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8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 1/27
P RT
I
H T
TR NSF R
FOULING
8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 2/27
8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 3/27
— —
pr
es
su
re dro
ps m
ay
in
cr
eas
e
gr
ea
ter t
empe
ratu
re
d
if
fer
en
ce
s
m
ay b
e
re
qu
ir
ed
to
main
tain
the s
ame
d
uty
shu
t—d
own
an
d
cl
e ni
ng
co
sts be
come
ex
ces
si
ve
Hea
t
t
ran
sf
er
f
ou
lin
g
invo
lves
si
mult
aneo
us
h
ea
t m
ass
a
nd
m
ome
ntum
tra
ns
fe
r
with
che
mica
l
and
bi
olo
g
ica
l pro
cesse
s
a
lso
ta
king
pla
ce
A
lthou
gh
the
litera ture
on
fouling
is
found
in a
wide
variety
of
journals
the
subject
ap
pears
to fa
ll
int
o
t
he
d
is
ci
pli
ne o
f ch
emic
al
e
ng
in
ee
rin
g
et
iled
re
view
s of
h
e t
t
ran
sf
er
fo
ul
in
g r
e
few an
d
far
be
twee
n
In
9 8
Bad
ger
an
d
B
an
ch
er
o
3
r
evie
wed
sca
li
ng
in
d
es
ali
na
tio
n
In
96
8 W
a
tk
in
son
e
view
ed
t
he
su
bj
ec
t
of
fo
uli
ng
b
rie
fly
I
n
9
69
ot
t5
re
view
ed
in d
et
ail
t
he
fo
u
lin
g of
h
eat
ex
chan
ge
e
quipm
ent
with
sp
ec
ia
l r
ef
ere
nc
e
t
o
co
olin
g
wa
ter
syst
ems
In 9
7
t
t
6
al
so
rev
iew
ed
ga
s
side
fo
uli
ng
in
h
e t exc
han
ge
s
ystem
s; air
—co
oled
h
eat
ex
changers
and
oil—fired
heaters
In
97 Bott
and
W
al
ke
r
d
iscus
sed
f
ou
lin
g
in
heat
t
ra
nsf
er equi
pme
nt
in
g
en
era
l
In 97
Ta
borek
e
t
l
c
onsi
dere
d
f
ou
lin
g
i
n
coo
ling
wa
ter
syst
ems and
men
tion
ed
the
othe
r mai
n
ty
pes
of
fo
uli
ng
In 973
o
pk
in
s
7
and
W
alk
er
O
rev
iewe
d
fo
uling
in g
en
er
al
In
975
ot
tO
s
urve
yed
he t
tra
ns
fer f
ou
lin
g In
976
S
ui
to
r et
l
revi
ewed
the
his
to
ry
a
nd
sta
tu
s
o
f
rese
rch
in
fou
li
ng
of he
at
e
xcha
nger
s
in
co
oling
wat
er
s
erv
ic
e
8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 4/27
3
C
LAS
SIFiC
AT
ION
2
1
I
ntr
od
uc
tio
n
M
ost
he
at
t
ran
sf
er
pr
oc
es
ses
at s
ol
id
su
rf
ac
es
a
re
su
bje
ct
ed
to
fou
li
ng
i
n o
ne
w
ay
o
r a
no
th
er. M
o
re
ov
er
num
erous
pro
ce
ss
es
res
ul
t
in
th
e
ac
cu
m
ul
ati
on and
fo
rm
a
tio
n of
m
at
eri
als
a
t
su
rfa
ce
s w
ith
o
ut
h
ea
t
tr
an
sfe
r ev
en
ta
ki
ng
p
lac
e.
Fo
r e
xa
m
ple
pa
rti
cle
su
sp
en
sio
ns an
d s
up
er
sat
ur
ate
ds
ol
uti
on
s
m
ay
r
es
ul
t
in
de
po
si
tio
n
o
n
un
he
at
ed
su
rf
ac
es.
The
te
rm
s
f
ou
lin
g
and
de
po
si
tio
n a
re
the
re
fo
re
us
ed in
te
rc
ha
ng
ab
ly in
man
y in
sta
nc
es
.
Fo
ul
ing
a
s d
ef
in
ed
ab
ov
e
r
efe
rs t
o
th
e
acc
um
u
la
tio
n
an
d
fo
rm
a
tio
n
o
f
su
b
sta
nc
es
th
at
a
ff
ec
t
t
he
t
he
rm
al
p
erf
or
m
an
ce of
s
ur
fa
ces
.
A
lt
ho
ug
h t
he de
po
si
tio
n
of
m
at
er
ial
s a
t
u
nh
ea
ted s
urf
ac
es do
es
no
t
st
ri c
tly
c
on
sti
tut
e
fo
uli
ng
th
e
ba
sic a
cc
um
u
la
tio
n
p
ro
ce
ss
es
in man
y
c
as
es
m
us
t
be
es
se
nti
al
ly the
sam
e
Be
ca
us
e
f
ou
lin
g
i
s
su
ch
a
co
m
pl
ex p
heno
meno
n
it
m
ust
be
w
or
th
w
h
ile
t
o at
tem
p
t
som
e c
las
si
fic
at i
on
to
id
en
tif
y a
re
as
o
f
co
nc
er
n and
s
tim
u
lat
e
fur
th
er
e
xp
er
im
en
ta
l
s
tud
ie
s.
