̲‑̲4,,
K‑:f
H2AQ
Scheme 2‑4‑2 Equilibria involving two‑step one‑electron transfer, formation of the hydrogen‑bonded complexes with benzoic acid (BA), and proton transfer in the hydrogen‑bonded complexes.
Table.2‑4‑3 Estimated hydrogen‑bonded complex formation constant and electrochemical parameters givingthe best fit simulated
voltammograms illustrated in Fig.2‑4‑4.
Calculated Parameters of Redox Reaction
EO a cl ks
E10 ‑1.31
Ell ‑1.22
E12 ‑1.14
E20 ‑1.85
E21 ‑1.37
E22 ‑1.19
E31 ‑1.32
E32 ‑1.22
0.5 0.15
0.5 0.15
0.5 0.15
0.5 0.05
0.5 0.1
0.5 0.15
0.5 0.15
0.5 0.15
Calculated Parameters of Equilibrium Reaction
Keg a H kb
Kll 500 1.Ox107
K12 0.5 1.Ox107
K21 2.1x104 1.Ox107
K22 12 1.Ox107
K23 300 1.Ox107
K24 2.2x103 1.Ox107
K25 20 1.Ox107
2.Ox104 2.Ox107 4.7x102 8.5x105 3.33x104 4.63x103 5.1x105
K31 4Ax1012 1.Ox107 2.28x10‑6
K32 1Ax104 1.Ox107
K33 500 1.Ox107
K34 150 1.Ox107
K35 1.Ox103 1.Ox107
K36 1.Ox103 1.Ox107
6.98x102 2.00x104 6.54x104 9.86x103 1.Ox104
‑600 ‑1000 ‑1400 ‑1800 ‑2200 E/ mVvs. Fc/Fc+
Fig.2‑4‑4 Observed and simulated cyclic voltammograms of i.0
mmo1/L AQ in the absence and the presence of 0.25, 0.75, 2.50 mmol/L BA at a scan rate of 0.7 V/s, The observed voltammograms denoted by
lines were recorded with a GC electrode (q)‑1 mm) in MECN
containing 0.I mo1/L TPAP, and were background‑corrected. See experimental section in the text for details. The parameters used to obtain the simulated voltammograms denoted by symbols are described in Table 2‑4‑3̲
7oT] I,>##&1#? 7T=@JE32jt&FS}*=xhhi>%j%19‑1 7oIE8=?U)Tb, #LE7o u771)VO)1fBk%H&7T=. 7oD I‑>##jiFSbS)%3:maf=b, 917oI , I tA fa
(). 5;If;I4</il)UIJ,i,‑,*E= 7il'DT‑>FSm))1),i:A 7:r))HA /3'e,‑&t/)ihb(), JilJL:ifZi(l'.ii‑Lttrl,‑i.‑L!V) (12)75,6(17)Tlj%Sn8. 5FyjiC(14), (15), (17)ri7oD I,>#&EiFS7?ZB8. 7o[] h
>##1&0)7k/*13f5#ti7=*>(D‑) i L,Tf*iBi*8=3B<U)TU)i, 1&HjiFS%
J1.(i.fillli:'t'}‑RLLla1/u.
AQ + HD
AQ‑HD + HD
AQ‑HD AQ‑(HD)2
HAG + HD
HAG‑HD
S AQ‑HD
S AQ‑(HD)2
S HAG + D‑
S HAG‑HD + D‑
S HAG‑HD
e Ii2AQ + D‑
KI K2 K3 K4 K5 K6
(12) (13) (14) (15) (16) (17)
'tM( a,iii;‑‑I̲TSZ)tI1<a).ill‑ili7:y+ / i ti'T2lit‑, /i(,i:.‑(lr;li‑L4<tilTl)jH3
cELRIS‑[rfI6/I‑‑̲I)kJiEE(Tt?i T i i,‑
EEC)ie(18)7516 (22)bS7ir$6 m8.
[AQ‑HD] = K1 [AQ][HD]
[AQ‑(HD)2] = K2 [AQ‑HD] [HD] = KIK2 [AQ] [HD]2 [HAQ] = K3 [AQ‑HD] = Elk [AQ][HD]
[HAQ‑HD] = K4 [AQ‑(HD)2] + K5 [HAQ][HD]
= KIK2K4 [AQ] [HD]2 + KIK3K5 [AQ] [HD]2 [H2AQ] = K6 [HAQ‑HD]
= KIK2K4K6 [AQ] PD]2 + KIK3K5K6 [AQ] PD]2 S) >o)a(sWB%&% 1 t18 tfiEO)ie(23)8='j%T= tbS>7?f8.
1 = [AQ] + [AQ‑HD] + [AQ‑(HD)2] + [HAQ] + [HAQ‑HD] + [H2AQ]
= [AQ](1 + K1[HD] + KIK2[HD]2 + KIK3[HD] + KIK2K4[HD]2+
KIK3K5 [HD]2 + KIK2K4K6 [HD]2 + KIK3K5K6 [IID]2)
I =TE.ie(24)kitlct 5 8= cL %&i18 i,
(18) (19) (20)
(21)
(22)
(23)
1 + K1[HD] + KIK2[IID]2 + KIK3[HD] + KIK2K4[IiD]2+ KIK2K4K5[HD]2= a (24)
'd/)(A,:;#.5‑‑(}5[[fI6a)tlllrl)igti/J(jL:‑[lf;1j‑[1=f'T3‑)igJ3 A:V1S‑rLfl6!I:̲))ktJiiitiFx7:t7]‑{1I i 7V7t i?3.
