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(1)

Process Integration

for Efficient Use of Energy

Cheng-Liang Chen

P

S

E

LABORATORY

Department of Chemical Engineering National TAIWAN University

(2)

Outline

➢ Systematic Approach for Chemical Process Design How do we go about the design of a chemical process?

➢ What Is Process Integration?

Onion model for process integration

➢ Pinch Analysis: Targeting Heat Recovery in Processes

➢ The Pinch Design Method for Heat Recovery Systems

➢ A Pinch Study Performed on A Major Operating Plant

➢ Utility Selection for Individual Processes

➢ Putting It into Practice

(3)

Heat Exchanger Network Design:

(4)

Design of Individual Processes

for Maximum Energy Recovery

(5)

Design of Individual Processes

for Maximum Energy Recovery

(6)

Design of Individual Processes

for Maximum Energy Recovery

(7)

Design of Individual Processes

for Maximum Energy Recovery

(8)

Design of Individual Processes

for Maximum Energy Recovery

Design Rule

Do Not Transfer Heat Across the Pinch

➢ Do not use steam below

➢ Do not use cooling water above

(9)
(10)

Typical Grid Diagram

Rules for Construction

➢ Hot streams run left to right

➢ Cold streams run right to left

➢ Hot streams on top; Cold streams on bottom

➢ Hot utility =   H ➢ Cold utility =   C

➢ Heat exchanger between streams =

  — 

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(12)
(13)
(14)

Number of Heat Exchanger Units

➢ Graph any collection of points in which some pairs of points are connected by lines

➢ Path a sequence of distinct lines which are connected to each other

(15)

Number of Heat Exchanger Units

➢ A graph forms a single component if any two points are joined by a path

➢ Loop a path which begins and ends at the same point (CGDHC)

➢ If two loops have a line in common, they can be linked to form a third loop by deleting the common line (BGCEB + CGDHC → BGDHCEB)

➢ The number of independent loops for a graph: NUNITS = S + L − C

NUNITS = # of matches or units (lines in graph theory)

S = # of streams including utilities (points in a graph) L = # of independent loops

C = # of components

(16)

Number of Heat Exchanger Units

➢ If the problem has a pinch:

NUNITS = (Sabove pinch − 1) − (Sbelow pinch − 1)

➢ To target the number of units for pinched problems, the streams above and below the pinch must be counted separately

(17)

The Pinch Design Method

Stream Type Supply Temp. Target Temp. ∆H Heat Capacity Rate

TS(oC) TT(oC) (M W ) mC˙ p(M W/oC)

1. Reactor 1 feed Cold 20 180 +32.0 0.20

2. Reactor 1 prod Hot 250 40 −31.5 0.15

3. Reactor 2 feed Cold 140 230 +27.0 0.30

(18)

The Pinch Design Method

Known

➢ No exchanger should have a temp diff. smaller than ∆Tmin

➢ No heat transfer across the pinch by ☞ process-to-process heat transfer

☞ inappropriate use of utilities ➢ Composite

(19)

The Pinch Design Method

Start at the Pinch

(20)

The Pinch Design Method

Divide at the pinch

(21)

The Pinch Design Method

CP Inequality for Individual Matches

Above Pinch: if CPH>CPC ⇒ infeasible!

Th = 162o (suppose) ∆Hh = 0.25(162−150) = 3 MW Tc = 140 + 0.23 MWMW/oC = 155oC ∆Tmin > Th − Tc = 162 − 155 = 7oC

(22)

The Pinch Design Method

CP Inequality for Individual Matches

Above Pinch: if CPH≤CPC ⇒ feasible

Th = 162o (suppose) ∆Hh = 0.25(162−150) = 3 MW Tc = 140 + 0.33 MWMW/oC = 150oC ∆Tmin < Th − Tc = 162 − 150 = 12oC

(23)

The Pinch Design Method

CP Inequality for Individual Matches

Below Pinch: if CPH<CPC ⇒ infeasible!

