at reactor inlet? a) Use of an excess reactant can shift the product distribution Excess of Isobutane leads to improved selectivity to produce Isooctane. The larger the excess, the greater the selectivity, but the higher the cost to recover and recycle Isobutane. There must be an optimum value for excess Isobutane. Butene + Isobutane Isooctane Butene + Isooctane C12
  • 13. b) Use of an excess reactant can force another component to close to complete conversion. The product must be free of Cl2 . An excess of CO will force the Cl2 to almost complete conversion. c) Use of an excess reactant can shift the equilibrium conversion. We want to obtain equilibrium conversion close to unity because the separation of benzene from cyclohexane in a distillation column is very difficult (close B.P.). We can shift the equilibrium conversion to the right by using an excess of H2. CO + Cl2 COCl2 Phosgene (an intermediate in production of di-isocyanate) Benzene + 3H2 Cyclohexane
  • 14. Therefore the molar ratio of reactants at the rector inlet is often a design variable. Unfortunately there is no rule of thumb available to make a reasonable guess of the optimum amount of excess. We need to carry out our economic analysis in terms of this additional design variable.
  • 15. Q.4- Is a gas compressor is required? what are the costs ? Whenever a gas recycle stream is present, we will need a gas recycle compressor. The design equation for theoretical horsepower (hp) for a centrifugal gas compressor is: Pin = inlet pressure (lbf/ft2) Qin = volumetric flow rate (ft3/min)       − × = − 1 ) ( ) 10 03 . 3 ( 5 γ γ in out in in P P Q P hp V P V P C C C C 1 − = γ , Cp and Cv are heat capacities (Btu/mol.°F)
  • 16.
  • 17. The exit temperature from a compressor stage is: Values for γ (for first estimate) Efficiency For first design we assume a compressor efficiency of 90% and also we assume a drive efficiency of 90%. R/Cp Other gases 0.23 More complex gases (CH4,CO2) 0.29 Diatomic 0.4 Monotonic γ ) ( in out in out P P T T = ( Temperatures and pressures are absolute )
  • 18. Spare Compressors are so expensive that spares are seldom provided for centrifugal compressors. (although reciprocating compressors may have spares because of a lower service factor). In some cases two compressors may be installed with each providing 60% of the load, so that partial plant can be maintained in case of one compressor failure. Multistage Compressors It is common practice to use multistage compressors. The gas is cooled to cooling water temperature (100°F) between stages. Also knockout drums are installed between stages to remove any condensate. For a three-stage compressor with inter cooling, the work required is:
  • 19. The intermediate pressures that minimize the work are determined from Which leads to the result we obtain another design heuristic: The compression ratio for each stage in a multi-stage gas compressor should be equal. 3 2 P Work P Work ∂ ∂ = ∂ ∂ 3 4 2 3 1 2 P P P P P P = = ] 1 ) ( ) ( ) [( 3 4 2 3 1 2 − + + = γ γ γ P P P P P P T R M Work in M = Molecular weight R = Gas constant
  • 20. Annualized Installed Cost Guthrie’s correlation or some equivalent correlation can be used to find the installed cost for various types of compressors: Where FC is correction factor and given in table E.2-4 (Appendix E). MS = Marshall and Swift inflation index (published in Chemical Engineering) To put the installed cost on an annualized basis, use CCF. ) 11 . 2 ( ) )( 5 . 517 )( 280 ( 82 . 0 C F bhp S M Cost Installed + = 9 . 0 hp bhp = Compressor efficiency
  • 21. Operating Cost gives us the utility requirement. Then from utility cost and using 8150 hr/yr we can calculate the annual operating cost. TAC = Annualized capital cost + annual operating cost 9 . 0 bhp drive efficiency
  • 22. Q.5- Adiabatic reactor with direct heating or cooling ? or heat carrier required? First we have to have a material balance of recycle flows in order to find flow to the reactor. The goal here is to obtain a quick estimate of recycle flows, rather than rigorous calculations. We have no details of separation system yet. We only have the heuristic: “more than 99% recovery of valuable material is desired”. At this stage assuming 100% recovery of reactants will help to make a quick balance. This will usually introduce only a little error to the stream flows.