32
[AQ]
[AQ‑HD]
[AQ‑(HD)2] ‑ [HAQ]
[HAQ‑HD] ‑ [H 2AQ]
1/a
K1[HD] /a
KIK2 [HD] 2/a KIK3[HD] /a
KIK2K4[HD]2/d KIK3K5[HD] 2/a
KIK2K4K6 [HD] 2/a+ KIK3K5K6 [HD] 2/a
(25) (26) (27) (28) (29) (30)
JZ2ltO)ie&Jn)T%7k*f#a%@Sj*0)ieLi7oT] 7 7 1 )VO) 9h>9 7 %1fBR L,, Fig.2‑4‑5
E=,J‑1‑LT=. It3(]ihLi5iHJ1/aJ= j (I. 7)(a,3;I)[;I)‑‑JrJI=j)STi)q!LIT=&b llTJr:I‑.̲u)+/ > i i̲)5;I.fl67:r/fiJ)E L,f=. i L3t= AQ ‑/)iYLilg([TL;I.'I:t=J=()iEi)tgalYu i [[,ltJT:(I./J(jL:‑(lI;(‑5‑[1W).;'T3‑1igE=LXl3)tL
VjlD I‑>!)ii$4U)L I i1/a I i !JillI!Iq7I'iT.i?3.a: 7T=I a)Fq7h L17J(i;fit;lj‑‑(1<7blf̲T̲‑Lf:V)tiJtlri EPLX7?##L7T=F$0)Bi4k32jt&FS} *=x1'i> %fD8 I tbSh7?%8. 5T]ktih,Fig.2‑4‑4 TI
&1Ei&bS7>D ‑ fintfE? 7T=7k#Rj;13fSj*bSuOO25 mo1/L3f# L7T=*B%, Fig.2‑4‑5 j= O ,
/J(iL:‑[lJ,:ij.[1<tI,nTii:i)ilog(0.0025)= ‑2.6 U)u!i. AQ )kLR11:1 S.[.H1(tiJ.TL;I‑.g{r7E;I.'I:E=cE()iH}t$ 41T AQ 7=j‑> 9 ‑>I}))lily/I:.)'qT?37)i.llJ]]..1i̲E=7‑ltjT,>iJ( 1 5ii+i$1;‑))LT‑E i + /
>9‑}*)VbS>fEBRgm8. $ 6 VLizS#) >9‑}*)V&V>%0) 1:1 @Ej*tiiEB@qilkk j= Ot=#) >7=*>8=iZjtgm8bSh, RPqqf8=b5 1 3}jlo)7oT] h>b5>##LT^
1 Ti>tj#) >&fEfiE18. 3:7T=, 7oT] I,>#&Lf=^1 TthDS) >0)BilEi&bS7L'T]‑
Tih7rlb8a)tL 3i#k8=ck O 7of] I,>j5i43%*#%9e5 7T=b, 7oU I,>B,q#&FSbS>^tf3gtfI
?TU)8. L,blL,, 4>B10)‑>SIV‑‑>3 >7?tii2jtiBiB8=%BLTU)87T=b, =0) iBi2&#Wki*=1L,fab)? f=. 5:7T=, 7oT] T,>#&L,7T=S) >bqg!Bo)&1Ei&i2&#
T. BllIE/I‑‑̲T)krnu)jff9:I‑iJil,i;iR!Ji/f7]2S';,.iJi),i;i L I (J.:‑(̲L:1?JtJ+i7JiEL. f JJI 7:Lh 7=r‑P1.RL 7T=. L,7T=bS>?T, SiB%L5a) BA
0)##tT,
)Ro)A: 5 fj:*#Gf3:jiDSbS3gf7L,TU'8 b 0)t%k6m8.AQ + BA.‑+AQ‑BA (hydrogen‑bond formation) AQ‑BA+ e ‑,AQ'‑‑BA (1stelectron transfer) AQ+e.‑AQ'‑ (1stelectrontransfer)
AQ'‑ + BA‑AQ'‑‑BA (hydrogen‑bond formation) AQ'‑‑BA‑HAQ' +BA‑ (protontransfer)
HAQ' + BA‑ HAG
I
‑BA (hydrogen‑bond formation) IIAQ' + e‑HAG‑ (2ndelectrontransfer)
HAG‑ + BA‑‑ HAQJ‑BA (hydrogen‑bond formation) HAQ' ‑BA+ e ‑‑ HAG‑‑BA (2nd electron transfer) HAG‑‑BA‑ I12AQ + BA‑ (proton transfer)
(31) (32) (33) (34) (35) (36) (37) (38) (39) (40)
BA U)iJq;.i1/J(ii:;flI;.lj‑‑JrJ:jJ,L1, AQ 3:T= tiIU) BA a)/J(i!,i#['.‑‑{TS;L'fl4<(iJFE1.4iJL‑‑E[tE=i:?
T3ZjtSm8 tRF$8= BA75167oT] I,>bS>#&L,, HAG 9‑}*)VbS>fEBkSm8. $ 6
E= HAG 9 ‑>1)))L a:T=tifU) BA /)(i:;;I:L1:f}SLff[Wi,JFEli1)(:J[]i(I:I:E=J=?I =J[Ti11a a)iht
%5%UT H2AQ 7=*>75Sh4:BEgm8bS>, =0)tfb BAb'60)BPJ*0)7oT] T,>##
75S>G!=O, H2AQ bS>fEBESm8. =0)j=5 8=iEj1#&t7oT] Tt>#&bS>#42L,TG!=
8 CPET } *=Xt'i>tL # ) >xqO)g21Ei2jt} h=X>i> %4$1&LILla‑?0)fB)7?A
8 t%A 6m8. #/ >9‑}h)V7=j‑>Bj=V>t=S) >7=*>0)7J(,*#.E%@Ej*
iL iE1##b) 6 7oT] I,>##^:g%PFEib7?G3%8jiFSO)f7?ZB O , %n%hmo)7oD h
>##igLii&(K23,K36)bShj(fh I tbS>, CPET } *=XL'i> 8=BU)Ta27flb8.
34
0 i
0.8
0.6
0A
0.2
O
0 1
0.8
0.6
0.4
0.2
0
0 1
0.8
0.6
0A
0.2
0
‑5 ‑4 ‑.3 ‑2 ‑I 0
log(BA]
‑5 ‑4 ‑3 ‑2 ‑1 0
log[BA]
‑5 ‑4 ‑3 ‑2 ‑1 0
log [BA]
Fig,2‑4‑5 Molar fraction of the various species formed by the association of AQ(up),AQ‑(under left)and AQ2‑(under right)with BA in
MeCN. The diagram was traced using the equilibrium constant listed in Table 2‑4‑3.
:1Jli7T̲fi;7/J(ji‑Ill;‑i‑)‑.[6‑(‑i‑(i‑TE=J3 (1?a + ) i U))Ji‑fLfULjB..:‑f‑'i‑D[
‑#2#mlE%gho)#i&iZjtfE15E (E1/2)ii Koopman 0)k#KB;j)%Lijlo) LUMO IjT,)Vj=‑(.flu)%jn)T,
F.E./2 ‑ AGo‑ clu
‑AEs‑.1v (1)
T,Eei6T,fa. I =T, Aati@,qS,fE4qAO),SB}JfEI3E, AEs‑olvti 7=*>9‑}*)VO)f*
*E*DIjT‑)i,#‑t*Jr%5}jlo)i**EfDIjT‑)Vj=‑0)Z%iiLTU)8. 3:f=, Ri7 7 9 j:A‑i&7:>1 eVNTb87T=b, I*)Vj=‑iB15E%eVifLk t18 i %%"P8q6E7?b8.
