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Fractionation Design Guide

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100% found this document useful (1 vote)
264 views48 pages

Fractionation Design Guide

Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
You are on page 1/ 48

Fractionation

- EgwiEbfimStage
- Relative Vda3_ility
Perifosrnaa;ee Specifications

- Recovery

= Design ons side rations


- Pressure
- Reflux Ratio and Number of Stages
- Tray Effxeiency
- Feed Location and Enhlpy
s fnternds
1 Most distiltation is modeled using i'equiXibrium

u A pmponent has a vapor liquid equilibrium K


' value that is defined as the m o k ratio of its
vapor concentration to its liquid concentration
when'these phases are in equilibsium.
Equilibm'um - Rehtive Volatility

m Alpha (relative volatiEQ) is a measure of the


intrinsic difficulty in using fractionation to
separak two components
n It is the ratio of the vapor liquid eqaibriam
K values for two components
LK = Light Key Component:
HK =Heavy Key Component

Alpha Variation
AlTpha Vanktion

m A knowledge of the alpha value behavior is m


important piece of infomation for designing
d&tillation colunrzks
Equilibrium - Ideal Systems
Pmsuse c u n s m

Equilibfium - Non Ideal Systems


Pressure Cunstunt

w e Wiation from X W t y :
e.g. M m m wiing am?t10pe
How does one measwe performiance of a
fractionator?

Let us define &e performance goals.

Perfomance Goals
(cmSmed)

-
h r i t v andlor Recovem Fur this typical two a t fractionator,
&ere is a Light key cumpownt pu&y spedied for the
&stitlate and a bmvy key cornponeat pwity specified for tixe
bot&m. An afternative god wm#dhave the #ightkey purity
speaed a d the Eght key recovery spx%ed.
-
Capacitv N o d y &e feed rate is spe&ed. Sometimes the
bottom or disljuak fiow is specified instead of feed-
Performance Goals
{continued)

-
Parity and/or Recoverv For our example reformer
tkbutaizer, the overhead l i e d produet caa contain,0-5
mol%CS+, while fie bottoms product can contain 0.5

-
Capacitv For our example, the design feedrakis46,45Q
B3PSD (J -80 h%MSCFDof everhad vapor product, 1530
BX%D of overhead liqaid prodmet, and 44,596 3PSD of
bogttonrs producg with the prodact purities specified above)

P e d o m n e e Goals
{co-k~lied)

indepeadent tyariabiesa e available tafhe process


%%%at
en- to t o e operational c h q e s ?

Fied bv Ilesim Available for Control


Reflux (Partial) Reflax, 50-125% design
Overhead Coanpositio~
Bottoaa Coxnposition

Overhead Composition
Recovery of. Light Keg:

Can one show graphically the reIatio11shipof the operating


Pe$unnance Curve

Show gqhicaffy the regaeonship of tfie operating


variab1es

L'iht Key In Bottoms -Y-


e Recovery Of Liht Key

optimizing

What o p d o n d process variabges can one


c;bange far a typical fractionator?

r Pressure
r Reflux
r Feed T h e d Co~ditions
What operational process variables can one change
fur a typiad fractionator?

What are pros and eons of raisingpressare?

optimidng
fcu~&aued)

What operational process variables one &age


for a typical fmctbnator?

What are the pros and cons of raisin.^ W F @ 4 '

deign feed rate?

Against (Con)

Favorable (Pro)
What operational process variables can one change
for a typical f actionator?

What are Uxe pros and cons of increasing the feed


thermal conditions?

Perfomrzance Goals
H e a Hydrocarbon
~ MixIures

Separation is defined as the spread between %he95 vol-O/o or


end point of a labomtory d M i h t i o of
~ the lighter cat vs the 5
vol-% or initial b o i pint of t.he heavier cut,

No&y the feed rateis -&.


Pe~onnanceGoals
(continued)

%%atindependent variables are available to the process


engineer to make operational changes for heavy
hydrocarbon columns?

Available for Control


Feed T b m a l Condition
Sidecnt Draw Race
Pumpap.~uM3: Heat Removal
Overhead Refla Rate

Gan one show graphicallythe relatioltlsbipof the operating


variables? Optimization of this qpe ef distillation
opesagon is complex and will not be d i s c w e d at this time.

Perfomafzce Goals
(copzcinaed)

IR order to meet these performance goals, the


process design sf the frac~onatormust have (for
&e design feed) the proper combbation of:

r Theoretical Stages
Proper Feed Point
r Feed T h e d Conditions
In addition, &e mechhanicaf design or hardware
ef the fractionator must function in the

m Tray Efficiency
m Mass Tragsfer Devices
r Coadenser
I Reboiler
i Fractionator N&zles & InternaLs

.! Insmmmtatjon

McCabe-Thiele Diagram

In order to meet these performance go& the process


design of the fra&ena&r must have (for the design
F A ) the proper combination oE

r Theoretical Stages
r Proper Feed Point
r Feed Thermal Conditions

These variables caxl be shown together graphidly on


a McCabe-Thiefe Diagram for a typical fractionator.
Me Cabe-Thiele Diagram
(co2tti;1~~ued)
Slcetch of Cofumn to 1\,Iodelon McCabe-ThieXeDiagram