  • 23. Limiting Reactant First we make a balance on the limiting reactant. For HDA process: If FT is the toluene flow in the reactor inlet In some cases, some of the limiting reactant might leave the process in gas recycle and purge stream (Ammonia process), or it may leave with the product (Ethanol process) X F F X F F FT T FT T = ⇒ − = ) 1 (
  • 24. Ethanol Production Suppose that we want to produce 783 mol/hr of an EtOH-H2O azeotrope that contains 85.4% mol EtOH, from an ethylene feed stream containing 4% CH4, and pure water (with complete recycle of by-product, diethyl ether) CH2CH2 + H2O CH3CH2OH 2CH3CH2OH (CH3CH2)2O + H2O
  • 25. Pazeo = 783 mol/hr yazeo Pazeo = PEtOH or PEtOH = 0.854 × 783 = 669 mol/hr EtOH Amount of water in the product stream: PH2O = Pazeo – PEtOH = 783 – 669 = 114 mol/hr H20 From stoichiometry of the reaction the amount of feed rate of water which is the limiting reactant, is: FH2O = yazeo Pazeo + (1 – yazeo) Pazeo = 669 + 114 = 783 mol/hr reacted left with product
  • 26. Let the water leaving with the product be FW,P = 114 mol/hr and fresh feed water required for the reaction be FW,R and the amount of water entering the reactor be FW Thus, the material balance of the limiting reactant (water) at the mixing point is: (FW,P + FW,R) + [FW (1 – X) – FW,P ] = FW FW = FW,P / X This result is identical to what we found for HDA process.
  • 27. Other Reactants After we have estimated the flow of the limiting reactant, we use a specification of the molar ratio at the reactor inlet to calculate the recycle flows of the other components. HDA Process RG = flow of the recycle gas MR = molar ratio of H2/Toluene of reactor inlet Once we specify design variables X, MR and yPH the recycle flow can be found from the above equation. ) ( X F MR R y F y FT G PH G FH = + [ ]       − − + + − = ) ( 2 ) 1 ( ) 1 ( PH FH PH FH PH B G y y S y S y X MR y S P R or
  • 28. Heuristics There is no rule of thumb available to select X for the case of complex reactions and there is no rule of thumb for selecting the purge composition yPH or the molar ratio MR. For the cases of single reactions, choose X = 0.96 or X = 0.98Xeq as a first guess. Reversible byproduct If we recycle a byproduct produced by a reversible reaction and let the component build up to its equilibrium level, such as Diphenyl in HDA process or diethyl-ether in ethanol process, then we will find the recycle flow using the equilibrium relationship at the reactor exit. 2 2 ) ( ) )( ( Benzene H Diphenyl Keq =
  • 29. The H2 and benzene flows have been determined by using the first reaction and the purge calculations, so we can use the equilibrium equation to calculate the Diphenyl flow at the reactor exit. Reactor Heat Effects We need to make a decision as to whether the reactor can be operated adiabatically with direct heating or cooling, or whether a diluent or heat carrier is needed. If we need to introduce a diluent or heat carrier, then our recycle balance and perhaps our overall material balance will change. This decision should be made before any specification of separation system because these diluents or heat carriers will affect the design of separation system.
  • 30. To make the decision on reactor heat effects first we estimate The reactor heat load and the adiabatic temperature change. Reactor Heat Load For single reactions we know that all the fresh feed of the limiting reactant usually gets converted (conversion per-pass might be small so that there is a large recycle flow but all the fresh feed is converted except the loses in product or purge). Thus , for single reactions: Reactor heat load = Heat of reaction × Fresh feed rate Note: The heat of reaction is to be calculated at reactor conditions.
  • 31. For complex reactions the extent of each reaction will depend on the design variables (conversion, molar ratio, temperature, pressure, ..). Once we select the design variables we can calculate the extent of each reaction and calculate the heat load corresponding to the side reactions.