B2E=, (1) ice)LB%klq18@< 0)mRhEBtbS>b O , %j11b3Ei+5fb) 64$6m8LUMO
I ‑+,)L‑i=‑tiiS;‑)‑i;I.Ti(i(I:a)1,Tip)7:yJ=<.ffaryJT?aI t7P11.tft141TL l/a. L7), L, iH)i‑'nl iJltiLUMO^U)I.Ti‑l'‑JITJ‑^E=f[Tj1?a)1&FI!Ttb yJ= S)7h7ha‑) t3Tt. /ilJk1/a 7 =j‑ i I)
‑>th)i U)k'‑'JA:(E(I:Pi‑‑L,il3;:3?').i7:yJ2(.1?3.L f=/)ih?T. i;LUFJ)uJJHilB'.)tT/a /)(i,i#.I,‑‑(TU) I;;u‑ntfLY‑):‑uruf=SbE=tLi['Ill&(1)*J7)iIT,t'j‑I/S;fT/aI i ti1,‑Sam)T19/3. I =7?, iu‑LJr‑Ti [i /)irCh.'f‑!n'.J7Ti1'‑i'llT‑II))T. A /a I i fI‑,t'3.I..i:i:L. I,jJtiliH}tJiEI;I;i:J'^J32ihtJ.=BI;.I:E=*fT /a /)(i;
;I:if...i‑TU)iUunt7:r,ii'6.;A)1i717Ji,i.(iE=8i, I4 1f14i'a'1iliFlre.gil'kT/u 7 I A‑i ‑)‑>1‑A)LU) j ‑)1J]
)v%iE (SOMO) *#2i&TfEBE18 9x1 7=*>0)HOMO8=}+185iLaB%%*L&L,I
%iEiELJ2R18 ietfbS>4=i;a.
)JLf.Julia.:‑f.̲BTA/IJ‑‑‑jE=zBT= (). rwTJL:̲a)J[Ti1'‑1Ji‑fig.frlt'Lril‑)iEJ=< =1iL , 71,7.i‑T.‑iT[j 71 1,a) IRU)iE1#&iJLiB&B3IXP%Jn)f=. 2STfBtiq&ti6‑31++G(d,p) &jn)Ti83S &iaiBLE
L. + / >iX)tI6)iLRIIU)7J(iL:‑#.Ii{}S.l.f(1<U).fJLiB‑I‑jT.)L#‑ fly;J1‑L , /)(A,i#.I.‑‑I̲}5;Lit[〜r5)).k
E=ct7JTULiCI ‑+,)L‑i=‑,Af[E7hLL/J(i!.i3:[Ii‑{3.a),;'juLILa.i‑JYi.;‑rli7L f=. ‑1=5hiLIULihl‑I‑‑^i‑1:Tli.;‑[.‑^*
a)rLtt)lu.3IEV)f=i5,AQJ= ()i̲'.)}Lf̲:[tj)i/JlS<. fJl?jlifTMJ‑i‑,'J;Jr:I:.a)(..galf=^ > 1j+ / i.
(BQ)%f{JB L7=.
Fig.2‑5‑1 tiBQbS>7k*f1#Sj*Tb8 i 9 ) ‑)Vt1:2Bj=V1:4@Si*, 7I/ ‑)Vt I:1BJ=V11:2@E1S, #JBLS@ i 1:1BckV11:2@Sj*%Jr3BE L7T=F$0)%#iE4XPhq8=B i18ia i*1EtB3S%/j% L,f=. 5:7T=, %0) t%a)7k/ii5jS#E%0)&S %Table 2‑5‑28=j% L,7T=.7kiFejS#E 0 a)Li a (i/)(i:,::()I;I‑}11<V)q21:tliEiJihT'::,‑il(=d.thlfiI< , a:f=BQ/)ih.‑Li(',.i7:rJ.I;J.;LR17JJIt11!7< tj: (), /I(jig:,Iit:T!Jtt.]i;.< fI/3 I i iJil‑.!I!IRJ7II.Ttf/3. Fig.2‑5‑3tii:j3:J[JLiBtI‑+,)L‑i=‑ fLY[t47T{L f= b a) ve.zB/3. BQ Lu‑Ji‑a)r77]ftTi̲U)[IULjB7:yJr:!‑tikret&.'i‑V1.‑I‑4Ii).9LU)!tJL3ati/J(ji:;(lL;‑I)‑‑[1<a: f= ti:L‑
o)1thO)BQEb*0)%3fT,, %3iifO)LUMO, SOMO,
HOMOO)%3fljT,)V*‑bBB
L,7T=. 3:7T=, Table 2‑5‑48=7j(*f#E%@Ej*Jr3Bk8=J=? T#ilESn8A'BthljT‑)Vj=‑&
ASCFt L,Tj% L,f=. ASCFtiBQ7k/ii%j;#E%@S#0)SCFb1 6 BQBckV17j(/*13fSi*bS>*
5u).T().:(I‑:TYui 5 a)SCF*LY ,‑3[i)f=IEi7?.
/fllU)fuu)U(ii
ltia"i:Jji:[EU)51;ul1!!Ji)(ii).
36
I
'J:: ::
+}
JJJ
JJ /JL J
Bq‑ME4
PJ.I
IJI:,
+ i‑4J/Jt‑
Ji‑‑i,
BQ‑BA
+ JJ}
Jri‑J
J
J
i
+ J.
}JJJJ }JJJ}
J
BQ'‑.PH:
} J
J}
I‑Jt}
J
e
:J:
1+ J
J4 J +
} I
}q
BQl‑‑pH
I:.J'.:JJ
+ J 0:::
J
i
JJ JJ
i', .)
.,S a.I.
Bq,ME2 i
・jJ::J'J
}4
J
+
)
)i
J
}
Bq‑PH2
J‑: :8J
J..,::.J JJ:J,
,9J,
,i.
8Q'
‑
‑ME4
I
} v‑4.
}JJ J+
H8Q I. tu
a) Chat.ge :0 I }JJJJ
I
}J.JJ
+
BQ
.I
:I:I:
+ .+
JJ:;::
Bq.PH
b) Char.a,qe:‑I
J}J
+ JJJJJ J.JIJ}
+
}:
BQy‑‑ME2
}+
}JJJJ
.J
)i‑:‑a‑J
JL‑,
HBQ +
J +
} }
JJ
.‑i ?
