Tunular Flow Reactor

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    TABLE OF CONTENTS

    1. ABSTRACT................................................................................................................2

    2. INTRODUCTION.........................................................................................................2

    3. OBJECTIVES.............................................................................................................4

    4. THEORY.....................................................................................................................4

    5. APPARATUS..............................................................................................................7

    6. PROCEDURE.............................................................................................................8

    7. RESULT....................................................................................................................10

    8. CALCULATION........................................................................................................10

    9. DISCUSSION............................................................................................................17

    10. CONCLUSION.......................................................................................................19

    11. RECOMMENDATION............................................................................................20

    12. REFERENCES......................................................................................................20

    13. APPENDICES.......................................................................................................20

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    1.  ABSTRACT

    This experiment has been !n"#te" !n 18th  $arh 201% at &i'!t &'ant

    Lab!rat!r() *iT$ Shah A'am b( #sin+ SOLTE, T#b#'ar F'!- eat!r m!"e'/ B& 101.

    The experiment is !n"#te" t! ahiee the !betie that has been !nsi"ere" -hih is

    t! examine the eet ! p#'se inp#t an" step han+e inp#t in t#b#'ar '!- reat!r an" t!

    !nstr#t the resi"ene time "istrib#ti!n #nti!n b( #sin+ t#b#'ar mahine. Base" !n

    the experiment) t-! experiment -ere !n"#te" -hih is p#'se inp#t experiment an"

    step han+e inp#t experiment. 3n the p#'se inp#t experiment) the '!- rate -as set #p at

    700mLmin an" 'et it !r !ne min#te be!re rea"in+ ta5en eer( 60 se!n"s #nti' the

    !n"#tiit( rea"in+ is 0.0. 3n the !ther han") the step han+e inp#t experiment) the

    !n"#tiit( -ere !bsere eer( 60 se!n"s #nti' the rea"in+ at ,2 is !nstant !r 6

    times. Fr!m +raph 6) the !#t'et !n"#tiit( inrease sharp'( be!re it 5ept !nstant at 6

    t! min#tes. Fr!m b!th +raph 1 an" 6) it an be seen the "ierenes bet-een b!th

    +raph -here +raph 6 is in inrease sm!!th'( -hi'e +raph 1 "erease int! a !nstant

    a'#e.

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    2.  INTRODUCTION

     A t#b#'ar reat!r is a esse' thr!#+h -hih '!- is !ntin#!#s) #s#a''( at stea"(

    state) an" !ni+#re" s! that !nersi!n ! the hemia's an" !ther "epen"ent

    ariab'es are #nti!ns ! p!siti!n -ithin the reat!r rather than ! time. F'!- in t#b#'ar 

    reat!rs an be 'aminar) as -ith is!#s '#i"s in sma''"iameter t#bes) an" +reat'(

    "eiate r!m i"ea' p'#+'!- behai!r) !r t#rb#'ent) as -ith +ases.

    There are t#b#'ar '!- reat!rs app'iati!ns -hih are/

    1. Lar+esa'e reati!ns

    2. Fast reati!ns6. !m!+ene!#s !r heter!+ene!#s reati!ns4. C!ntin#!#s pr!"#ti!n

    i+htemperat#re reati!ns in an i"ea' p'#+ '!- reat!r) a p#'se ! traer inete"

    at the in'et -!#'" n!t #n"er+! an( "ispersi!n as it passe" thr!#+h the reat!r an"

    -!#'" appear as a p#'se at the !#t'et. The "e+ree ! "ispersi!n that !#rs in a rea'

    reat!r an be assesse" b( !''!-in+ the !nentrati!n ! traer ers#s time at the exit.

    This pr!e"#re is a''e" the stim#'#sresp!nse tehni:#e.

    i+h temperat#re reati!ns esi"ene Time ;istrib#ti!n

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    p#'se !r a step. The resi"ene time "istrib#ti!n ! a rea' reat!r "eiate" r!m that ! an

    i"ea' reat!r) "epen"in+ !n the h("r!"(namis -ithin the esse'. A n!n>er! ariane

    in"iates that there is s!me "ispersi!n a'!n+ the path ! the '#i") -hih ma( be

    attrib#te" t! t#rb#'ene) a n!n#ni!rm e'!it( pr!i'e) !r "i#si!n.

    3 the mean ! the #re arries ear'ier than the expete" time it in"iates

    that there is sta+nant '#i" -ithin the esse'. 3 the resi"ene time "istrib#ti!n #re

    sh!-s m!re than !ne main pea5 it ma( in"iate hanne'in+) para''e' paths t! the exit) !r 

    str!n+ interna' ir#'ati!n.

    3.  OBJECTIVES

    1. T! examine the eet ! a p#'se inp#t an" step han+e inp#t in a t#b#'ar '!-

    reat!r.

