*,†**
136-701 5 1
*
305-701 373-1
**
151-742 !" #$9 % 56-1 (2002& 12' 16( )*, 2003& 1' 10( +,)
Carbon Dioxide Ocean Sequestration Using Gas Hydrate
Huen Lee*,†, Chul Soo Lee† and Joo M. Kang**
Department of Chemical and Biological Engineering, Korea University, 1, Anam-dong 5(o)-ga, Seongbuk-gu, Seoul 136-701, Korea
*Department of Chemical and Biomolecular Engineering, Korea Advanced Institute of Science and Technology, 373-1, Guseong-dong, Yuseong-gu, Daejeon 305-701, Korea
**School of Civil, Urban and Geo-System Engineering, Seoul National University, San 56-1, Sillim 9(gu)-dong, Gwanak-gu, Seoul 151-742, Korea (Received 16 December 2002; accepted 10 January 2003)
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Abstract−Gas hydrate is a special kind of inclusion compound that can be formed by capturing gas molecules to water lat- tice in high pressure and low temperature conditions. The hydrate crystal structures were different depending on a kind of guest molecules. Recently, gas hydrates have attracted the attention of many investigators from all areas of natural gas production and environmental science from a fact that this compound could be formed from only host water and guest gas molecules. The most attrative application of hydrates is to dispose of carbon dioxide in the form of solid hydrates in the ocean to reduce atmo- spheric carbon dioxide concentration and mitigate global warming. Therefore, this paper summarized present research works concerning the carbon dioxide hydrate and suggested the connection between these results and the strategies for carbon diox- ide sequestration. In addition, general topics and research trends related to carbon dioxide hydrate are presented with focusing on carbon dioxide ocean sequestration to resolve the global warming problems.
Key words: Carbon Dioxide, Gas Hydrate, Ocean Sequestration, Global Warming
1.
21
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, $% &% ' ("), 1997
* +, 7.4 GtC(million tons of carbon) -./ 0 1 2100* 26 GtC/year 2 34 !"[1].
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†To whom correspondence should be addressed.
E-mail: hlee@mail.kaist.ac.kr
\ x >y z{|1 }~
2 %\ }A % x\
3(CO2 sequestration)X N O !". c +d t#
x : ` s2 Fig. 1
4 j". x %\ %
a1 " " | , (carbon cycle) : ¡6 ¢ O ! £^ ¤ ¥S". F+
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1 \ »¼ k". «X, qr
% x ½: st\ , ¾ % }_½: ¨¿4 t}
À 3 2 Á À) : ¢ O ! ÂÃ ÄÅX N O !"[3].
ÂÆ G6 ;Ç, ^È, Éj" o ÄÊÇ: L4 ËA w
% |G +Ì Ç`~T JK ÍtA O Î !". T |G zl %(ocean sequestration) x ¶@ !" Ï \ ÐA D1 +ÌÑF ! @
". IEA(international energy agency) Q@Ò R&D Ó$Ô (Greenhouse Gas R&D Programme) 2 ¤4 xN O ! Õ· J~ Ö"× OØ(aquifers), ÙÒ}
(depleted gas well), Ù£}(depleted oil well): T \Ú" [4]. G M J~ Û x Ün: Table 1 j zl
x Ý" 3: ? N O !". zl1 Þ
2 ßO\ Ü OÎ\ !à: " á `âN ãa !".