T
hi
s w
as
rec
o
gn
ise
d
by
Bo
tt
an
d
W
a
lke
r
and T
ab
or
ek e
t
l
th
at l
ist
ed
s
ome b
ro
ad
ca
teg
o
rie
s
o
f
f
ou
lin
g
an
d m
e
nt
ion
ed
th
e m
a
in
va
ria
bl
es
.
im
p
ort
an
t co
ns
ide
ra
tio
n m
us
t
a
ls
o be
t
he fi
eld
o
f
a
ct
ivi
ty
or
in
du
str
y
w
he
re de
po
sit
io
n
a
nd
fo
uli
ng
o
cc
ur
2 2
Type
s
o
f
F
ou
li
ng
On
e
fa
ct
or
t
ha
t
is
i
mp
or
ta
nt
i
n fou
li
ng
is
th
e
m
ode
o
f
h
ea
t
tra
ns
fe
r;
in
vo
lvi
ng
se
ns
ibl
e
or
1
at
er
t he
ats
.
F
ou
lin
g
by a s
in
gle
ph
as
e
flu
id i
s
l
ike
ly
to dif
fe
r
fro
m th
at
of a
bo
ilin
g o
ne
H
owe
ver
f
or
th
e
pr
es
en
t p
urp
o
ses
f
ou
li
ng
at
b
oi
lin
g
and
n
on
b
oi
lin
g s
ur
fac
es
w
il
l
be
co
ns
id
ere
d
to
ge
th
er. I
t
sh
ou
ld
be
ap
pr
ec
iat
ed
t
ha
t m
o
st r
ea
l
de
po
si
ts c
on
ta
in
fou
la
nt
s a
ris
in
g
fro
m s
ev
er
al
s
ou
rc
es
; so
lub
il
ity
p
art
icu
la
te
re
ac
ti
on
e
tc
. N
ev
ert
he
le
ss
it
is
c
o
nv
en
ien
t
to d
is
tin
gu
ish b
et
we
en
th
e f
oll
ow
in
g mai
n
t
yp
es
:
So
lu
bil
ity f
ou
iin
c
o
cc
ur
s
w
hen a
su
bs
ta
nc
e co
mes
ou
t
o
f
s
olu
ti
on
d
ue to
he
at
ing
or
co
oli
ng
.
Th
e d
ep
os
iti
on
o
f
i
nv
er
se
s
ol
ub
ili
ty
ino
rg
an
ic s
al
ts
on
he
at
ed
sur
fa
ce
s
us
ua
lly
ca
fle
d
s
ca
lin
g’
be
lon
g
s
to
t
his
ty
pe
of
fo
u
lin
g.
S
ca
lin
g
is
cc
m
on
i
n b
oi
le
r
s
l
c
o
oli
ng
w
at
er s
y
s
t
m
s
0
7
8
de
sa
lin
at
io
n
p
r
o
ce
s
se
s
8
7
an
d
oil
w
ell
op
e
ra
t
io
n
s
9
S
u
bs
tan
ce
s
inv
es
tig
at
ed
i
nc
lud
e
cal
ci
um
c
r
b
o
n
t
e
7
5
4
8
c
alc
iu
m
su
l
ph
a
te
9
an
d
mag
nesiu
m
h
y
ro
xi
e
In
or
ga
ni
c
s
ub
st
an
ces
wi
th
norm
l
s
olu
bi
lit
y
de
po
si
t
on
c
oo
le
d
s
ur
fac
es
; s
ili
ca
in
g
eo
the
rm
al
waters
is
such
a
syst m
a
ra
ffi
n
waxe
s
in c
ru
de
oil
s
and
h
y
dro
ca
rb
on so
lv
en
ts
als
o
dis
pl
ay
n
orm
al
8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 5/27
—4
solub
ility
nd
give rise
to
b
oth
d
epos
ition and
fou li
ng
p
robl
ems
8
9
7
.
eth
ods
to
red
uce fou
ling are both
che
mica
l
a
nd me
chan
ical
in
n tu
re
8
Pa
rticu
late
fou
ling
i
s
wher
e
par
tic le
s
susp
ende
d
i
n liqu
ids
or g
ases d
epos
it
out
a
nd
adh
ere
to
surf
aces. Co
nside
rable wo
rk ha
s been don
e
on
aero
sol
deposition on
unheated
surf ces
8
Studies
at
heated
surfaces
have
also
b
een
p
erfo
rmed
678
.
The de
posit
ion and
fou
ling
of
partic
ulat
e
cor
rosio
n
pro
duct
s in b
oile
r w
aters
and
reac
tor
c
oolan
ts
h
ave
been
exten
sive
ly
studi
ed
9
9
Pa
rticu
late
foul
ing syst
ems stu
died
inc
lude
s
and-
wate
r
susp
nsio
ns5
part
icles
in
gas
o l
s46
h
ema
tite in
w te
r77
an
d
s
ome
d
esali
natio
n
s
ys
te
ms
2
8
.
P
articu
late
de
posit
ion
inc lu
des
se
di m
enta
tion
.