  • 32. Example: HDA Process If we want to estimate the reactor heat load for a case where, X=0.75 (then s = 0.9694), PB= 265 mol/hr FFT = 273 mol/hr We might neglect the second reaction and write: QR = ∆HR FFT = (-21530) (273) = -5.878 × 106 Btu/hr Where ∆HR is the heat of reaction @ 1200°F and 500 Psia Heat is generated by exothermic reaction Toluene + H2 Benzene + CH4 2Benzene Diphenyl + H2
  • 33. Example: Acetone Process (IPA) If we design to produce 51.3 mol/hr of acetone, then 51.3 mol/hr of IPA is required, the heat of reaction at 570°F and 1 atm is 25800 Btu/mol QR = 25800 (51.3) = 1.324 × 106 Btu/hr Adiabatic Temperature Change Once we have determind the reactor heat load and the flow rate through the reactor as a function of design variables, we can estimate the adiabatic temperature change: QR = F CP ( TRin – TRout ) (CH3)2CHOH (CH3)2CO + H2 Heat is generated by exothermic reaction
  • 34. Example: HDA Process for cases of X = 0.75 and yPH = 0.4 Toluene + H2 Benzene + CH4 2Benzene Diphenyl + H2 48.7 91 Toluene recycle 48.7 273 Toluene feed 0.4 (7) + 0.6 (10.1) = 8.86 3371 Recycle gas 0.95 (7) + 0.05 (10.1) = 7.16 492.2 Make up gas Cp, (Btu/ mol °F) Flow, (mol/hr) Stream
  • 35. If TRin = 1150°F QR = -5.878 × 106 = [(273 + 91) 48.7 + 496 (7.16) + 3371 (8.86)] ( TRin – TRout ) TRout = 1150 + 115 = 1265°F This value is below the constraint on the reactor exit temperature of 1300°F. Also, the calculation is not very sensitive to CP values or to flows. Thus, an adiabatic reactor can be used. (see figure 6.3-1)
  • 36. Example: Acetone Process (IPA) If the feed stream to acetone process is an IPA-H2O azeotrope (70 mol% IPA) and we recycle an azeotropic mixture, then it is easy to show that 22 mol/hr of water enters with feed. Also, for a conversion of X = 0.96, the recycle flow will be 2.1 mol/hr of IPA and 0.9 mol/hr of water. (CH3)2CHOH (CH3)2CO + H2
  • 37. If the reactor inlet temperature is 572°F: (51.3 / 0.7) × 0.3 = 22 mol/hr H2O 51.3 × 0.04 = 2.1 mol/hr IPA (recycle) (2.1 / 0.7) × 0.3 = 0.9 mol/hr H2O (recycle) QR = 1.324 × 106 = [(51.3 + 22) + (2.1 + 0.9)] (22) ( 572 – TRout ) or TRout = 572 - 788 = -216°F Clearly, this is not a reasonable result. Therefore, we can not use adiabatic reactor and we try to achieve an isothermal reaction.
  • 38. Heat Carriers The adiabatic temperature change depends primarily on the flow through the reactor. Hence, we can always moderate the temperature change by increasing the flow through the reactor. To do this, we prefer to recycle more of a reactant or byproduct or product. However, where this is not possible, we may add an extraneous component. Of course, this will complicate the separation task. Thus, we normally try to avoid this situation. In HDA process, the methane in the gas recycle stream (60%) acts as a heat carrier. Thus, if we purify the hydrogen in the recycle stream we have decreased the recycle gas flow but this will increase the exit temperature of the reactor. If this exceeds the 1300°F limit we could no longer use an adiabatic reactor. Instead, we would have to cool the reactor, increase the recycle flow or introduce an extraneous component as a heat carrier.