2 ßO\ ä ®¯°±1 z z åÓ(solubility pump)× Ö" #æ ßO #æ E åÓ(biological pump)ç, w \
zl4 ßO è 2.0±0.8 GtC/* ¹". X) 1,000* 5¸ ¶· 0 90% 0 zl4 }
W 34 B¹". zl4 ßO
× éê Lz ßO¹ " 4
JK ë%". " ìz, ) ßO¹ è 8* R 5 " Y íz, Lz ßO¹
" 4 1,000*X î ,
a̹" 3". ïð zl 2 ßO\ 1,000*X
î ,¦¤ xz` F+ ª4 zl % s t\Ú". ñ, 2 Lz >y `ò(direct injection) zó4 ³, Lz ßO6 F+ ª 2 ` 3 zl % s 3". >y ` ò|1 ô¹ õö(stream): ÷QØ ø ñ, OL 1,000 m
Lz `ò\ 3: È |4 \ !C, =>
¹ ½1 st6 ! (1 k"[5]. $ £
z `ò zO× íùz \úûüX ~
k ý£þæ(inclusion compound)2 #" F+t# íù
¶ jÿ ¥S". w \úûü #1
Lz ¾·\ð W K ¤: Ý¢ =°X zlj z `÷ #k 89:  ¬ O ! O4 Í
W O !4º ¶· $ a ð M !". «X È
æ íù\ # \úûü Ð:
"l B) F ". \úûü # z
% : T \ ` × &¹ $ ¦¤ +Ì2 c\ 4 z{\¸ N STG: F ".
# 89: ; \úûü Ì 2
| |: z ©\ | T ù ¤ =
w T \ F ". é4 á +̹ {2 Ö4
2 t} Ò %z Ö" `ò\ }
~ ½ STG: T \ , 2 Z[\ ] 4 +Ì9: T¤\ F".
2.
2-1.
\úûü, wÒûü \úûü(clathrate hydrate) Ã Q n Ý1 k F0 Òj ~
æ E {þ =°X, Ì £ æ% {þ z ~ k {4 ¾·\ þæ: ì". Ò \úûü
O{þ4 ~ F(hydrogen-bonded solid lattice)2 v ` Fig. 1. Schematic diagram of carbon sequestration[2].
Fig. 2. The cavities in gas clathrate hydrate[6, 8] (a) Pentagonal Dodecahe- dron(512), (b) Tetrakaidecahedron(51262), (c) Hexakaidecahedron (51264), (d) Irregular Dodecahedron(445663), (e) Icosahedron(51268).
Table 1. Storage capacity for storage options [4]
Storage options Storage capacity (GtC)
Ocean 1,400-2×107
Aquifers 87-2,700
Depleted gas reservoir 140-310
Depleted oil reservoir 40-190
~F(host molecule) æ ¤ 6 G6 ~F (guest molecule) ä 4 ̹"[6]. w Ò \úûü
!à "#\ð j, {Ì 4 !à1 Þ~
Ò \úûü ò~". ÐA Ò \úûü {Ì (crystal structure) O {þk æF(hydrogen-bonded water molecule) \ ¹ ")~(polyhedra) ¦H(cavity)4 Ì
6 !". ¦H1 Jeffrey[7] z T¤¹ ©©| z nimi $
ç, ¶· %'Ê ¦H £ 512, 51262, 51264, 51268, 435663
!"(Fig. 2). 2 GF) 51262 12s 5M)(pentagonal face)
2s 6M)(hexagonal face)4 ̹ 14)~ ¦H: ;". \
úûü {Ì ð Ì -I, Ì -II Ì -H Y
& Ò ñ, ~F z {¹". F >:
H¦ >4 j' ((R=molecular diameter/cavity diameter) 1
" K ~F )*(distortion) ( ¦H G6 +\ç, ( 0.76 " ª1 K F ß n(attractive force)
¦H ¤(stability): TH\ +".