JJ
J J
+
}‑1J + BQl‑.I)A +
J‑. J.1J
}JJIJJ +
c) Charge :‑2
+ J.J.J
J‑JJ‑
+
BQ:I
JJiJJ.
J.JI.J JJJIJJ +
JS.
J.4.}
Ji{
:i...I
JJJJJ
JJ.. A‑}
+ +A J.J.J
JJI.JJ +
J
J‑J.rlJ
JI +
J
J.
44JJ 44J‑J
+.J.
J
I.‑44J
.J
8Q2‑,ME2 BQ2‑.ME. BQ'‑.Pt{ Bq2‑.pH:
} JJI JJI‑
JJfJ:.
+J JJJJ}
JJ.JJ +
8Q2‑‑BA
J+
J.JJIJ
JJJ‑JJ +
HBQ‑
J
JJ JJ
JJ JJ J+
+J ‑..
+I +
t7ESQA‑BA H..BQ
Fig.2‑5‑1 Optimized structures of BQ and the hydrogen‑bonded complexes with ME, PH and BA for neutral BQ (a),the BQ radical anion O)),and the BQ dianion (c), calculated with the B3LYP/6‑31++(a,p) method. The bond distances lists in Table
2‑5‑2.
38
Table2‑5‑2 The bond distance in the optimized structures of the hydrogen‑bonded complexes of BQ.
charge:0 BQ BQ‑ME2 BQ‑ME4 BQ‑PH BQ‑PH2 BQ‑BA
cl‑o2 1.227 1.235 1.238 1.234 1.233 1.235
o2‑H3 1.975 2.008 1.885 1.898 1.812
H3‑o4 o.973 0.971 0.977 0.977 0.987
charge:‑1 BQ'‑ BQl‑‑ME2BQ‑‑‑ME4 BQ'‑‑PH BQ'‑‑PI{2 BQ'‑‑BA HBQ. I{BQ'‑BA
c1‑o2 1.272
o2‑H3 H3‑o4
1.279 1.285 1.288 1.282 1.318 1.357 1.266
1.720 1.772 1.538 1.591 1.076 0.968 1.713
0.993 0.986 1.026 1.013 1AO1 0.997
charge:‑2 BQ2‑ BQ2‑‑ME2BQ2‑‑ME4 BQ2‑‑pH BQ2‑‑pH2 BQ2‑‑BA HBQL HBQ‑‑BA II2BQ
c1‑o2 1.316 1.332 1.342 1.385 1.361 1.390 1.412 1.347 1.377
o2‑I13 1A10 1.560 0.992 1.015 0.982 0.965 1.020 0.966
l{3‑o4 1.079 1.026 1.794 1.604 1.883 1.569
All values were described ihA unit.
(a)
O))
(kJ 1110l.1)
C 〜
+0
+
Jr̲ 5iE
‑400
(kJ mo1'l)
I‑?00
・iOO
・600
:E23...EO...LJZE...,L2iO...tEZn...Lie
! +
HOMO HOHO
....‑.ll̲
H OL(O
〜
・'m
'l
''''TUEd
!TTT7T:...l'
I
BQ ZiQ‑1ZE I a Q‑1(E4 a q‑PH aQ‑PH= B Q‑BA
LET....,
〜
〜
+
LuhSL.""Li2aii...‑...̲...
e2ZZ2̲J
HOMO ‑I...
〜 4〜
d3?
+
‑ J‑
+
qLW
undo LT!E LTt6f6l...̲
1 I
1
〜.B2E9...S9Zia...i‑.‑‑.S9q
・.P...̲qi2ALn
I
LE2E2.II...
I‑
''..
't
I I
't.:'iS2Zi9I
''...
SOZW
HT='''"''';
I)Qr‑ Bqll.1lE2 BQl‑,1(E‑ Bql‑‑pH Zlq'‑.PH2 J3Q".ZiA HZ3q' HBq'‑tin
40
(C)
BQJ‑ BQ=‑‑hE: Bq2‑‑LIE. Bq:‑.PH ZIQ>‑PH2 Zlq=‑.BA HZlq‑ HZ)q‑‑DA H?q
Fig,2‑5‑3 Energy levels and illustrations of molecular orbitals for BQ and the hydrogen‑bonded complexes in neutral BQ (a),the BQ radical O)),and the BQ dianion (c),calculated with the B3L'YP/6‑31++G(d,p) method.
Table 2‑5‑4 Stabilization energy (USCF) for the hydrogen‑bonded
complexes formation, and the energy levels of LUMO, SOMO and HOMO of
BQ the hydrogen‑bonded complexes.
charge:0 BQ BQ‑ME2 BQ‑ME4 BQ‑PH BQ‑PH2 BQ‑BA
ASCF LtJMO
‑381
HOMO ‑745
̲49 ‑91 ‑28 ‑54 ‑37
‑404 ‑418 ‑414 ‑443 ‑400
‑716 ‑725 ‑581 ‑589 ‑701
charge:‑1 BQ'‑ BQ'‑‑ME2BQ'‑‑ME4 BQ'‑‑PH BQ'‑‑PH2 BQ'‑‑BA I{BQ' HBQ'‑BA
ASCF
LUMO 285
SOMO ‑41
HOMO ‑230
̲112 ‑204 ‑88 ‑165 ‑87 70 25
217 198 181 166 169 ‑111 ‑128
‑133 ‑206 ‑127 ‑195 ‑201 ‑578 ‑605
‑332 ‑404 ‑294 ‑325 ‑332 ‑694 ‑677
charge:‑2 BQ2‑ BQ2‑‑ME2BQ2‑‑ME4 BQ2‑‑pH BQ2‑‑pH2 BQ2‑‑BA HBQ‑ I{BQ‑‑BA H2BQ
ASCF
LUMO 560
HOMO 463
‑231 ‑407 ‑252 ‑437 ‑284 ‑420 ‑568 ‑462
430 408 370 340 334 234 172
‑60
309 222 251 51 227 ‑5 ‑212 ‑562
All values were described in kJ mo1‑1 unit.