Rectifying Section

Me Cabe-llrhiele Diagram
(continued)

n?of fradon light key in vapor


mol fra!&i~n EgM key i~ liquid
mol fraction h v y key in vapor
aaog fraction heavy key in jliqaid
m& per hour vapor-rectifying, strippink
mofs per b u r Iiquid-rmying, stripping
ml fractionlight key ixr feed
McCabe- Thiele D_iaqam

Siganificax~ceof Points on ,McCabe-Tfrieie Diagram

Colamn Operation
Show graphically the relatiomhipof &e operating variables

McCabe-W3e Diagram
Show p p h i d y the rdationskaiip of min and max RID

Column Operation
(co&*naet%)

What happens i&

Feed tray Too high? Too tew?

Feed Q goes From 0.5 to 1.0? From 0.5 dO?


Cobmn Operation
(cont%mtled)
Show ppMca:Hy the relationship of &e operating variables

Column Operation
(cmttinued)
Column Oper&*on

0 goes from 0.5 to 1.0

Column Operation
(conz%atce.d)
Show gmpbically the relatbnship of the operating variables

0 goes from 0 5 to 1.0


Column Operation
(corztirzued)
f n crrder to meet these performance goah, the process design of
the fractionator must have (for the design feed) the proper
eomf>imtio~ o,f:

i Ream
Theoretic& Stages
Proper Feed Point
Feed T h e d Cond%ions

These variables ean be shown graphically on a McCabe-Thiek


Diagram. Any questions? When is a McCabe-Thiele valid for
design?

These variables can be sagved analytidy with a rigorom


mathematical model. How can we do this?

Computer Cakalmions

Must compucter software win sigoroesly mode3 a


hetionation column by writhg a gmup of
equations fw eaeh theoretical tray.

These equations describe the steady state operation

Heat Batanee
Mass Balance
Vaporlfiquid Equifibrium
Designing a Column

a Define Feed
1 Define f mduct Specification
r Set C d u m Pressure
r Optimize Column Design
m Tray 1EM"tcieixcy
r Mass Transfer Devices

r Composition
8 How Itate
m Temprrrtrrre
s Pressure
r Enthdpy
Define Product Specifcations

m Receiver kmperature

3 h d u d puri&iesand reeevesies

r Zero purrily spec is not acceptable

r Does eulstomer have.a good definition of the


desired purities and recoveries

m Consul$with sp&&t andproject manager


for streams internal b d t or complex

m Determine the highest purities &at the


c d m ever fias lo produce
,
Set Column Pressure

r Maximize alpha value


t Wnimize wlum cost
, Keep flare materid out of overhead
r Totally condense overhead prodwcts
r Prevent need for net gas compression

Set Column:Pressure
{co~ti~tued)

jYfiniulrkze net overhead vapw


r Use colndenser as heat marce
r Use boa~nxsas tLot oil
= Limit bo- temperature
- PeIymelization
- Approach to crit5~aI
Feed Preheat Efficciency

Preheater Daty, RrlBtuh


Muti-Component Distillation

u Shortcut Methods for Sizing


- Fenslre equagon
- Underwood ecpfha
- Giflilandgraph
m ExactMethods
- Simultaneous equations
- Top downlbogom up
- Trays are always specified

m Apptorrinxate Design M e t b e
- KTemr $01absorbers
- and strippers
- Naphtha fractionation

rJndemmd - Miaimuxn reflux


Fenske - MrIdxnm tray
Underwood Method
whimurn Reflux)
Underwood's Method Assumptiom:
Constunt MokZ Overflow m d ConstaPzt a

X - Mo1 fraction in total stream


Q> - l i u a d e m d parameter
Q - Feed thermal wndithns

N - Total number of components


AB possibfe roots ofofquatbn (a) fie betxvem Zbe a'sof the feed

Substimien of these roots into (b) yields @A3)m

Mi~:im;z.cm
Reflax
Sample Problem

- - MokM[r
Ovhd Battom

Bubble Point Feed


Minimum Regtax
Underwood

(6 x0.4) (2x0.2) (2x0.~) (0.5x0.2)


4"-
6 ( 2 - (I-))' (0.5-4)

1 5 9 <2 (9 between 1 and lightiheavy key alpha)


4 = 1.2267 By Traii and Error
Fenkse Equation
(Mi~imumTrays)

n = minimm trays
ratio
I=- , of'ligh2: and heavy key mazerial in distillate

r, = r&ioof light and heavy key materia1 in bottoms

Fenkse Equation
(Sample Bobhm)
Component NBB Feed Ovhd Bottoms
oc -MdSM[r-

36 100 ZOO
69 140 340

80 XU4 204
" 97 200 200

Refomate Splitter
Overhead .to SuEJ"oEdtneBottoms to Zsomm Parex

Component MEP Feed Ovhd &&.oms


"F -Mom-
121 559 553.4 5.6
126 150 149

136 329 1.9 127.1


Refonnate Splitter
Overhead to Sulfolane Bu~umsto Isomar Parex

Conrponent NBP Feed Ovhd Bottoms


OF -MoIsMLr-

151
2'151 3264.1 5969

m Toluene in bodtoms
Recover 1.0 m d %

E EB in overhead
Recover X.5 MIQI 9%
Operating Chart

+-Reflw 100%

0 0.001 0.002 0.003 0.004 0.005 0-006 j


EB OvZld

Estimating Component Dislrz3ution


my VaEEcable?