Reaction
fouling
occurs
when
chemical
reaction transformation
occurs
at
he
at
tra
nsfe
r su
rfac
es
a
nd fo
rm dep
osits
. C
okin
g
the ther
mal
deco
mpo
sition
of
heav
y
hydr
ocar
bons
occ
urs
wi
dely
in in
dust
ry
0
6
R
eact
ion f
oulin
g i
s
co
rmo
n
in
th
e p
etro
leum in
u
st
ry
l’
0
8
9
Freo
ns are k
now
n
to form
de
posi
ts
b
y
therm
al
de
com
posit
ion
i
n
poo l
o
iling
.
Biolo
gica
l
fou
ling is w
hen or
gani
sms
grow
n
at
hea
t
tra
nsfe
r
surf
aces.
Thi
s
type
of
foul
ing is
co
niiio
n
i
n coo
ling
wa
ter
syst
erns
m.
Co
rros
ion fo
uling
o
ccurs
wh
en
heat tr
ansfe
r s
urfac
es
corro
de
and
chan
ge th
ei r
th
erm
al
c
hara
cteri st
ic s.
2
.3
V
aria
bles
T
he
m
ain var
iable
s t
ha t a
ffec
t
d
eposi
tion and
f
oulin
g have
been d
iscu
ssed
by
seve
ral
u
tho
rs
7
80
The
mos
t
ge
neral
obs
ervat
ion
is tha
t
fo
ulin
g of
h
eat
e
xcha
nger
s
incr
ease
s with ti
me us
ually in a
n
a
sym
ptoti
c fash
ion.
n
c.s t
of
the
ob iished
studies
fouling
is
d
irect
ly
proportiona
l
to
fou
lant
c
once
ntra
tion. ow
ever
the
str
ength
of co
olin
g
w
ater depo
sits
has be
en
s
hown
t
o de
c’ees
e with
de
creas
ing depo
sit puri
ty
The
effe
cts of
t
emp
eratu
re
in
d
ecsit
ioc an
d
fou
ling
de
pend grea
tly
o the typ
e
of foul
ing oc
curin
g.
In
s
u ty
fo ul
in g fo
r exam
ple
th
e
te
mpe
ratur
e
dif f
erenc
e
be
twee
n
b
ulk
n
d
su rfa
ce
resu
lt
in
th
e co
ncen
tratio
n
d
rivin
g
f
orce
c
aus i
ng e
posi
tion
emp
erat
ure
ofte
n
en te
rs d
ep os
ition
rate
s
in
n
rrhe
nius—
typ
e
ex
pres
sion
6 7
1
4 27
95
Flui
d
v
eloci
ty
i
s
pro
bably th
e
most
imp
ortan
t
var
iable
when s
tudy
ing depo
sitio
n
8/17/2019 Part I Heat Transfer Fouling
http://slidepdf.com/reader/full/part-i-heat-transfer-fouling 6/27
—
—
and
f
ou
lin
g
.
It
eff
ec
ts
bo
th
the
con
vect
ive
tra
ns
po
rt
of
fou
la
nt
s
t
owar
d
s
ur
fa
ces
an
d
the
she
ar
st
res
se
s
w
hich
d
ep
os
its
are
s
ubje
cted
t
o.
The
ov
era
ll
ef
fec
t is th
ere
fo
re co
mple
x a
s
w
ill be
in
dic
at
ed in S
ectio
n
belo
w.
O
ther
v
ar
ia
ble
s
of in
ter
es
t in
clud
e
hea
t
fl
ux
tub
e
dia
mete
r
and
sur
fa
ce
rou
ghne
ss
p
ar
tic
le di
am
e
ter
flu
id and
fo
ul
an
t
ch
emi
stry
an
d
th
e us
ual
ph
ysica
l
p
ro
pe
rti
es
.
2.4
I
nd
us
tri
es of I
nte
re
st
Sinc
e
f
ou
li
ng oc
curs
in so
m
any
in
du
str
ie
s p
roba
bly
all
pro
cess
in
du
st
rie
s it
is
p
erhap
s
re
le
va
nt to co
nside
r
the
main
fi
eld
s
of
ac
tiv
ity whe
re th
e
phe
nom
ena
may
a
ct a
s
a c
on
st
ra
int
on t
he
ce
ntr
al
pr
oc
ess
. D
epo
sition
a
nd
fo
uli
ng
occu
r
in
the
foll
owin
g main
f
ie
lds
Po
wer
gene
ratio
n
whe
re
high
qu
ali
ty feed
w
ater
s
giv
e
ris
e to
fo
uli
ng
w
hen s
ubje
cted to
hi
gh t
empe
ratu
re
c
o
nd
itio
n
s.
C
omb
ustio
n
products may
also
cause
fouling
. D
es
ali
na
tio
n wher
e
r
aw
or tr
ea
ted
sea
—w
aters
giv
e
ri
se
to
fo
ul
ing at mo
st
co
nd
iti
on
s.
Pet
roleu
m
in
du
st
ry
wher
e d
ep
os
iti
on
occ
urs in
flo
w
lin
es
and
f
oulin
g
in th
e
vari
ous hy
droc
arbo
n
p
ro
ces
se
s.