\úûü Ì -I1 1965* McMullen Jeffrey[8] X-Ä
c(X-ray diffraction: XRD) +Ì \ ,-.4ç, +Ì
/0(ethylene oxide) ". Ì -I1 46s æ
F 2s 512¦H 6s 51262¦H: Û ò~(cubic) {
k2 Ì\ç, F(lattice) >1 12Å"(Fig. 3). ®, ,
(carbon dioxide) 1O(hydrogen sulfide) 2 \
úûü(simple hydrate) Ì -I: ". \úûü Ì -II
1965* Mark× McMullen[9] XRD +Ì \ ,-.4ç,
+Ì2 ]z 3üX\ú4(tetrahydrofuran)/1O
". Ì -II 136s æF 16s 512¦H 8s 51264¦H : Û {k2 Ì"(Table 2). F "=5ú(diamond) k2 ç, 17.3 Å"(Fig. 4). 0.76 1 R (: Û
=67(argon), 89(krypton), :(hydrogen), (oxygen), :
(nitrogen), ÓÏ -(iso-butane) o ~FG 2 \
úûü Ì -II2 ". ü%®/0 ;ú(trimethylene oxide), ÓÏ(cyclopropane) 1 /0(ethylene sulfide)
1 \úûü Q× n «X Ì -I 51262
¦H Ì -II 51264¦H \j2 <Kð ¹"[6, 10]. f=, G Ì ÷ \úûü W ¥ Q× n z >
K²: £\¸". ^í4 u6ì-(n-butane)" F G1 Ò \úûü2 #\ +" %'´ µ". $wj 1987
* Ripmeester o[11]1 ?F H© |(NMR spectroscopy)j X-Ä ìc(X-ray powder diffraction) o +Ì \ Ì -H ¾·2 ,A , 1996* Udachin Lipkowski[12] \
{(single crystal) c Fd &@". 34s æ
F 3s 512¦H, 2s 435663 ¦H 1s 51268 ¦H: Û {
k2 Ì\ Ì -H ÞA(hexagonal) {k2
!4ç, È ¦H 5121 {þØ(connecting layer): \ ]
\ ): H£"(Fig. 5). Ì -H ¤ ]\
" ä à ~F a̹"[6]. ñ, ® 1O× B1 ª1 FG1 ª1 ¦H(512, 435663) G6ç, 7.4 " CDE
(neohexane) B1 FG1 ¦H(51268) 6 }~ {
Ì ¤¹".
Fig. 3. Crystalline lattice of gas hydrate, Structure-I[6].
Fig. 4. Crystalline lattice of gas hydrate, Structure-II[6].
Fig. 5. Crystalline lattice of gas hydrate, Structure-H[6, 13].
Table 2. Hydrate crystal structures[6, 8, 10, 11, 13].
Hydrate crystal structure I II H
Cavity small large small large small small large
Description 512 51262 512 51264 512 435663 51268
No. of cavities/unit cell 2 6 16 8 3 2 1
Average cavity radius(Å) 3.95 4.33 3.91 4.73 3.91c 4.06c 5.71c
Variation in radiusa(%) 3.4 14.4 5.5 1.73 not available
Coordination numberb 20 24 20 28 20 20 36
aVariation in distance of oxygen atoms from center of cage
bNumber of oxygens at the periphery of each cavity
cEstimates of structure H cavities from geometric models
2-2.
Lz `ò¹ zO× {þ\ ¹ \
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úûü)-()-(æ) 3 H¾\ z
4 D1 & +Ì v6´µ4ç B I D1 +ÌFG z OÎ6µ"[6, 14]. $wj Lz ^6j
1 " JK [L\ç 89: ; `a F zl z6 ! MjüN: "O w à }z:, z "H
P, ¾· zl pH ÷o !4ç ^Q4
G MM FG: ' JK LØ +ÌFd a̹". ÐA, Lz Ò ¾·\ (à4 ~ \úûü
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ox\ ! @".
2-2-1. mFE I
\úûü: ý\ "l M
4s Tj EUVW B=¸ " ^í mFE b%
¹". \úûü ¤\º 4s T2
\ ]z ͦO I þ\ ( k: z
¸ \ç \úûü 4s T2 \ þ | ! 6¸ ". $ ¦¤ \úûü: ý\ : \
] mFE I D1 +ÌFG z £ sÄ4 ç &¹ D1 { SX t$". G \úû
ü 4s T ßYZ Æiz ImFE4 £¹ van der Waals× Platteeuw[15] I ! , I1 @S Y
¹ [ \úûü 6 ë C\NC |4 ? ". 5 Mackoy× Sinanolglu [16]1 Kihara potential Lennard-Jones Potential " n B
f ]1 {2 P" \Ú". Parrish× Prausnitz[17] "
\úûü Ò^ : B\ ^í¹ |: t
$\Ú4ç _ \úûü mFE æ qr (G: \
Ú". Holder o[18]1 ¾ |G `è: sÄ I: T \ Ú". T st¹ IG £ HI4 5
1 =V× B".