42
Fig.2‑5‑3/)1 LIJFEqg:/rTi[.'I:E=cE()iE!>‑a7:rJ1.ti‑,I.‑TJlli)S1‑.T.‑Aa 41T=BQU)'fULin‑I‑I,)L#‑
ti[[::J‑< t3: ()./J(A,i#rrT‑‑:̲if;['1tI4=7=r)r‑2l'kT/aI i E=cE ()BQU) /i+.[ULja‑II+,)L#‑/)i[ft< fI T3 I
U)8 I tbSh3iib)8. 3:f=Table 2‑5‑4VLj%gm8 ASCFO)L6tL F17j(/*#E%@$4*Tti BQ!JiJ.Ti‑(I:ifLYlt;JiLK}Jitt. BQ/)i lFiJJiii‑/I..iTt.i/)(i.J,i‑:(l[;i‑i.I4=U)/J(i.I,i[!fiLj.J[1!fJLE!)ih^i < tI/a (i tt. 'A:JiffEga1?3IIT,)L‑i=‑/)i)(i < fd (). I a);i‑[‑̲?,‑T[#,1‑‑HIJi‑;Ted)‑>i i L‑‑> 3 >i.Ii‑
nUJ"i :.fif['I'Ta 41T=‑'Yj5!i ‑‑.FxL T=. lrT'lJFE/I:(‑:TRfiFEu=J3i+?a /i+rfULia‑I‑I,)LS‑U)1f(::l37h L1. rk*'LU)7J(i:..LII;(i‑[1<i /J(A.:;a.I.:{JhSI[;[4<*J1‑‑Zl)tT/3 I i r=J=()F%JEi2)tJ,Ti(1l/jJih7f‑)tj1 1 7>‑>7 I,L,TU)8 I tbS>g#7?%8. g$8=#B,S@o)*B%, 7oT] I,>b3h##L,7T=‑ES
#) >*^1 fthT]#)>0)%3EI*)LS‑b3h*%<bR/j>LTU)8. Lb)L,, ‑ES#)
>&V)ll Tthf]#/ >0)ASCFbS>7iP.TJL7T=ck5fEL&i:j%LTU)fab). =niL 7oU I,
>fSDu)Lf= ,I,‑k'‑Jji:f3:〜i lil‑ 1‑1 A‑i fLY.i‑I‑?,‑F̲E=:I/u7:tL1/uf=i5 i ‑,5‑iLL141?3. 1<Ji:
Llj7ti7TtiL〜 > lil‑ Tt 1 A‑> tijt1:J‑:I.Td[nJ,'If.'f‑I:rt'R!JJii'til1"i,+Lr.)rf1)kL I i.1?a I t7P1 ‑T,i!1JJa a1
87T=b, SB$0)‑E=S) >&V)ll Tt>S) >0)ASCFtij(ffaL&&j%1t*k 6ma.
3:f=, %L, < IfEfL,7T=‑t=S/ >&tF)ll ft>tj#) >0)HOMOO)&ii5IjT‑)VS‑a B21EiEfkbS>j(i < df‑}j1,I 7>‑>7 I‑ L,7T=I i &.%*18.
5:ji‑fifiJt;Bf;‑I‑̲1,TtE=cE ‑3 I f!)T:r)41f=#.I.‑‑nl;ti.CVU)9illTJHL‑A‑̲‑1:,‑i i i L ‑ ‑>a >V)fht‑nii ct< ‑i?{L. ‑> i i L.‑‑i. j >E=cE ()‑15‑5;Snf=B'2[k;G!7tX h=7:LJJ;EZ.jreb/a I
i/J(,I,‑$41iT=. i)J‑̲U)I t7h L3. }}1 7r I (I:;.RjTyu/i(i.‑f!I;‑Lj.(6tiJFE;1'Lgi̲'iEf1[I‑.Tj3)‑L;a a lf=+ / i 7=* > i/J(i::#[I,:nSL[rf[1<7=y)r9l'kL. 9 1 7l'I E=.i.A‑jT?a/I(j!,:;(lr;.Fi‑(6ti[rTJ[Jl:̲
+ / i t7J(a,i3:.TT.‑;i?1rf(4<7:y)r.Zl'eL. 9 1 7llII(I.i.i;jT?3/J(jL:‑(lf;(j‑(6ti',El‑Ig(,TE(il;E=
cE()i3 jtSm7T=#) >8=7oT] h >%#&Sif8gSJTq&tS?TU)8 I tbS>#E=i&41L16mf=.
n=I.I.I̲,‑:+ ) i I,L:fiALgBl'liJiE4'!gi7:r)IJi)T=7)(A,:;#.ri(̲T!)if[11AtT/JFE‑7‑iSP)
:LJ7‑L^!i77 i 7‑9 # / >AlgBTfi(T>Jit;ll;)U)[1‑:.'B‑i
‑1;J'lh'JE=/I‑‑̲LII!fL7;‑J[!t#/ > (i 9 i./ 1'9 Irii‑E}]llir{F7?.fiRffEJTJt9 > /i9 Fi‑'i‑i ill‑/(M'JE=/J>‑f 4.lVijB7:y,i..〜tulrJLJ.7rLiT"lf.1^fifi7:r;filJiJ.Pg n?3 I i vE., (Fjr[J‑U)ff%T'fE!JitH‑I)‑‑i 4tT i)/a. fiWtEJfJt9
> /i9 fJi‑a)5iLf.i&7"t7uti:̲t=7J(i:.‑;I:.I.‑'{=Tf3:tlu)t]ili)3:.Ji.f=H=J=?3i) U)Ttb (). )1tl A‑i >i}
‑ + rW=i!.ild!/]Lr;)t1̲IALgBTfiJr‑ii1‑4it=i‑A.tlai?3 53i+.il,a;‑.1W)tE)) i)/J(i!,:;i.Ii‑a t=i:()I;J'))ITi a1T= i)U) Tl A (). I a)fur.I)uL/JJiu!J.I,U)][%$1Tf!̲n'.JfiEiCJ]iE=/J(ji:.‑3:.Ji‑(‑}J)rrt&1Jj!!JSt,i‑,‑[TJ2a a1?a. 1fJ‑‑.E=. 7J(i,ik.I.:
i}i}1 1,7:ri‑/j.*t=Fli!L f=LE%rn *L7T[,f[Jl'kL , I U)/J‑(i!i‑#.I.‑‑I̲TfII:[T̲(1:nJt=A:/a 5ii+,i.P"3‑l'it*J'L;