Coo
ling
s
er
vic
e
as
p
ra
cti
ce
d
in
almo
st e
very
i
nd
us
try
.
Raw an
d tr
ea
ted
cool
ing
w
ater
s
are use
d e
xt
en
siv
el
y and
giv
e
r
ise
to
fo
u
lin
g
a
t n
orm
al
o
pera
ting
co
nd
it
ion
s.
Air cool
ed
ex
chan
gers
m
ay
giv
e
ris
e
to
p
ar
tic
ul
ate fo
ul
ing
.
In r
ec
en
t ye
ars ener
gy
cons
erva
tion
h
as
be
come
m
ore
and
mo
re
im
por
tant
in
industry
One
way
of
conserving
ener
gy
is
to exc
hang
e h
eat
b
etwe
en
pro
cess
str
ea
is ; hot r
ej
ec
t
h
eats
cold
in
le
t Va
riou
s
w
aste
s m
ay
also
be
comb
uste
d to ex
tr
ac
t e
nerg
y.
o
wev
er
m
any
en
ergy
c
onse
rvati
on meas
ures
m
ay
be
s
ub
je
ct
to
fo
uli
ng
.
F
ouli
ng m
ay a
lso
put
a
c
on
st
rai
nt
on
alt
er
na
tiv
e en
ergy
s
ourc
es. G
eothe
rma
l flu
id
s c
onta
in
c
on
si
de
ra
ble amo
unts of
si l
ica
t
ha
t d
ep
o
sit
on c
old
s
urf
ac
es durin
g
he
at ex
tr
ct
io
n
The e
xtr
ac
tio
n
of
energ
y
f
rom
ocea
n
th
erma
l g
ra
di
en
ts
c
ould
b
e
li
m
ite
d
by
sea
wat
er
f
ou
l
in
g
Th
e
m
ain
foul
ing
ef
fe
cts in
i
nd
us
try
; pres
sure
drop
i
nc
rea
se
s
and
g
re
at
er
te
mper
ature
differences required for some
duty
will
in
some
cases
also
result
in
increased
u
se o
f en
ergy
.
T
here
fore
f
ou
lin
g
mu st
be
an
i
mpo
rtant
co
ns
tra
in
t
o
n
en
ergy
c
on
se
rva
tio
n
.
n
t
he
da
iry i
nd
us
try
f
oulin
g
in
m
ilk
trea
tmen
t
pro
cess
es i
s of
g
re
at
p
rac
ti
cal
im
p
ort
n
ce
l
8/17/2019 Part I Heat Transfer Fouling
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PRE
VIO
US STU
DIES
3
I
nt
rod
u
cti
on
I
n the p
re
se
nt s
ec
tio
n,
only
th
ose s
tu
die
s
deali
ng
sp
ec
ifi
c l
ly
with h
ea
t
tr
n
sfe
r
f
ou
lin
g
wil
l be
co
nside
red
Non
-foul
ing
stu
di
es
suc
h
as
ae
rosol
d
ep
os
iti
on
, are
b
et
ter
c
onsi
dere
d
s
ep
ar
ate
ly
. Pre
viou
s s
tud
ie
s
on hea t
t
r
ns
fer
f
ou
lin
g
wi
ll be
co
nsid
ered
i
n two
gro
ups;
d
ep
os
iti
on
-r
ele
as
e
st
ud
ies
and
gene
ral
s
tu
die
s.
Th
e fo
rme
r
gr
oup
dea
ls
with he
at
t
r
nsf
er
fo
ul
ing w
here
th
e
fo
ul
an
t bu
ild u
p
m
ay b
e re
pr
es
en
ted b
y
a
simp
le m
ass
b
alanc
e
in
th
e
fo
rm
of
two
fu
nc
ti
on
s; d
ep
os
itio
n and
r
ele
as
e.
Th
e
gene
ral
s
tud
ie
s
gr
oup
d
eals
with
the
rem
ainin
g
s
itu
t
io
ns
The
d
ep
o
sit
ion
-r
ele
as
e
app
roac
h
h
as
m
et
w
ith
so
me
succ
ess
in pr
ed
ict
in
g
h
ea
t
t
r n
sf
er
fo
ul
ing
.
This
su
ccess
see
ms
t
o ar
gue
f
or
fu
rth
er
d
evelo
pme
nts
o
f
sui
ta
ble
mo
dels.
3.
2
D
e
po
sit
io
n-r
el
ea
se
Kern
and
S
ea
to
n
2
o
bser
ved
th
at
the f
ou
lin
g
r
esi
sta
nc
e
of
man
y he
at
exc
hang
ers
in
oi
l
re
fin
er
ies a
ppea
red
t
o
inc
re
as
e
as
ym
pt
ot
ica
lly
w
ith
tim
e.
Th
ey
su
gges
ted
th
t t
he
tim
e d
epen
denc
e
of
the
f
ou
lin
g
re
si
sta
nc
e co
uld
be
appr
oxim
ated
by
th
e e
mpir
ical
ex
pres
sion
:
Rf
[
ex
p -
St
)]
2
wh
ere
Rf
a
nd
w
ere
the fo
ul
in
g r
es
ist
an
ce
s
t
an
y t
ime t a
nd
a
t
a
sym
ptoti
c
co
nditi
ons
r
es
pe
cti
ve
ly
,
a
nd
a
c
on
st
an
t.
o
exp
erim
ental
data
we
re
p
resen
ted
but
it
was
sta
te
d
t
h
t t
he
flu
id
v
el
oc
ity
was
an
i
mpor
tant
va
ria
bl
e
eff
ec
tin
g
fo
u
lin
g.