    2. T! !nstr#t a resi"ene time "istrib#ti!n

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    resemb'e bath reat!rs in pr!i"in+ initia''( hi+h "riin+ !res) -hih "iminish as the

    reati!ns pr!+ress "!-n the t#bes. T#b#'ar reat!r are !ten #se" -hen !ntin#!#s

    !perati!n is re:#ire" b#t -ith!#t ba5mixin+ ! pr!"#ts an" reatants.

    F'!- in t#b#'ar reat!rs an be 'aminar) as -ith is!#s '#i"s in sma''"iameter 

    t#bes) an" +reat'( "eiate r!m i"ea' p'#+'!- behai!r) !r t#rb#'ent) as -ith +ases.

    T#rb#'ent '!- +enera''( is preerre" t! 'aminar '!-) bea#se mixin+ an" heat transer 

    are impr!e". F!r s'!- reati!ns an" espeia''( in sma'' 'ab!rat!r( an" pi'!tp'ant

    reat!rs) estab'ishin+ t#rb#'ent '!- an res#'t in in!nenient'( '!n+ reat!rs !r ma(

    re:#ire #naeptab'( hi+h ee" rates.

    T#b#'ar reat!r is speia''( "esi+ne" t! a''!- "etai'e" st#"( ! imp!rtant pr!ess.

    The t#b#'ar reat!r is !ne ! three reat!r t(pes -hih are interhan+eab'e !n the

    reat!r serie #nit. the reati!ns are m!nit!re" b( !n"#tiit( pr!be as the

    !n"#tiit( ! the s!'#ti!n han+es -ith !nersi!n ! the reatant t! pr!"#t. This

    means that the ina#rate an" in!nenient pr!ess ! titrati!n) -hih -as !rma''(

    #se" t! m!nit!r the reati!n pr!+ress) is n! '!n+er neessar(.

    The resi"enetime ! an e'ement ! '#i" 'eain+ a reat!r is the 'en+th ! time

    spent b( that e'ement -ithin the reat!r. F!r a t#b#'ar reat!r) #n"er p'#+'!-

    !n"iti!ns) the resi"enetime is the same !r a'' e'ements ! the e'#ent '#i".

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    One p!ssib'e meth!" mi+ht t! a"" inert +as t! the aeta'"eh("e ap!#r in s#h

    :#antit( that the han+e in "ensit( bet-een entr( an" exit ! the reat!r !#'" be

    ne+'ete". 3n that ase) the bath reat!r time an" the resi"enetime -!#'" b!th be

    e:#a' t! the spaetime.

    *sin+ the res#'t ! experiment) app'( e:#ati!n be'!- t! "etermine n an" k

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    the irst e:#ati!n=. 3 the reat!r is n!t is!therma') then the irst e:#ati!n m#st be -ritten

    as

    Dhere T in is the temperature of the feed into the reactor 

    There!re) -hen the eet ! -a'' heat transer an" ! e'!it( +ra"ient !perate

    sim#'tane!#s'( the( mi+ht) #n"er rather speia' ir#mstane) +ie rise t! a m!re

    !mp'ex 5in" ! temperat#re pr!i'e. !-eer) the m!st !mm!n'( !bsere" pr!i'es

    !btaine" -ith ex!thermi reati!ns in externa''( !!'e" reat!rs. The reas!n -h( the

    e'ementar( "esi+n meth!" is err!ne!#s -hen the transerse +ra"ients are appreiab'e

    arises r!m the extreme sensitiit( ! reati!n rate t! han+es ! temperat#re.

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    5.  APPARATUS

    1= SOLTE, T#b#'ar F'!- eat!r m!"e'/ B& 101

    2= St!p -ath

    6= 0.1 $ s!"i#m h("r!xi"e

    4= 0.1 $ s!"i#m aetate

    = ;ei!nise" -ater 

    Fi+#re 1/ SOLTE, T#b#'ar F'!- eat!r 

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    6.  PROCEDURE

    Experiment 1/ 'se 3np#t in a T#b#'ar F'!- eat!r 

    1. The +enera' start#p pr!e"#res are per!rme".

    2. a'e 9 is !pen an" p#mp &1 is s-ithe" !n.6. mp &1 '!- !ntr!''er is a"#ste" t! +ie a !nstant '!- rate ! "ei!ni>e"

    -ater int! the reat!r 1 at appr!ximate'( 700 m'min at F301.4. The "ei!ni>e" -ater is a''!-e" t! !ntin#e '!-in+ thr!#+h the reat!r #nti' the

    in'et

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    6. mp &1 '!- !ntr!''er is a"#ste" t! +ie a !nstant '!- rate ! "ei!ni>e"