jB Lf=)1Y*= }jlJI.y 9faiEj1#&A75S'#jiSmTU)8. L,75)L,, =m6tilgmb I,G‑fl3P)yFruiV)A+uTIiE=cE? T J;i‑fi‑/JJLfi U)i3ifni]ifly;I;‑lrTJtPL,. I a)'[ld‑ffSJ3‑))7:rj > I‑u
‑)L1/a i il‑jli,'i‑i‑:[l!(=L̲E‑jtllTl l/3. I a)J= j E=, lit;'x‑(1kJ:i.I‑.n'JE=7lnJ̲IjIIEf}q:n*/FE1&i I‑̲E=1]I';ABL T=ALg3rnr[‑El‑Jgi*JfH ITJBjif3P)]i‑I,i:a)[nJ.'II‑UJ7iTI.iLJt3*T=fyi)tiS < [30]. 1'JT)7̲&5T
k'‑CtlBli[Ei2jtJ[:(:̲7:r‑,1tTI i 7hLIJ.‑E'x‑([EJ1;.I‑'U))Jiu!J1',TliLElilfiry)f';ri L TJIJilt131?a 7 I
D i=> fLYAikf.iTfiL,T=f9‑lJiJ[31]. 7nL 7 J{ T)i A+uF('li'iiib5i*JIJ iITytJ,‑‑ii'jifSm)tpHU)ri!:‑1Lb$1 7:r(Jr.J9uLL T=f'/‑I)[32] fTtf.:Ak 7f.A/a. ‑1LT;'fretL+ / i I);:ill:7Ti‑I.li11'9i̲[‑̲(=RqJii:[ELiT=A2zB[li I.‑E4‑['9i7:r[1‑:‑.'iilL. Jlt1 A‑i * j1 1.y 9 fiEJ,TLh'‑iSj3))tj=))LjRU)1‑lVi5jt'=y,ilt#.JrTE;‑l'‑iSP)yFftli
a)Aiyf.tJlii il‑jqiB[IL!i7Ti‑.B!A , cE()i‑ltir!'qin'JfI,a:[7)‑let/J(ii‑:;I:LI,‑‑I‑}J)I.TLh'‑iSdf)))i)JL;*'7J=J3 (.17J(I‑2
%r]%P^ 6b)8= LT=.
‑T:j'lE=LgffTliJ.=E4.()itL JiElg(:F1(6E= fI iliJI;f'i‑itJf;kT'JtE7T1‑i)? T=(EJ‑1',i.Ti7:y.iffA L 7T=J.‑E1‑Bi7:y,a.‑
[LltL. 1<TJr.I)t7?1f[Ti'5't[EJ}',rl'JE=i.I;1J(:jIJB'f)tE‑HE.TtA /a + / i *Jr‑‑E1'!;)(:‑T{TLrli〜;#^L f=A+uTIi I.Tit‑[gi̲U)I1‑:r'b!7i7‑jR,#T=.7'.i‑J[JI=̲7Tr7Jt1+ / i tJr‑GILBiU)nnfLY, I,Ti'x‑((EJ1‑1].I‑'n'.J,rm:n!(EJ1‑;,I‑'n'JE=i.l‑
・[1:̲fLY,i(i fj:i15ji+mlmlJirEtJRfr5T/u I i Tt, JiElii){2;‑T(Jit=+ / i U)Big(EiBhL‑TJL:A/==iJI:̲7:rT..J‑:?
f=Lgf;7][r.‑E1.̲r'')iU)[1I.'b‑il*J1‑:r'b!L T=. i/ilW1‑:‑r'b5L T=f+uTl;I.‑G1‑()itL 1? i fj‑‑)L /)S11&ri‑‑T/JTJ̲I:̲
fri‑*LYS.u)HL,f= S̲)U)re, j=j‑‑)L fr:.#.AL T=S / >.‑i,1;I:.̲ffl4<flylr[‑E4L!gijinT‑E=FITL13:ILijLMEiii LifBS(SAM)i L,TJr3BESifiT=. I 0)a: 5 8=fj‑‑)VO)#J[%&*rJJB LT#) >i75**j*
i:4;iE4qB=4TgeSSiff=qfJti@ < , iEf##8=1B L,TO)%E%i3EbTU)a [33‑36].
I a)
‑‑T‑‑iLtifj‑‑)L)i.3r,=rf.IJ‑:?/)Ji‑j'‑7Ji(t>̲i 1!Jl:blM'JE=#..I..I/ULT 7JfJl:̲Tf *JJ‑i:)I)L , 4L!)‑:fMj:,lBfi Gfi‑+r LEIig‑i ifT1.r& ij‑‑ry)f'ifur'LI;!jliJ,{tfitI/ir]1l=J.‑E1‑BjiE‑t'1:i7:yu.iili‑I/a 7tli‑7f+i; hAE=lt::)‑n&.:1ii:, lL::)‑r'5nr'T]JrJf:̲u}tLiifji‑jlJJ.lli7=y)r‑iT)kT/3 I i /)ill:I‑Lf/u I i 7Jq‑!J‑:‑k7?A /a. I U) i i I+1&^yi‑‑rnfi‑(i 7)VS)V53j&FB U)8 I tbS>@ < , SAMO)I)RjtBgf3:XR9,f]f8iStijlt L,T7)V#)V$1jFpq
a)van der Waalsj)t=j=? Tijtb 6mTU)8. ‑A28=, @,[J533SBtyeg%BO)vander Waals
l'‑‑ff̲J3J=7JtTir;ITL:i fhji/i9 S ‑ 9 ‑ a)R'Tl!)ii,‑3%13LE= fj:?3 t5t1. :LtrJjLflJ.lI!u)1‑Iflri3U)ihrl3ll^i L TL 1< 1tl'i[6J7Ji35/a.fU)f=&5. ‑I;]'1r'{JE=ti7)LS)LfiliU)l7{j,;.‑2&/Jilb/A‑1)igtJJ‑̲4;i)
lii‑{Tt=.JA!Jii:,I[:,i'i?.:lig,T[::;Ber['fJi:I‑:a)SAM/)sir.il)kSaI?3. a:f=. I U)T‑‑fiiiil[:.uJi‑I‑JJl;Jib
44
JFEIL!gLL(=[.I,lJjE1?aI i 7PIT.i, 1‑i ‑+,)Li';u!1tL(I?iltd)fi)FLJ)VIttTIT[L.'1‑)i;Lu,i:[nWliturf:J':7 TU)8 [37].