Tc = 125o (suppose) ∆Hc = 0.2(140−120) = 3 MW Th = 150 − .153 MWMW/oC = 130oC ∆Tmin > Th − Tc = 130 − 125 = 5oC

(24)

The Pinch Design Method

CP Inequality for Individual Matches

Below Pinch: if CPH≥CPC ⇒ feasible

Tc = 125o (suppose) ∆Hc = 0.2(140−120) = 3 MW Th = 150 − .253 MWMW/oC = 138oC ∆Tmin < Th − Tc = 138 − 125 = 13oC

(25)

The Pinch Design Method

CP Inequalities: Summary

for temperature differences to increase moving away from the pinch

(26)

The Pinch Design Method

The CP Table

Cold utility must not be used above the pinch

⇒ hot streams must be cooled to pinch temp. by recovery hot utility can be used on cold streams above the pinch

(27)

The Pinch Design Method

The ”Tick-Off” Heuristic (above pinch)

Now we have identified feasible matches ⇒ How big should we make them ?

(28)

The Pinch Design Method

The ”Tick-Off” Heuristic (above pinch)

Maximize loads to ”tick off” streams ⇒ to keep capital costs down

(29)

The Pinch Design Method

The ”Tick-Off” Heuristic (above pinch)

(30)

The Pinch Design Method

The ”Tick-Off” Heuristic (above pinch)

(31)

The Pinch Design Method

The ”Tick-Off” Heuristic (below pinch)

Maximize loads to ”tick off” streams ⇒ to keep capital costs down

(32)

The Pinch Design Method

The ”Tick-Off” Heuristic (below pinch)

Maximize loads to ”tick off” streams ⇒ to keep capital costs down

(33)

The Pinch Design Method

The ”Tick-Off” Heuristic (below pinch)

(34)

The Pinch Design Method

The ”Tick-Off” Heuristic (below pinch)

(35)

The Pinch Design Method

The ”Tick-Off” Heuristic (below pinch)

Note: one match violates CP rules

(36)

The Pinch Design Method

The ”Tick-Off” Heuristic: Summary

To tick off a stream, individual units are made as large as possible ⇒ the smaller of the two heat duties on the streams being matched

(37)

The Pinch Design Method

The Completed Design

(38)

The Pinch Design Method: Summary

➢ Divide the problem at the pinch into separate problems

➢ Design separate problems, started at the pinch, moving away

➢ Temperature feasibility requires constraints on CP values to be satisfied for matches between streams at the pinch

➢ Loads on individual units are determined using the kick-off heuristic to minimize # of units

➢ Away from the pinch: more freedom, use judgment and process knowledge

(39)

Stream Splitting: # of Streams

Cold utility must not be used above the pinch

⇒ All hot streams must be cooled to pinch temperature by heat recovery ⇒ Splitting cold streams

(40)

Stream Splitting: # of Streams

Hot utility must not be used below the pinch

⇒ All cold streams must be heated to pinch temperature by heat recovery ⇒ Splitting hot streams

(41)

Stream Splitting: CP Inequality

Above Pinch: CPH ≤ CPC

Hot stream with larger CP values ⇒ Split into smaller parallel

hot streams

(42)

Stream Splitting: CP Inequality

Below Pinch: CPH ≥ CPC

Cold stream with larger CP values ⇒ Split into smaller parallel

cold streams

(43)

Stream-Splitting Algorithms

Above the Pinch

(44)

Stream-Splitting Algorithms

Below the Pinch

(45)

Design of Individual Processes

for Maximum Energy Recovery

Pinch Design Rule

Do Not Transfer Heat Across the Pinch

➢ Divide at the PINCH

➢ Start at the PINCH and move away

➢ Observe the PINCH rules:

☞ Do not use steam below

☞ Do not use cooling water above

(46)

Thank You for Your Attention

Questions Are Welcome

References

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