(1) s ¦H1 F: N O p".
(2) ~ F× æF aª(interaction)1 pair potential function4 jb O ! M ¦H1 } Ì4 ".
(3) ~ F ¦H F£cð }N O !".
(4) " ¦H ¹ ~ FG aª ¾·
\ (".
(5) ~ F \úûü F2 )* À (".
\úûü2 ý\ 4s T (fugacity) k: \ ¹".
yi, xi, φi MM , , 4s T O".
Sloan[6]1 4s T O : ]z Soave-Redlich-Kowng (SRK)[19] k: 2 dþe ýf \Ú". SRK
1 Huron-Vidal dþe[20] Dahl Michelsen[21] z sÄ
¹ Huron-Vidal T2 dþe(MHV2) o ýf "[22].
g, æF þÐ: ' | ". Yang o[23]
1 þ\ £~ Fk: z \úûü
: ý\ "l : \Ú".
G | \úûü ! æ 4s T "à ` 6Ê van der Waals-Platteeuw I z ¹"[15].
] fwMT _ \úûü F ¾·\ æ
4s T2 ;\ç, Cmj Langmuir O, νm1 \úû
ü F ¾·\ \j æFh ¦H O, Nc ~ O, k
\úûü F FÃ O, fj ¾·\ ~
4s T2 MM ;". k _ \úûü
æ 4s T æ i "à B `6Ê".
× 1 MM _ \úûü
æ E VW(chemical potential)".
Langmuir O \úûü ¦H `~F æ ~
F aª: ' 3ç, ÌI: Kihara potential: ýO³ ". ýO \úûü z% n:
\Y !6 Lennard-Jones potential " f ]1 {2
" ". Langmuir O "à 4 `6Ê".
T Q, k jkCO, ω(r)1 Ì lVW, $%
r1 ¦H L4 í: ;".
Mckoy× Sinanoglu[16] m ~F× `~F
Kihara spherical core pair interaction: %\Ú". ω(r)1 "à
B $¶¹".
] N1 4, 5, 10, 11 (: ç, z coordination number, R1 ¦H í".
Kihara hard core parameter a SX(4 `6ç, í) Kihara energy parameter ε× Kihara size parameter σ van der Waals×
Platteeuw ýf @S {2 Â\ n6Ê".
2-2-2. 3 @S
\úûü 1 2O +æ C
=°X Lz : '\ w à }z: o¹ Ò^
z D1 +Ì v6.". Englezos[24] NaCl O
\úûü n: B\Ú , $ { @S
× DQ 7.2% X t$\Ú". Englezos× Hall[25]1 2O
æ F $% }z: \úû
(inhibitor) ª" \Ú". Dholabhai o[26, 27]1 NaCl, KCl, CaCl2× $ dþæ O \úûü [ : 259-281 K, 0.9-4.1 MPa B\Ú }z: ®p O
\úûü [ & +Ì{2 t$\
Ú". Kang o[28]1 MgCl2 ý¹ O \ú fiV=yiφiVP
fiL xiφi LP
=
fwH fwMT vm
m=1
∑
k 1 Cmjfj j=1Nc
∑
+
ln – exp
=
fwMT fwL µw MT L–
∆ ---RT
exp
=
µwMT L–
∆ =µwMT–µwL µwMT µwL
Cmj 4π
kT--- ω( )r ---kT exp–
0 R a–
∫
r2dr=
ω( )r 2zε σ12 R11r --- δ10 a
R----δ11
+
σ6
R5r --- δ4 a
R----δ5
+
–
=
δN 1 N---- 1 r
R----
– a
R----
–
–N 1 r
R---- a R---- –
+
–N
–
=
ûü : @S4 {\Ú"(Fig. 6). MgCl2
r ^ý: `". { Lz z¹ }z: Q \úûü F Ì 2 \Y h z g !à : ? N O !". ÂÆ Lz sØ 89: '\ "H
J: \úûü ¤8F: GH\ ]
+Ì v6 !". Fig. 7 j O !t H(pore) ª
=:Ou n1 Ý= z ¶: Ú". }z: O
× £ {". "H J: }z: O ¾· æ ͦ2 ¡ð \ {4 ä K ä Ð Q
n: Ýð \ z ¶: ð 3".