  • 39. A similar behavior happens in many oxidation reactions. If pure oxygen is use as a reactant, the adiabatic temperature rise would be very large. However, if air is used as the reactant, the presence of nitrogen moderate the temperature change. Question No.6, Do we want to shift the equilibrium conversion? How? We can use our pervious procedure for calculating the process flows as a fraction of the design variables. Then we can substitute these flows into the equilibrium relationship to see whether the conversion we selected is above or below the equilibrium value. Of course, if it exceeds the equilibrium value the result has no meaning. In most of cases it is necessary to determine the exact value of equilibrium conversion as a function of design variables. This normally requires a trial and error solution.
  • 40. Example: Cyclohexane Production Production rate : 100 mol/hr C6H12 with 99.9% purity Feed : Pure benzene, Hydrogen make up (97.5% H2, 2% CH4, 0.5% N2) C6H6 + 3H2 C6H12
  • 41. Overall balance Assume 100% recovery, then FE = excess H2 feed to process Total H2 feed = 3PC + FE = 0.975 FG Purge composition of H2 , Make up gas rate, Purge rate, PG = FE + 0.025 FG G E E PH F F F y 025 . 0 + = ) 975 . 0 1 ( 3 PH PH C G y y P F − − = Production of C6H12 : PC = 100 Benzene fresh feed : FFB = PC = 100
  • 42. Recycle balance Benzene fed to reactor, Recycle gas flow, Reactor Exit Flows Cyclohexane = PC Benzene = Hydrogen = MR FB – 3PC = Inert = 0.025FG + (1- yPH) RG = Total flow = C P X MR ) 3 ( − X P X F F C FB B = = ) 975 . 0 ( 1 ) ( 975 . 0 G C PH G C G PH G F X P MR y R X P MR R y F − = ⇒ = + X X P P X P C C C ) 1 ( − = − MR = molar ratio of H2 to benzene C PH PH P X MR y y ) 3 ( 1 − − ] 1 ) 3 ( 1 [ PH C y X MR X P − +
  • 43. Equilibrium Relationship From the Washington University Design Case Study No.4, p. 4-3, part П, vH = 1 vC / vB = 1.13 Then Having Ptot, Keq, MR and yPH from the above equation we can find the equilibrium conversion. 3 3 ) 3 ( 3 1 ) 1 ( 13 . 1         − − + − = PH eq eq eq eq eq tot y X MR X MR X X K P 3 3 3 3 H B H B tot C c H B C eq y y v v P y v f f f K = = Keq : Equilibriu m constant fi = fugacity vi = fugacity coefficient
  • 44. Discussion Since benzene and cyclohexane are very close boilers, we would like to avoid benzene cyclohexane distillation separation. This can be accomplished by operating the reactor at a sufficiently high conversion that we can leave any unconverted benzene as an impurity in the product. However, to obtain high benzene conversions, we must force the equilibrium conversion to be very close to unity. (shifting equilibrium conversion). The equilibrium conversion equation shows that it can be done by number of ways. Shifting Equilibrium Conversion and Economic Trade-offs From the equation we can see that the equilibrium conversion can be increased by increasing the reactor pressure, Ptot or by increasing molar ratio of hydrogen to benzene at the reactor inlet, MR ,or by decreasing the reactor temerature (the reaction is exothermic).