Kern n
Seato n
proposed
a
theoretical
fouling
model
where
the
net
rate
of
as
e
xpre
ssed
as
th
e
d
if
fer
en
ce
betw
een
the
r t
e
o
f
de
po
sit
io
n and
th
e
rat
e
o
r
e
as
e.
Th
e mo
del
was es
sen
ti
ll
y
a
m
ass b
alan
ce
e
xp
res
si
on
:
k
k
wher
e:
de
po
si
tio
n
c
oe
ffi
cie
nt
k
release
coefficient
x
d
ep
os
it
thi
ckne
ss
8/17/2019 Part I Heat Transfer Fouling
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—
—
c
fo
ulan
t
conc
entra
tion
m
ass fl
ow ra
te
r
sh
ear stre
ss
a
t
wall
By
ass
umin
g
c and
cons
tant
an
d
x<<
d
tub
e
d
iam
eter
, K
ern and
Seat
on w
ere
able
to
in
tegra
te
E
quat
ion 3 a
nd ob
tained
a
n
expression
tha t
gave
the
deposit
thi
ckne
ss
as a fun
ctio
n of
tim
e:
k
c
x
[
exp
-
k
4
k
Th
is
exp
ress
ion is of t
he
sam e ge
nera
l
fo
rm
a
s
Equ
ation
i.
T
he
i
nit ia
l
ra
te o
f dep
ositi
on
and
the
asym
pto
tic fou
ling
resi
stanc
e we
re
obtained
by putting
x
and
dx/dt
in Equation
3,
respectively.
‘
....
5
\d
tj
k
c
6
K
ern
and Se
aton
l
sho
wed
that
w
hen
th
e
dep
osit
thi
ckne
ss
x w
as
signi
fican
t
in rela
tio n
to tube
di
amet
er
d,
Equ
ation 3
is no
t
d
irect
ly
inte
grab
le.
Ke
rnl
has
d
erive
d the
appr
opri
ate solu
tion
of
th
e
dep
osit
ion-r
eleas
e
ex
pres
sion for
the
ca
se o
f co
nstan
t
pr
essu
re
drop
an
d c
once
ntrat
ion
bu
t
v
ariab
le
ma
ss
fl
owra
te.
W
atk
inson
C
stud
ied the fou
ling
o
f
a
heate
d
stai
nless
ste
el tub
e
by
a
h
eavy
ga
s
oi 9
6
a
nd a sa
nd-w
ater
s
usp
nsion
Th
e
ma
in
pu
rpos
e of t
he
e
xper
imen
ts
was
to
inve
stiga
te
the
eff
ec t
o
f mas
s
flo
wra
te
on
f
oulin
g. W
atk
inso
n
oun
d th
at,
at
the
ex
perim
ent
al
c
ondi
tions
g
iven
in
Tabl
e 1,
the h
eated
tub
e
f
ouled
in a
n asym
ptot
ic fash
ion.
he
f
oulin
g resi
stanc
e
was
c
orrel
ated
to
Eq
uatio
n
2,
an
d
in Tabl
e
the mai
n relat
ionsh
ips
are gi
ven.
T
he
h
eat fl
ux was
no
t speci
fied.
Add
ition
al
exp
erim
ents
w
ere c
arrie
d ou
t
to
inv
estig
ate
t
he
effec
t
of tube
wa
ll temp
eratu
re
on
g
as
o
il f
oulin
g a
t co
nsta
nt
m
ass
flow
c
ondi
tions
. T
he in i
tial
rat
e of depo
sitio
n wa
s
c
orrel
ated
to
t
empe
ratu
re
by
an
Arr
heni
.s-typ
e
exp
ress
ion.
Th
e eff
ec t
of f
lowr
ate on san
d-wa
ter
foul
ing w
as
fo
und
to b
e mor
e
c
omp
lex
th
an in
dica
ted
i
n
T
able
When
0.1
36
kg
/s,
bo
th
S
and
dR
f/dt
to
we
re
fo
und to decrease
d
rastic
ally wit
h flow
rate.
This
criti
cal
i
o;ira
te
was
eq
uiva
lent
to
bulk
velo
city
2.
29
rn s
and m
ass
flu
x
8/17/2019 Part I Heat Transfer Fouling
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8
2341 kg/m However,
R showed the
same
flowrate
dependence
at al l values.
TABLE
Experimental
Conditions l
roperty
Gas Oi l
Sand-water
c
mg/kg
15
T
°C 100
60
Tw
°C 146
77
kg/s 0.081
0.353
0.067
0.248
tmax
h
390
132
d mm 8.6
8.6
d pm 5O 15
TABLE
Experimental
RelationshipsO
erm
Gas
Oil
Sand—water
wi.