I =7?iL 9,10‑7> f,9S/ >%@%4:jgRi58=B]klES;&TJn)f=. Fig.3‑1‑1k AQ@eRiiE4qAO)1fA8=jP)f=N‑(2‑})Vh7o I,I91)V)‑7> I, 9S) >‑2‑i 9 >1 i >
0)%BEBiAo)8Em8&j%L7T=. ifBRgnTU)82‑t= TthT]S‑>}f)V7> h 9#) >%, tto1)‑}9i>9DD9U}‑ I,&jqU)T@4ESif, 7> I,9#) >‑2‑7)L,jet Tth%%BE L,, Li*R9!%17?T=. )Rk%BEL7T=7> Tl9S) >‑2‑7)Vj=t fiho)7‑tz I,I I, T))V i*i&8=‑>Xj17= >i:i4;bpLT##18 i, 7)Vft= Tt)t7= >bS>5#%L,T1 i >%
Jr3BRL,, %BEiR#Tlb8N‑(2‑})Vh7of,If)V)‑7> I,9#) >‑2‑}9>1 i i%1%
8 =t75S>TIf7T=. %BEL7T=N‑(2‑})Vh7ohlf)V)‑7> h9S) >‑2‑}9>1 i >0)
・lB!EfL,'bqmmouLtfa8 ck5 8=7‑E I,I I, T))V8=i*# L, 7)VS j‑Tiii5&mLg L,7T=4>
JFEfF!fr lLJ!fRqf.1‑ii[ia i}, AQ Tl‑Ci':[LillJMEiii/Jji‑l'‑J)tl'!frJrElq(jiI(1T‑L )rf1'qa if. AQAi5tMIi:IrLTilL!gi
*J1=f9uiT=. =U)J[TL;1i'9iTILI.Tiq!jiTntAQ7:r7)L+)LS;L'it 1 i >7:.!A[lhriLTJ3 (). 7
)L+)LSi'iJiJ.Ti/A‑((EJl;.I‑'rT'Jr=JR!Jii:tiiJT!I:̲Ff'iLTtFD(). ‑‑))‑U) 1 i i ti)L 1 7l)1"i).li‑i L I‑^j:.nLLaI TL i?p7Ph. ‑A;fur.I)tlEU)['ri^dlfiTtiJR!Jii:7:tb/a.L7h L. 1>̲tf*‑)L ‑PW)[EJ:;.I‑llR‑I'1‑‑ti.i‑::1‑
J,Ti(i(reti7,‑̲'&'‑JJtveb(). SAM7V7;dJl^i.1/aT=B. SluI7h"A!J/i:E=IhlJ=ai/a ‑1700 mVj: 7:I a) ‑'rr〜dP[ireiluJjiIA/(‑]‑‑‑?T=. a:f=. SAMJ.TJll̲rgi7:r)Hi.)T=jf.[,FEY.t.iAlgfyTia a lT= 5}+E= cE()I a)4‑!J‑:.I:Iitil]U3:() [38], JTGitiE(atJ.TilL[gi(Ir.I‑,‑1JiiitfEa nf=3:jijltf'{(;i:ii)ft]r>q7:rf!J‑:?f=}5, Jji:rT7̲:n'J[nJ,'[!f)iS)ITTfJtEPet35?a.
‑̲L:::̲L:‑
0
CH20H
2‑hydro xymethyl anthraquino ne
H2N‑
SH
0
‑ H
P Cr‑ Cl
lL
0
Pyridhh chloro chronute
C yste amine
‑̲L:̲‑:̲L:‑
0
Anthraquino ne‑ 2‑aldehyde
:I:::I‑L
0
N〜
CHO
N ‑(2‑mere aptomedly1)‑anthraquino ne ‑2‑methane hhe
Fig.3‑1‑1 Synthesis pathway of the N‑(2‑mercaptoethy1)‑
anthraquinone‑2‑methaneimine from 2‑hydroxymethyl anthraquinone.
46
'LJli=fiT)‑7 > I‑j S / > AigBTTiJ[li1‑[IJiU))i(A,,:‑3:.Li‑{}),i:A,==.1J[:̲
4fAL,f=AQ4TgeS%f@%Jn)T7‑E I,I I, 1))L*f@*7?CVifUlf%11?f= i I a, q 3gtI ‑I,TLhln4i(t:3B)tiMJi7tJ':L131. JFEliT)i‑T{l("‑E=I,I,lJjE$ 317=AQU)i3)tt= I[I51:T?a7=j‑ >
9 ‑}*)V%i*tH18 I tbSTT%f=. I 0)WklESn7T=AQO)i2jti&t&1bi&0) tf‑9%
L5Eti%mf>m‑1410mV, ‑1242mV&j%L,, tic‑90gti168 mV7?ZB?7T=. if=#=*
7?177 f=)1>)V9 7r10)Sp5*7?tL 32jti& t@Jbi&0) tto‑ 9 iElkti%nf>n‑1357 mVt
‑1303 mV, tf‑90gti54 mV7?A O , 4p*eRiiEig@o)tie‑90gti)1>)V9 0)t%0)n31%k
fd7 f=. =U) I t7h L1. AL%BT[iJrGldJ=J3t+/JFE‑fJ;3JU)iii)ii:(i)ll)L9 E=lt^3tE<. )1t.)L}}
a) i i t=lt<),i:.^i̲t;.T1:jJi.'u'‑‑.ilI i /Ji'T(n#1a a1f=. I 31tiAQ/)ihJrTd1‑rgLLt=r'::;i.*.'13i:t=Tr[.lJjt[t:i nT=f=b, 3}fe)3d;%8EjJbVa< fa O , iEf#&bS>ST]FRSn8f=b t*A 6n7T=.