  • 45. However, increasing reactor pressure corresponds to a large feed compressor and more expensive equipments because of increased wall thickness. Large molar ratio of hydrogen to benzene corresponds to larger gas-recycle compressor. Lower reactor temperature corresponds to larger reactors because of the decreased rate of reaction. Thus, an optimization analysis is required to determined the value of Ptot, X and Treact, molar ratio and yPH. For this optimization an approximate model can be useful: 3 3 ) 3 ( 2 13 . 1 1 1       − − − ≈ PH eq tot eq y MR MR K P X
  • 46. Separator Reactors If one of the products can be removed while the reaction is taking place, then an apparently equilibrium-limited reaction can be forced to go to complete conversion. Example 1 - Acetone production Acetone can be produced by the dehydrogenation of isopropanol In the liquid phase as well as gas phase. At 300°F the equilibrium conversion for the liquid phase process is about Xeq = 0.32 . By suspending the catalyst in high boiling solvent and operating the reactor at a temperature above the boiling point of the acetone, both H2 and acetone can be removed as a vapor from the reactor. Thus, the equilibrium conversion is shifted to the right. A series of three CSTRs with a pump-around loop containing a heating system that supplies the endothermic heat can be used. Isopropanol Acetone + H2
  • 47. Example 2 - Production of ethyl acrylate Both acrylic acid and ethyl acrylate are monomers, which tend to polymerize in the reboilers of distillation column. We can eliminate a column a column required to purify and recycle acrylic acid from the process if we can force the equilibrium limited reaction to completion, say, by removing the water. Hence, we use excess of ethanol to shift the equilibrium to the right, and we carry out the reaction in reboiler of rectifying column. With this approach, the ethanol, water and ethyl acrylate are taken overhead, and the acrylic acid conversion approaches unity. Acrylic Acid + Ethanol Ethyl Acrylate + H2O
  • 48. Reversible Exothermic Reaction There are sevral important indastrial reactions that are reversible and exothermic. For example, In ammonia synthesis, High temperature (high reaction rate) corresponds to small reactor volumes, but for these reactions the equilibrium conversion decreases as the reactor temperature increases. Hence, these reactions are often carried out in a series of adiabatic beds with either intermediate heat exchangers to cool the gases or a bypass of cold feed to decrease the temperatures between the beds. With this procedures we obtain a compromise between high temperatures (small reactor volumes) and high equilibrium conversion. Sulfuric acid process: SO2 + ½ O2 SO3 Amonia synthesis: N2 + 3H2 2NH3 Water gas shift: CO + H2O CO2 + H2
  • 49. Diluents From the discussion above we have found that the temperature, pressure and molar ratio can all be used to shift the equilibrium conversion. However, in some cases an extraneous component (a diluent) is added which also shift the equilibrium conversion. For example, in styrene process: The addition of steam (or methane) at the reactor inlet lowers the partial pressure of styrene an H2 and so decreases the reverse reaction rate. The steam serves in part as a heat carrier to supply endothermic heat of reaction. Ethylbenzene Styrene + H2 Ethylbenzene Toluene + Methane Ethylbenzene Benzene + Ethylene
  • 50. Steam is often used as a diluent because water - hydrocarbon mixture are usually immiscible after condensation. Hence, the separation of water can be accomplished by a decanter (and usually stripper to recover the hydrocarbons dissolved in the water, if the water is not recycled). Question No.7, How do the reactor costs affect the economic potential ? Reactor Design At the very early stages in a new design, a kinetic model normally is not available. Thus, we base our material balance calculations as correlation of the product distribution. Also we assume that we will use the same type of the reactor in the plant that the chemist used in the laboratory and we often base a first estimate of the reactor size on the reaction half-life measured by chemist.
  • 51. For adiabatic reactors we might base the design on an isothermal temperature which is the average of the inlet and out let temperature or an average of the inlet and outlet rate constant. We estimate the costs of plug flow reactors in the same way as we do for pressure vessels (Appendix E.2) with CCF = 1/3. Reactor Configuration Since the product distribution can depend on the reactor configuration, we need to determine the best configuration. A set of design guidelines has been published by Levenspiel (Table 6.6-1). as this table indicates in some cases we obtain complex reactor configurations; see Fig. 6.6-1
  • 52. Recycle Economic Evaluation For HDA process, higher composition of hydrogen in the recycle stream means higher raw material loss in purge stream but, lower cost of recycle compressor, recycling less methane. Lower composition of hydrogen in the recycle stream means lower raw material loss in purge stream but, higher cost of recycle compressor, recycling more methane. The value for optimum shown in Fig. 6.7-1 are not the true optimum values because we have not considerate any separation cost yet.
  • 53. yPH -2,500,000 -2,000,000 -1,500,000 -1,000,000 -500,000 0 500,000 1,000,000 1,500,000 2,000,000 0.1 0.2 0.3 0.4 0.5 0.6 0.7 Conversion x E P 3 ($/yr) 0.2 0.4 0.6 0.8 Economic potential – level 3