g, \úûü #: z\ zT× íð DA' #
: ×` vÊT(promoter) !". vÊT propylene oxide,
ethtylene oxide, THF o cyclic ethersG ". G: o ý \ Q2 w À n1 hA \ ¬ O !
g2 nð 6 H B) T 2 N O !".
2-3.
@T Lz `ò¹ zO× íù\ \
úûü2 #\ ®É°± GH !6 \úûü #
" a X N O !". \úûü #2 {
\Y KÄ4 'z¸ N ä a a !".
Ð Q× n \úûü { ? #
,, ñ induction period , \úûü { F~ x ". \úûü # 1 Q2 ^\ð £ x
k , «X ~ l: Iz jð Y,
¥ ? (nucleation), x o1 Fig. 8 \Ú".
2-3-1. \úûü ? (hydrate nucleation)
\úûü ? 1 \úûü ; { yA
xN O !: ,: ì\Y, Oz O { s F
|\ ; ¶º @S4 &B 6}". «X
¶: ~©\ ]\ ~ T¤". \úûü
¶· =G ! ~1 ð ä ". \j !6
! æF ñ !à4 \úûü2 \ | , "
\j æ z¹ Ò |". !6 ! æF \úûü2 \ | ä I ¾·\Y,
\j ‘iceberg’ I , " \j ‘hydrogen-bonded network’ I ¶· x % =G ! I". I \) \
úûü æF k O{þ: Iz (gel) B1
:: Ê". $% á t}¹ I \) æF O
{þ: Iz Cü: \ 5M 6M k ¾·"
[6]. Vysniauskas× Bishnoi[32] \úûü #
(supercooling) × a & !à: %= ". $%
\úûü ?: À £n(driving force) ª
". ∆T=Teq−Texp Y, Teq `6Ê n
\úûü #N ¥ Q , Texp @SQ".
2-3-2. \úûü x(hydrate growth)
Glew× Hagget[33] Ethylene oxide(EO) \úûü
+Ì2 \Ú". EO \úûü x1 \úûü w%
(slurry) m}- ¶ & !". )\) \úûü
\úûü $) yv íù z `
¥S". ñ, \úûü æ: æ ) æ: }-
2 {\ a a ¹" 3".
Scanlon Fennema[34] EO \úûü(Ì -I)× THF \úû Fig. 7. Hydrate phase equilibria of CO2+water mixtures in silica gel
pores[31].
Fig. 8. Gas hydrate formation process.
Fig. 6. Hydrate phase equilibria of CO2+H2O+MgCl2 systems[28].
ü(Ì -II) z +Ì2 .". k \úû
ü { 1 2O æ" ë%ð , THF \úûü
EO \úûü" f ë%ð { ¹". \úûü
6 \úûü2 \Y ãa æF D: Ou Á
". $wj { æ z \úûü æ:
C, " k \úûü Ò^ (: O !".
Englezos o[35]1 ®, $ dþæ \úûü I (Englezos-Bishnoi model): ^í\Ú". $ I òF
« ýO 6 IqN ¥ òF Ò
? ýf '\Ú". { Z U\ CG6Ê
I1 \úûü 2 B\Y N O !