/dR
\
i—-I
W’
\dt
/t=o
R
W
W ’
Watkinson4 developed
a
new deposition—release model
in
an attempt to
ratizna]ize the experimental results
The
following model
was
proposed:
=
k
N
k r
7
where
the
deposition
function
includes particle
stickability
sand
mass flux
towards the wall
N. Other
symbols as before.
The
release
funct ion is that
of Kern and Seaton l l
The
terms
in
the
deposition function
were
expressed
by:
8/17/2019 Part I Heat Transfer Fouling
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9
k
exp -E/R
T
s=
g
f u
N
=
h
Cb
c
•
9
h=
12 Sc
where:
k
= constant
E
= activation
energy
Rg
=
universal
gas
constant
T
=
tube wall
temperature
f = friction factor
u = fluid
bulk
velocity
h
=
mass
transfer coefficient
Cb
=
foulant
bulk concentration
c = foulant wall
concentration
w
Sc
=
foulant
Schmidt
number
WatkinsonC
assumed
x<<d
and
derived
a
general
expression
that
gave
the
deposit
thickness
x as
a function
of
time. Tw o limiting
cases
were considered;
mass transfer controlled
and
adhesion
controlled.
In the
former
s ‘
and
c, such that:
= k
u
Cb
exp -k
f
U2t
11
12 Sc f u
where
in the
release function has
been
replaced by
k
f
u
the latter,
the
deDos-ition
process was controlled
by
the
chemistry
of adhesion
and:
—
k exp -E/R
T
—
k
f
w
exp -k f
u
t
12
where K
is a
concentration
dependent
coefficient. Table
3
shows how the main
8/17/2019 Part I Heat Transfer Fouling
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relationships
depend
on the
fluid
bulk
velocity. The
corresponding
relationships
from the Kern-Seaton
model
are
also
given. The
sand-water
fouling
was
therefore mass
transfer
controlled
and
the
gas
oil
fouling
more
adhesion
controlled.
Watkinson l
has
also developed deposition—release
expressions
where
deposit
thickness
was
sufficient
to affect
fouling.
TABLE
Model
RelationshipsO
22
erm
Kern—Seaton
Mass transfer Adhesion
fu
fu fu
/dR\
_i
U
U
\dt
/
t=o
R
fu ’
/fu ’
fu2 1
Char1esworth
studied
the
deposition
of
particulate corrosion products
in
a boiling water
reactor.
It
was suggested
that
a
modified Kern-Seaton
expression
might
describe
the
build-up
of
corrosion
products
on
heated
and
unheated surfaces.
k c-k
w
dt
where
w
was
the weight
of
deposit
per
unit
area
and
other
symbols
as before.
In
this
model
fluid
velocity does not
affect
the deposit build-up.
TaDrek
e:
performed extensive
and
systematic experimental work
on
pure
ir’;erse solbility
salt
solutions
and
a
variety
of
cooling waters. A
desi:n —
release model was
developed
for
fouling by treated cooling
tower
water with
low
suspended
solids
content.
The
model
described mixed
crystallisation
fouling of inverse
solubility
salts. The main solid depositing
was calcium
carbonate. The following deposition-release
expression was
proposed:
dR
=
A exp -E/R T
k
xm
14
dt
gs
8/17/2019 Part I Heat Transfer Fouling
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whe
re:
s
st ic
kabil
ity
w
t r chara
cter
izatio
n fac
tor
exp
onen
t
T
de
posit
surf
ace tem
perat
ure
deposit
characterization factor
m
exp
onen
t
No
prac
tical e
xper
imen
tal da
ta
were
give
n
nor
a
ny
valu
es
of
the va
riou
s
te
rms
in
volv
ed
i
n
the
depo
sitio
n and rele
ase
fun
ction
s T
he fou
lant
conc
entr
ation
w
as
c
hara
cteris
ed
by
the
Lan
geli
er
satu
ratio
n
inde
x
a
nd
the
s
ticka
bility
wa
s
de
term
ined
em
piric
ally
as:
s
k
e
xp
u
1
5
The depo
sit struc
ture
w
as as
sum
ed
to d
epen
d
on
th
e
fluid v
eloc
ity
s
uch
tha t
:
k
Ua
16
w
here th
e e
xpo
nent a
2
.
Th
e fouli
ng
resi
stanc
e again
st
time
was
g
iven b
y:
k k
A
exp
Rf
k
xp
k
t
1
7
w
here
th
e expo
nent
b
2. A
cco
rding to
this
mo
del
the
de
pend
ence
of
f
d
Rf/d
t to
and
R
f
on
fluid
velo
city ar
e mo
re
com
plex
than
in
prev
ious
mo
dels.
The
expo
nen
t
in
wa
s
assum
ed
u
nity
when corr
elatin
g
the
mod
el
to expe
rime
ntal
data
Watk
inso
n and r
tin
z
hav
e
stud
ied
the
fou
ling
o
f
a
cons
tant
wall
te
mpe
ratur
e
e
xcha
nger b
y a sy
nthet
ic
calc
ium
ca
rbon
ate sol
ution
.
T
he
va r
iable
s
in
vest
igate
d we
re fl
uid v
eloc
ity,
bu
lk
tem
per
ature
a
nd tube
d
iame
ter.