    -ater int! the reat!r 1 at appr!ximate'( 700 m'min at F301.4. The "ei!ni>e" -ater is a''!-e" t! !ntin#e '!-in+ thr!#+h the reat!r #nti' the

    in'et

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    3np#t t(pe G 'se 3np#t

    T!"#

    $"!%&

    C'%()*+!,!+- $"S*"&

    I%/#+ O)+/#+

    0.0 0.6 1.90. 0.2 2.0

    1.0 0.2 1.9

    1. 0.2 0.9

    2.0 0.2 0.6

    2. 0.2 0.1

    6.0 0.1 0.1

    6. 0.2 0.0

    4.0 0.2 0.0

    4. 0.2 0.0

    .0 0.2 0.0

    0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5 5.5 6

    0

    0.5

    1

    1.5

    2

    2.5

    Graph Conductivity against Time

      ime (min)

    Conductivity (mS/cm)

    @raph 1/ O#t'et C!n"#tiit( a+ainst Time

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    0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5 5.5 60

    0.1

    0.2

    0.3

    0.4

    0.5

    0.6

    0.7

    Graph E(t) against Time

      ime (min)

    E (t)

    @raph 2/ E

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    Se!n" m!ment) σ 2=∫

    0

    ( t −t m )2 E (t )dt =42.608

    Thir" m!ment) s5e-ness)

    s3=

      1

    σ 3

    2   ∫0

    (t −t m)

    3

    E

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    00.511.522.533.544.555.50

    2

    4

    6

    8

    10

    12

    Conductivity value against time

     Y-Values

      ime (min)

    Conductivity (mS/cm)

    @raph 6/ O#t'et C!n"#iit( a+ainst time

    T!"#

    $"!%&

    C'%()*+!,!+- C$+& E$+& +"   σ 2 S3

    I%/#+ O)+/#+ C!+ $C!+&

    ∑C i ∆

    +E$+&

    ∑C i ∆ t  

    $++"&2E$+&

    ∑C i ∆ t    

    $++"&3E$+&

    ∑C i ∆ t  

    0.0 2.00 0.000 0.000 0.000 0.000 0.000 0.000

    0. 2.00 1.200 0.%00 0.008 .60x10 2.%0x10 1.660x10

    1.0 2.%00 2.600 2.600 0.061 4.240x104

    4.0%0x104

    4.0%0x104

    1. 2.00 2.%00 6.900 0.02 1.077x106 1.49x106 2.626x106

    2.0 2.%00 2.700 .400 0.072 1.989x106 6.812x106 7.%1%x106

    2. 2.%00 2.800 7.000 0.096 6.226x106 7.717x106 1.927x102

    6.0 2.%00 2.800 8.400 0.112 4.%41x106 1.666x102 6.992x102

    6. 2.%00 2.800 9.800 0.160 %.617x106 2.11x102 7.690x102

    4.0 2.%00 2.800 11.200 0.149 8.21x106 6.1%x102 0.12%

    4. 2.%00 2.800 12.%00 0.1%8 1.044x102 4.491x102 0.202

    .0 2.%00 2.800 14.000 0.18% 1.289x102 %.17x102 0.607

    HG7.200 HG1.000 HG4.961x102 HG0.18% HG0.778

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    0 1 2 3 4 5 60

    0.02

    0.04

    0.06

    0.08

    0.1

    0.12

    0.14

    0.16

    0.18

    0.2

    E (t) against Time

      ime (min)

    E (t)

    @raph 4/ E

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    8.  SAMPLE CALCULATION

    8.1 E&E3$ENT 1/ &*LSE 3N&*T 3N A T*B*LA FLOD EACTO

      ∫0

    C (t ) dt  G Area #n"er the +raph

     Area G <   t 1   t 2 = [ f  (t 1 )+ f (t 2)2   ]F!r time

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    ∫0

     E (t )dt =total area under graph

     Area) A G(t 

    2−t 

    1)( E

    t 2−t 

    1

    2

    )

    F!r

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    9.  DISCUSSION

      First'() the !betie that nee" t! be ahiee !r this t#b#'ar reat!r experiment is t!

    examine the eet ! a p#'se inp#t an" step han+e in a t#b#'ar reat!r an" a's! t!

    !nstr#t the resi"ene time "istrib#ti!n

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      Fr!m experiment 2 -hih is step han+e inp#t in a t#b#'ar '!- reat!r) the !#t'et

    '!- rate inrease sharp'( r!m 0 mSm t! 2.7mSm at time ! 2 min#tes an" 5ept

    !nstant at 2.8 mSm r!m time ! 6 t! min#tes. This is sh!-n in +raph 6. Fr!m b!th

    +raph 1 an" 2) it an be seen the "ierenes bet-een b!th +raph -here +raph 6 is in

    inrease sm!!th'( -hi'e +raph 1 "erease int! a !nstant a'#e.

      3n !r"er t! ahiee se!n" !beties) the resi"ene time "istrib#ti!n is p'!tte"

    base" !n exit time)E

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    ariane

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    12 REFERENCES

    1. http/---.meta'.nt#a.+rKp5!#sie'earnin+bi!reat!rspa+e07.htm