". ^ æ: BC =°X ä dþæ N O ! ,
" GX;2 \ ( dþæ: }z: ð
N O ! x !". Skovborg× Rasmussen[36]1 Englezos- Bishnoi I: +Ì\ ef 2 ". $G1 æ: }-
Ò-~ ): I ÒC '\Ú". $ïð z s ; \j 4 ¢6Gð ". $% I
¼ æ: B1 æ: }- O2 Ê" \Ú".
5 Shindo o[37]1 × æ ) \ú ûü : ] ^Qb I: st\Ú , Teng o[38]1 Ý 1 n 1 Q æ ~ $) \
úûü I: +Ì\Ú". $ I \) Ý1 n 1 Q ~ k ¾·\) 1 , JK 1 \úûü Ø #¹" ". Chun Lee[39]
k ~ 0: \ \úûü #
& @S +Ì {2 \Ú". Fig. 9 jR {
\) Ý1 n \úûü # ÂÃ ~ 0 Ýð j: % O !".
2-4. (microscopic)
\úûü mFE , # o i (macroscopic) & f6 ~ \úûü: >y c\ ; (microscopic) |G ÂÆ D !". ~ \ú ûü : c\ |4 | | !". |4
XÄ| $ç |4 NMR XC(Raman) `
¹". w c 2 Iz \úûü Ì ©1 æZ M Ì M ¦H £h $% , \úûü z
% : BN O !".
2-4-1. XÄ |
2Q }5 von Stackelberg z à4 ì XÄ
|(XRD): \úûü { c ". Jeffrey o [7] z $ { ? ?x¹ 5 \úûü Ì (Ì -I
Ì -II) à4 ,-ð ". $% , | Ripmeester o[11] z } ,/ T3 Ì (Ì -H) NMR:
Iz t | z ".
XÄ |1 { FO o "l 2 n: O ! ¥ S ? { Ì M ¦H 2 % O !". Fig. 101
\úûü powder X-ray diffraction pattern: `
!". MM peak z Miller index2 \ , M peak 2 theta (4 Ì -I diffraction pattern: ? N O !". XÄ
| z n6Ê Miller index× 2θ: \ \
úûü F O(lattice parameter) a=11.89 Å: n: O !"
[40]. FO Q ýO =V× B jb O !".
a(T)/Å=11.81945-9.08711×10−5T+4.59676×10−6T2-8.35548×10−9T3
Y ¦H £h: N O ! , ¦H £h1 "
hydration number ¹". Udachin o[40]1 \
úûü { XÄ |: Iz F ¦H
100%, ª1 ¦H 71% £h: Ê" 3: ,- {
\úûü hydration number 6.20".
Takeya o[41]1 bI X-Ä m: Tª\ , Q k !à ì \úûü 6
Y2 , «X +4 n". !à
, «X Q Á\ð \úûü
Q \ 3: j O !". $G1 Y2 Iz
!à ì \úûü }_ íù: 2
I T¤\Ú". !à òF× ~
) \úûü ? ª !à òF $ ) O , \úûü z }~4 - ð , ä F ? z
\úûüØ äf A " 3".
2-4-2. NMR
Ò \úûü NMR: c1 Canada, NRC(National Fig. 10. X-ray powder diffraction pattern of pure CO2 hydrate(struc-
ture I).
Fig. 9. Hydrate formation kinetics of carbon dioxide and water mix- ture at 274.15 K and 30 bar, 20 bar[39].
wj, MM Ì $ × symmetry "6 ¥S ¦H
<Ê FG ¦H F r¦ 89: ð , «X
" chemical shift jjð ¹". Ò \úûü NMR c : ]z Xe \úûü ". Xe1 F ×
l ® £z Ì I ¦H ª1 ¦H: ä < O
!: C =°X \úûü JK £%\ ¥S
". ð", Xe1 " }F Ìö Z(polarizability) Ý=
chemical shift ]2 "[42, 43]. Ripmeester o1 129Xe chemical shift Xe ¹ ¦H ¾\ @: z 129Xe NMR:
z Xe ý¹ Ì -I, Ì -II, Ì -H \úûü2 Ì\
Ú"[44].
