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7/28/2019 Heat Integration_Setting Energy Targets
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HEAT INTEGRATIONSETTING ENERGY TARGET
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Process Energy Targets
Process energy targets (minimumsteam and cooling waterrequirements) can be obtained from
Composite Curves
Cumulative process heat availability(surplus)
Cumulative process heat requirement(deficit)
Problem Table Algorithm
Process heat surpluses and deficits within
some specified temperature intervals
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Process Energy Targets from
the Composite Curves
Representation of process streams heatcontent on a plot of temperature (T)
versus enthalpy (H)
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Example 1: Two-stream Heat
Recovery Problem
Stream Type Supply
Temp.
(oC)
Target
Temp.
(oC)
H (MW)
1 Cold 40 110 14
2 Hot 160 40 -12
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Two-stream Heat Recovery
Problem
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Streams can be shifted horizontally
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Example 2
A simple flowsheet with two hot streams and two cold streams
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Stream Data For The Flowsheet
Stream Type Supply
Temp. Ts
(oC)
Target
Temp.
TT (oC)
H (kW) Heat Capacity
Flowrate
CP (kW oC-
1)
Reactor 1Feed Cold 20 180 3200 20
Reactor 1
Product
Hot 250 40 -3150 15
Reactor 2Feed Cold 140 230 2700 30
Reactor 2
Product
Hot 200 80 -3000 25
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Effect ofTmin
Tmin = the smallest approach temperature (T)for heat exchange
Bigger Tmin gives:
Less heat rocovery Maximum hot and cold utilities
Maximum energy consumption
Big capital cost
Small Tmin gives: Maximize energy recovery
Minimize hot and cold utilities
Minimize energy consumption
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Summary (i)
Temperature-enthalpy diagrams canbe used to determine heat recoverypotential
Composite curves can be used totarget for many hot streams andmany cold streams
Energy targets set from material andenergy balance and Tmin
Can be varied to different targets
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Working Session 1
a) Set up stream data tableb) Construct composite curvesc) Read energy targets for Tmin = 10C
1
2
4
CP=1.8
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Targeting the Minimum
Energy Requirement using
Problem Table Algorithm
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Problem Table Algorithm
What is the problem with the CC??
1) Complicated2) Cant get accurate point for
T pinch, QHmin and Qcmin
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Problem Table Algorithm
2 Approaches:
Hot and Cold Temperature Intervals
Global (Shifted) Temperature Intervals
General Idea Get net H for each heat/enthalpy interval
Cascade Hnet downwards for cumulative net H
Only cascade for positive heat flow eliminate negativeheat flow
HHOT - HCOLD = (FCpHOT -FCpCOLD) T
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Problem Table Analysis - Example
Stream data, Tmin = 10C
Stream Type Ts (oC) TT (
oC) FCP (kW/K)
C1 Cold 20 180 20
C2 Cold 140 230 30
H1 Hot 250 40 15
H2 Hot 200 80 25
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Hot and Cold Temperature
Intervals Determine the heat surplus (S)/deficit (D) within intervals
COLD HOT FCP,H - FCP,C HNET
(240) 250
230 (240) C2 15 150 (S)
(190) 200 -15 -600 (D)
180 (190) C1 10 100 (S)
140 (150) -10 -400 (D)
(70) 80 20 1400 (S)
(30) 40
H2
-5 -200 (D)
20 (30)
H1
-20 -200 (D)
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Hot and Cold Temperature
Intervals Heat Cascade
0
150
-600
100
-400
1400
-200
-200
150
450
-350
-750
650
-450
250
750
150
-600
100
-400
1400
-200
-200
900
1200
400
0
1400
300
1000
QH,min
QC,min
Pinch
Add the largest (-) heat flow
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Global (Shifted) Temperature
Intervals
Shifting Rule:
Cold Stream +Tmin /2
Hot Stream -Tmin /2
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Shifted temperature intervals
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In each shifted temperature
interval, calculate a simple energybalance form
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Temperature Interval Heat Balance
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Cascade any surplus heat from
high to low temperature
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Heat flows cannot be negative! Add
heat to make them at least 0!
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SUMMARY (ii)
The problem table algorithm:
Step 1: Adjust for Tmin
Step 2: Set up temperature intervals
Step 3: Calculate interval heat balance
Step 4: Cascade for positive heat flows
Then, QHmin, QCmin and pinch location withoutdrawing graphs
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Working Session 2
Use the problem table method to verify your results in working session 1
1
2
4
CP=1.8