T
he
w
ater
con
taine
d
3Q00
mg
kg diss
olved
s
olid
s a
nd 4
m
g kg
parti
culat
e matte
r
I
t was
estab
lishe
d tha
t ca
lcium
ca
rbon
ate d
epos
ited
fr
om solu
tion
.
I
n the
e
xpe
rimen
ts
inv
estig
ating
th
e
eff
ec ts o
f
velo
city
and
di
ame
ter,
the bulk
inle
t te
mpe
ratur
e
wa
s
57°
C
and
the
t
ube
wa
ll temp
erat
ure 10
3°C
.
A
sym
ptoti
c co
ndit
ions were
reac
heá
in
less
t
han
ho
urs,
duri
ng
wh
ich
the d
epo
sit su
rface
te
mpe
ratur
e
—
2
—
8/17/2019 Part I Heat Transfer Fouling
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decreased
5°C
typically.
Experimental
data
at
constant
bulk
and wall
temperature
for Re
<
2 were correlated
to the asymptotic
fouling
resistance
by:
R
ci d°3
u’3 ..
.. 18
Watkinson
and
M artinez7 developed
a
deposition—release
model
where the
deposition function
was written in terms
of
inverse
solubil ity salt
crystalli
zation
while
the
release
function was
as in
the
Kern—Seaton
model.
dx
n
kl cb
c
k
x T
19
dt
S
The constant k
was
a
crystallization
rate
constant
and n
an
exponent. Foulant
concentration in
bulk and
at
deposit surface
were
given
by
cb
and
respectively.
It was assumed
that the
solubility
of
calcium
carbonate
was
linear
with
temperature:
cb
c
= k
T
Tb
20
and the
heat
transfer
situation
that
of a steam condenser
such that:
R
>>R R
21
This meant
that:
-T
T T
=
w
b
s
b
1 Rf/R
wnere
T ,
Tb
and
T
refer
to
the temperature
at deposit surface,
fluid
bulk
and
tube Eetai
wall,
respectively.
ne
crysta1Hzaton rate
constant
was
given
by:
k
= k exp _E/Rg
T
23
The following
deposition—release model
resulted.
/
-E/R\
=
k
k
exp
kT
24
dt
\Tb c/
13
8/17/2019 Part I Heat Transfer Fouling
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where:
T
w
b
1 R
f/R .
The
depo
sitio
n-rel
ease
model
was not
in
tegrated,
but
an expression for the
asym
pto
tic
f
ouli
ng
re
sista
nce
was
given and
used
to
compare
the
e
xper
imen
tal
data
to
the
model.
It
was
found
that the model
corr
ela te
d
th
e data
well
when
n
2.
General
Experimental
s
tudi
es into hea
t
tr
ansfe
r
fo
ulin
g no
t
spe
cific
ally
d
ealt
with
el
sewh
ere in
the
Th
esis, w
ill
be
co
nsid
ered b
rie fly
in
th
e
p
rese
nt sec
tion.
McCabe and
R
obins
on
proposed
tha
t th
e
amount
of
scal
e
formed
in
ev
apor
ators
was
prop
ortio
nal
to
the
amount
of
l
iquid
eva
pora
ted
It
was
assumed
that
the
te
mper
ature
d
iffer
ence
T
b
remained
co
nsta
nt with
time
The
fo
llow
ing
eq
uatio
n give
s
the ov
erall he
at tra
nsfe
r
resis
tanc
e
w
ith
tim
e:
R
2
+ k
t
26
where
Rc
is
the
overall heat
transfer
resis tance at
clean
conditions and
k
a
co
nstan
t.
This equ
ation
has
been v
erifi
ed
f
or ev
apor
ator sc
alin
g.
I
l as s
onO
has developed
an
expr
essio
n
for
heat exchanger
sca
ling
. The
e
xpre
ssion corre
lated calcium
c
arbo
nate
d
epo
sition da
ta
at low f
luid
v
eloc
ities
where
no
dep
osit re
lease
oc
curre
d.
Reit
zer H
S
has d
erive
d
a
simi
lar
e
xpre
ssio
n.
Reitzer assumed
tha t
heat
exchanger
scaling
depended
on the
foulant
su
persa
tura
tion,
raise
d
to
th
e
power
n.
At
cons
tant
T5
Tb
the
over
all
hea
t t
ransf
er
res
istan
ce was
given
by:
ik \
k
AT \
+
n + 1
—
ç
t
27
h
and
a
t
c
onsta
nt
heat
flux
co
ndit
ions:
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k
k
R +
t
28
k
where:
k
d
iffus
ion—
rea
ction coef
ficie
nt
k
deposit
thermal
conductivety
k
co
nsta
nt
p
= depo
sit den
sity
h ins
ide h
eat trans
fer c
oeffi
cient
Gonionskiy
et
4
have discu
ssed the
bove
relat
ions
hips
and
developed
an
exp
ress
ion
for th
e ove
rall hea
t tran
sfer
re
sistan
ce
wi
th time
. The scal
ing
process
was
ssumed
to
depend
on
the average
fluid
temperature
in
the
boundary
l
ayer
Calcium
s
ulph
ate
d
epos
ition
d
ata
was
co
rrela
ted by the de
rive
d ex
pres
sion
Hasson
et
al
5
stud
ied
the
for
mati
on of calcium
c
arbo
nate
s
cales
in
a
c
onst
ant hea
t flux exch
ange
r.