® \úûü K M ¦H ¹ ® F 13C NMR
¦H ¾ chemical shift2 z M Ì 2 ÌN O !"[45].
MAS(Magic Angle Spinning) |: ý4³ M NMR 0 zc Üz . M ¹ ): =V I mF E +8ý4³ M ¦H £h: N O ! $ {
hydration number2 N O !".
Ì I:
Ì II:
θs θl1 MM ª1 ¦H ¦H £h: j ,
"6! \úûü F× !à E VW Q2 j
". (1 Ì -I, II K MM w +ÌFG z ? 4ç, ^í4 Ì -I z 1,297 J/mol, Ì -II
z 883.8 J/mol (: "[6, 46, 47].
\úûü 13C NMR spectrum c1 ® \ú ûü $3" JK [L l: P". F chemical shift tensor axially symmetry\ ¥S Ò \úû
ü ¦H F r¦1 $ ¦H symmetry 89: ". «X
, F r¦ F£r Ì -I ª1 ¦H Ì -II ¦H <
Ê F NMR spectrum isotropic line4 jj
C, ¦H F~ l axially symmetry Ì -I ¦H Ì -II ª1 ¦H F broad powder pattern4 j
jð ¹". 12CO2 K NMR sepctrum JK 1 z
2 º, 13CO2 : Iz Ò ü¡ z2 Ý^ O ! , ® \úûü× B1 MAS 1 F r¦
Ð: ¢ Àº CP(Cross Polarization): \ spectrum: czP".
F z Ì I ª1 ¦H: <K + \
34 %'´ µ4j ÂÆ Ripmeester× Ratcliffe[48] 129Xe
13C NMR: Iz F Ì -I Ì -II ª1 ¦H:
< O !à: ,£ Ì -H ~ W O !" \Ú
". G1 =1,297 J/mol (: \ ] I mFE Ò ü¡ )4 ¦H £h", θs/θl=0.32, hydration number
=7.0 X (: T \Ú".
È +̤1 13CO22 z # x Ò \úûü NMR spectrum(Fig. 11): n6ó4³ F Ì -I ª1 ¦ H ¦H ä < 3: ? \Ú". spectrum ª 1 ¦H <Ê F 123.1 ppm chemical shift
isotropic line4 jÿ4ç, ¦H <Ê F
δxx=100.2× δzz=182.7 chemical shfit tensor2 powder pattern : !". chemical shift tensor ¦H <Ê
F isotropic chemical shift2 "à B N O !".
δ
chemical shift anisotropy "à B".
∆=δiso−δzz=−55.3
] ä (: z Ò \úûü ¦H: <K !
F r¦ Ð: % O !4ç, " Ì ¦H: <K K× Q2 \ Ì c: ] £ Í\ 3
Ü\".
2-4-3. Raman |
Raman |1 " c| "z x a ª ,g\ç z c x !6 1990* G6× \úûü +Ì "
l\ð !". Sum o[49]1 , Q k \úûü
: C\ ¬ O ! ¥¦ m: qcð ¤\ "l \
úûü XC Ò ü¡: n ¾ NMR n: O !
/ 0 c Üý: Ú". ® K ~ k(33.6 bar) 2917.6 cm−1 \j C: í) Ì -I \
úûü2 K 2,905 cm−1 × 2,915 cm−1
ª1 o ä 2s 2 ð ¹". ® F Ì -I \úûü ¦H(2,905 cm−1) ª1 ¦H(2,915 cm−1):
ä <K ¥S". $% , Ò ü¡ ä ¦H zh\
)" Ì I-\úûü ] Ì ¦H ª1 ¦ H §O"(3:1) Æy".