r To Esthmge COX- Material Balance

r To Start a Tray-to-Tray Calculation


Estirn&*ng Component Dism*hution
Approximate Method

m Conzaponen&lighter than light key - all to

i Components heavier than heavy key - all to

r Only valid 2f not key components and a's are


considerably different than a of keys
m No distributed. components

rdfs = fJ19.6A?.I j/f3.OM.8} = 346011


n = Log {rdrBj/Log (alpha) = 4.539L I73 = 26.21
tag(rdrs) = n * h g (alpha)
4 = fyDlrBrjFIDH/fBH+ (rDI/r~iif
Tray Eflciency
(continued)

Real Life SeIdorn Me& Criteria for Theomtical Stage


I, V, "A" ia equif%bdmwith inlet liquid
2. V,,t CCBf'i,equilibrium wi& ouffet tiquid

Tray EjJkiency
fcohed)

Theoretical Sgages
R d Stages =
Tray E@deftcj

Tray efficiency obtained from:


I Experience
I Judgment
I Rules of Thumb
t Cddation Methods
Empirical Predictions
Tray Eflciency vs. Alpha Alone

AIpha iI Tray Efficiency 1


1.2 I 90 i

Mass Transfer Devices

Sieve Trajr
- UOPdefanXt
- 2 to X operating range
- Check customer preference and desired and
expected -down I

r Vdve Tray
- Co& a b u t 20%more than sieve tray
- 5 fo 1 operating range
Mass Transfer Devices
(continued)

- Cost may be 5 times sieve tray


, - P r m r e d r ~ pmay be VS that of sieve tray
m Bubble Cap Trays
- Cost m y be 3 times vdve tray
- &is nri*m figaid weepingheakage

- ~[igttestcraPadity
- ICowestefficiency

Mass Traasfer Devices


(con$inu:ed)

T m PrubEems

- Vapor or jet Bood (massive entritinxnent)


- Liquid or downcomer backap fZood

- Enwfficient liquid
- Bx&ve boaup
r Damaged Trays
Mass Transfer Devices
(continued)

pack in^ ]Probiem


Support Grid
- Migration of packing
m Hold Down Grid
- Migration of paching
n Vapor Distribution
r Liquid nj&ribution

Other Thoaghts

R Treme~3.dousQuantity of Material on
Wistiulation (books, causes, etc)
= Mmy shortcug methsds we have not
discussed here (Kremser, Gmand, etc) &at ,
provide fonnufas for estimating lmfnixnurn
refix, minimum stages
m MeCabe-Thiele and other graphical!methods
can be useful for providing a '+@ictoriat"
insight into a design or operatio4 situation!
B Reformate Splitter

, 1m Determine Number of Trays

r Determine an Optimal Feed Location


Reformate Splitter
Overhead to SuEfotczne Bottoms to Isontar Parex

Component: NBP
Of: -
Feed Ovhd Bottoms
i&lo$smr-
111 359 553.4 5.6
126 150 149

136 129 1.9 127.1

Refomate Splitter
Overhead to Sulfolane Bottoms to Isomr Parex

Component NBP Feed Ovhd XW&ms


"F -Mom-

--
2151 1264.1
-
8959
Specifications

Toiuerxe in bottoms
Recover 1.0 mol %

r EB in overhead
Recover 1.5 mo1 %

r Assume 30 theoretical stages

r Set feed stage to be at Tray 15

r Repeat with increments of 2 up through 50

Track the change in Rebvifer Dub


Economic Evuluu~on

Assume $10,800 for every 2 theoretical trays

Assume Utility Cost is $15O/NIMKcal,

.4ssume 8,000 operating hours annually

Assame 1 year payoaf


(Optimal point is where incremental energy
costlsavhgs .equals the mpiM cost of
addingLwbtracti3i~g2 tiheureticaI trays)

Assume 70 % .tray efficiency

Results - Ntllmber of Trays


Feed Tray Location

r Feed tray currenkly in middle of column

m Run simufaGon with feed tray located


between Trays 14 and 21
Feed Tray Location

m "Optimalr'iocation appears to be Tray 16

y Therefore actual Tray 23 (assurmfng 70%


efFrciency) is feed location in a 54 tray column

However,. ..
. .

Final Thoughts

a 33d n a b r .of-ys and feed bation shtoufd


be determhed by using engineering expefience
not just s-om.
m Need to accomE for operating flexibility and
cornpsition chmges.
E Rely on sound enghfx!ringjudgment,
a 'CRules of thumb" (Such as CSDon'tadjust if
there is less than 2%change in Reboiler Duty").

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