Experiments
were
performed
at
Reynolds number
13000
to
42000.
D
eposi
tion inc
rease
d
li
neari
ly with
ti
me. It
was
found
that
the
rat
e
of depo
sit io
n
was
d
iffus
ion
c
ontro
lled
and
t
hat:
°
8
29
dt
sson
and
Za
havi
s
tudie
d
th
e dep
osit
ion
of ca
lcium
sul
phate on he
ated
su
rface
s
I
t was found that
dep
ositi
on was
g
reat
es t
a
t the downstream
end
of
the
ex
chan
ger
d
ecrea
sing
rap
idly
toward
the
upstream
regio
n
Palen
and
W
est
wate
r stu
died
calcium
sulph
ate
d
epos
ition
in
a
pool
b
oile
r
and
found
it
proportional
to
the
heat
flux
squared.
Galloway
has
studied
tne
forna
tion
o
f
ino
rgani
c
sc
ales
by an e
lect
roche
mica
l
method and
obtai
ned
an
exp
ress
ion
fo
r
the
d
ime
nsion
less
dep
osit th
ickn
ess w
ith
tim
e. Walker
and
Bo
ttO
a.
e
e:D
Hed
curve
fitt
ing
methods
to
foul
ing
data
K
onak
26
has d
iscu
ssed the
pre
di io
n
of fou
ling
curv
es in
hea
t
tra
ns fe
r
equipment.
Fis
her
et
a
l7
have
disc
usse
d some
tec
hniq
ues
used
t
o
measure
foul
ing
Morse
and
Knud
sen
stud
ied
th
e e
ffect
o
f
alk
alin
ity on
t
he sca
ling
of sim
ula
ted
co
oling
tower
wa
ter
Fou
ling
i
ncre
ased
as
ymp
totic
ally with
time
and
was g
reate
r
a
t
high
alka
linit
y
val
ues
D
epo
sit
s
tren
gth
was found
to be
a funct
ion
of
t
he
non
calci
um
carb
onat
e
components.
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Hopkins
and
Hopkins
and
pstein
investigated
the
fouling
of
heated
stainless
steel
tubes
by ferric
oxide
in
water.
The
experimental
conditions
were as follows:
concentration 15-3750
mg kg
Reynolds
number 10100 — 37600
heat
flux
0—292
kw/m
average bulk temperature
60°C
tube
wall
temperature
60-90°C
tube
internal diameter
8.71
mm
p 6.2
The
ferric
oxide
hematite
consisted
of”.’0.2 pm fundamental
particles
that
agglomerated
into particles
>
10 pm
in diameter. No measurable
fouling
occurred
at
concentrations
c<750 mg kg and
reproducable
results
were
obtained only
if
c>1750
mg/kg.
Most runs were
performed
at a
standard
concentration
of
2130
mg/kg.
Fouling
increased with
concentration.
The
build-up of deposits was
asymptotic
and
reached steady conditions
in
2-4
hours. The
following relationships
were
derived:
R f
a
30
dR
_Z
a
31
dt
It
was
found that deposition
decreased
with
heat
flux;
deposition was
greatest
at zero heat f lux conditions. It
was
suggested
that thermophoresis
might
play
an important
role
in the deposition
process.
hypothesis
was
presented
according
to
w i
the fouling behaviour
is
controlled
by the rate
at
which
crevice corrosion
of
the
stainless
steel
occurs.
16
—
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NOMENCLATURE
A
Heat
transfer
area
m
a Exponent
b
Exponent
c
Foulant
concentration mg/kg
D
Diffusivity
of
particulate
foulant
s
d
Tube
diameter
m or
mm
d Particle diameter
m
or
pm
E
Activation
energy
kJ
f
Friction
factor
=
pu
h
Heat
transfer coefficient
kW/m2OC
k
Constants
and
coefficients
m
Exponent
N
n Exponent
Rate
of
heat
transfer
kW
q
Heat
flux kW/m
R
Heat transfer
resistance
kW m
OC _1
Rf
Fouling
resistance
kW m
°C ’
R
Universal
gas
constant
=
8.3143
J/mole
°K
Re
Reynolds
number
=
ud/’
s
Stickability
Sc
Schmidt number of
particulate foulant
=
/D
Teerature
°C
or
°K
e
s
Temperature difference
°C
u Fluid
bulk velocity
m/s
W
Mass flowrate
kg/s
w
Weight
of
deposit mg/cm
x
Deposit
thickness
mm
or pm
—
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Heat transfer
factor
°C
onstant
Deposit
characterization
factor
Water characterization factor
Kinematic
viscosity
rn
s
p
Fluid density
kg/rn
Shear
stress at
wall
N/rn
Subscripts
b
Bulk
c
lean
i
Inside
o
Outside
s
Surface
w
Wall
Superscript
symptotic
It:S
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ott T
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1975 .
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te
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ces
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1
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1l4-l
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0
I, Ro
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in,
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ulph
ate Depo
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ical
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P RT
P R FFIN
W X
EPOSITION
N
FOULING