® -% ~ k ä s (1285.8 cm−1, 1388.8 cm−1)× $ ¨ ª1 ä s (1265.7 cm−1, 1409.9 cm−1)) v6´ !"(Fig. 12). \úûü F4
ð ) ª1 ä s ä s (1275.7 cm−1, 1381.1 cm−1) þ©ð ¹". × M dþÒ \
úûü K Ì -II2 \ 34 %'´ !Y XC Ò ü¡ Ì -II ª1 (1273.9 cm−1) Ì -I $3(1275.7 cm−1)" 1 wavenumber ¦ 3: j O !". XC Ò ü¡
]2 Iz \úûü Ì 2 ? N O !".
\úûü ® \úûü× -% XC Ò ü
¡ MM ¦H ª1 ¦H zh\ 2 ÌN O p".
«X, XC Ò ü¡: Iz F M ¦H £h
2 n: O p". $wj, Uchida o[51]1 × æ XC × z2 \ «X 7.24-7.68 µW0
∆ RT
--- 3ln 123[ ( –θl CH, 4)+ln 1( –θs CH, 4)] –
=
µW0
∆ RT
--- ln 117[ ( –θl CH, 4)+2ln 1( –θs CH, 4)] –
=
µw0
∆ µw
∆ 0
µw0
∆
1
3--- 2δ( xx+δzz)=127.7 ppm
=
Fig. 11.13C NMR CP spectrum of pure CO2 hydrate at 243 K.
\úûü hydration number2 n".
® \úûü hydration number 5.8-6.3 B |
&p i ^ (: í) \úûü K B | «X h gQ2 3: j O !". Table 3 "l | z B¹ \úûü hydration number2 %\Ú".
ÂÆ XC 2 @ ,4 n 3 Üz´ \
úûü !à ì \úûü : @ , XC 2 Iz &\ 3 Üz.". Kawamura o[52]1
−8.7oC, 16 bar !à ì: ~× yv
\úûü }_ : XC Ò ü¡: Iz &\Ú
". , ý «X íù ÊÎ4 z \úû
ü Q4 \ 3: j O !". {
B1 Ò 0: z n1 {× ¦^ 9:
Ú".
3.
3-1. ! "#
Ò \úûü 2O æ v F Ì "l F G &6 Ð4 z Ð F2 ÄÅ4 %\ J s~ ù Ü D1 +ÌFG z T¤ !". `
ª ! 31 j ® o Ì QR Ò× «
¬, MO o O: DM: ¸\ æ:G"[55-57].
Kang Lee[57] t} 1 T® jD Ò
2 ÄÅ4 %\ H: T¤\Ú". Ò ^í
4 15-20 mol% × 5-9 mol% , j¯
: Q\ : o4 v6Ê". «X, , }% : i
ð ) Ò × : dþ Ò # M6 : O !4º, \úûü : Iz dþÒ
æ: 2 ôN O !". Fig. 13 {
× : dþÒ \úûü #: \
2 %N O ! qr H: T zP". H1 THF O: \ × 2O æ: \ ä
Fig. 12. Raman spectra of CO2 in gas(25.5 bar and 293.15 K), pure CO2 hydrate(sI, 27.3 bar and 273.45 K) and CO2+CCl4 hydrate(sII, 26.0 bar and 280.25 K)[50].
Fig. 13. Pressure-composition diagram for hydrate-based gas separation from flue gas(two stages with promoter)[57].
Table 3. Hydration number of CO2 hydrate obtained from several methods
Method N Reference
Theoretical(L-J 6-12) 6.82 53
Theoretical(Kihara) 7.26 53
Pressure drop 6-7.8 54
XRD 6.2 40
NMR 7.0 48
Raman spectroscopy 7.24-7.68 51
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s: %/O H s".
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Fig. 16. The effect of injection flowrate on the formation temperature of CO2 hydrate at constant pressure(25 bar)[64].
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