:)((If1‑:.'bTiL f=AQAL%B[Ti'[TJ1‑r1)i7:rIIJiIT. AQ(I kfL /)(i:.‑a.'i‑(T7=r)r3l'u‑7JE'1‑‑;I‑.i.TEfLY)f,‑‑(J.:a ifT= i i U). I;‑Gq?i
̲I‑̲a)AQU)I.TE‑ti3J;‑)))JL:^{7;JTJ[:̲t=? LITCV[RiLE.I‑JT‑A/T‑I‑‑?f=. /J(i:..(lr;l}11‑(7:r y71 I‑5jijli L,TiJTrfi(kLIIr=i;Ts))rlL T= i i a)AQfLgffTT;I.TL;I‑r',)i
̲[‑̲U)AQ/)i,T1‑TCVV) }r$4iJ)fr Fig.3‑2‑1‑Fig.3‑2‑12kj% L,7T=.Fig.3‑2‑1tiNN'‑‑}} j=)VR#Fi, Fig.3‑2‑2ti7 I ) ‑ )i,, Fig.3‑2‑3ti}9=)Vp‑t= U fih#‑>Ji>')i‑ T,, Fig.3‑2‑4tip‑t= TihT]S‑>7t Tt7
I) >, Fig.3‑2‑5tip:>7) 7I)‑)V, Fig.3‑2‑6tip‑I I,D7I)‑)V, Fig.3‑2‑7 tip‑}}j=)V7S )#B,S@, Fig.3‑2‑8tiW@, Fig.3‑2‑9tip‑7=X@, Fig.3‑2‑10 tip‑ I,)V1 )V&, Fig.3‑2‑11ti#BtS@, Fig.3‑2‑12tip‑7 i ) #B,S&&i*i&* 8=iS bn L,f= t50)@eSiEf@to)Ago)CVT'ZB8. =m 6 a)##1E%4ho)pK%Table 3‑2‑13
f='Jl‑Lf=. ‑)1f f)LTF1{ji:‑*J;::Hlf=/I(iL:‑(!f;i‑j‑I6E=lf;‑3dLT, i'T{I)igu)Jill','))IH=fl'‑‑‑3I. AQ a)@1EiZjti&bShjf‑}j1,I 7F;)7
T,18tVO)#4EbS>‑aEhb
6m7T=. I 0)CVO)‑>7 I,0)A i S tiy7, 1,5:)L]1u)/i(a,:.‑I!r;l}1JI:̲U)ijjt!a E=f‑HrB!Jit.i.B.&bLt)4i. I.Td4i1)i̲I‑̲U)AQ!J(17l I‑)h'‑i /J(i::*.I..‑kS‑lH1<7i.‑)r‑2l'kT/aI i 7:.AQ̲llU)I.‑Td+I.*.:1ig!)ilft< fx‑3 f=I i E=ct().ih‑LJ.Ti(1t!;i)i j{‑}51,I 7>‑>7 T,L,7T=t*k 6m8. L,A) L,flbS>6, #=*T)1>)V9TO)CVe)4E#bS>y71 1‑IJi‑f7?d5?a/J(i!.:;[lI;.‑(i.[4<U).}5;.5 E=cE() :39 1 71=53ili.:r!Tt%f=I i E=ltp<, /)(i:,::()I;‑
i}‑‑(〜)Wigtn;JFE1[)iI‑̲a)AQU)I.TL;+i3P)E= Ij‑iL7J;ITS‑I;.lT1.‑iti,jlg <. 'j1‑iCU)TfT)'grf:̲7:rIT'?7T=IF
‑}jlJI 7>‑>7 I,i=g3:? 7T=.I ntbk/*#tE%b5ikAQ3}jlo)]k&8=j(i <
,‑EZ3*%5%tJ TJ3 (). I.Ti1‑[giE=AQiJil.‑,1Jii:gal?3I i (=ct ()AQU)JmtJLfiE)) ti‑g‑L < (ftI,‑L,. /J(ir:;A,'T‑‑rT
%JT3BEL,t=< < fa?T=f=bt%k6n8. 3:7T=, Fhx I,Life)7k#F,jS#E%i}1 hTb8
‑OH%‑OCH38=fE#;,tL,f=7=')‑)V#,&##Eiff= tf ktL 7k/*#E%SE&9e? f=7=
bCVO)*&8=2elE75Vgb1?f= I t&6@EJ%hLf=. =0) I tb) 6, iEi@̲EO)Ago)@1E32 }tJi I,i:E=S)/I(j!,::flI;‑i)‑.(〜)ih/J(i!,‑:.‑A,li‑(T7;y.)iL I ,r;13?g.iflyJk({t I il?a I i 7:r1);Ii‑IT:̲Tti f=.
‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑1 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of NN'‑dimethylurea at a scan rate of 0.1 V/s.
‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑2 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of phenol at a scan rate of 0.i V/s.
48
A a
0 1
〜
‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑3 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of methyl p‑hydroxybenzoate at
a scan rate ofO.1 V/s.
A
1 o
tttt
〜
‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc+
Fig.3‑2‑4 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of p‑hydroxyacetophenon at a
scan rate of 0.1 V/s.
8
6
4
A 2
a
to
‑2
‑4
‑6
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑5 Cyclic voltammograms of the AQ‑SjM electrode(q)=1.6 mm)
in the presence of various concentrations ofp‑cyanophenol at a scan rate ofO.1 V/s.
24
20
16
<12 a
1 8
〜
4
0
‑4
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑6 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of p‑nitrophenol at a scan rate ofO.1 V/s.
50
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑7 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of p‑dimethylaminobenozic acid at a scanrate ofO.1 V/s.
4
A q2
tttt
lq
0
‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑8 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations of acetic acid at a scan rate of 0.1V/s.
8
6
4
A 2
a
I o
‑2
‑4
‑6
‑600 ‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑9 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations ofp‑anisic acid at a scan rate of 0.1V/s.
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc+
Fig.3‑2‑10 Cyclic voltammograms of the AQ‑SjM electrode(q)=1.6 mm) in the presence of various concentrations ofp‑toluic acid at a scan rate of 0.1 V/s.
52
4
A
a 2
tttt
〜
0
2
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc'
Fig.3‑2‑ll Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm)
in the presence of various concentrations ofbenzoic acid at a scan rate of 0.1V/s.
‑800 ‑1000 ‑1200 ‑1400 ‑1600
E/ mV vs. Fc/Fc+
Fig.3‑2‑12 Cyclic voltammograms of the AQ‑SAM electrode(q)=1.6 mm) in the presence of various concentrations ofp‑aminobenzoic acid at
a scan rate ofO.1 V/s.
Talble 3‑2‑13 pK Values of hydrogen donors estimated by calculation
program, Advanced Chemistry Development (ACD/Labs) Software
Vll.02 (1994‑2010 ACD/Labs).
compound pKa
a
NN'‑ dimethylure a
phenol
methyl p ‑hydroxybenzoate p ‑hydroxyacetophenon p ‑cyanophenol p ‑nitrophenol
p ‑dimethylaminobenozic acid p ‑aminobenzoic acid
acetic acid p ‑anisic acid p ‑toluic acid benzoic acid
a)Refereced from SciFinder.
14.57 i OA6 9.86 i 0.13 8.31 i 0.13 8.12 i 0.13 7.79 i 0.13 7.23 i 0.13 4.91 j= 0.10 4.86 i 0.10 4.79 i 0.10 4.47 i 0.10 4.37 i 0.10 4.20 i 0.10
Fig.3‑2‑1 Fig.3‑2‑2 Fig.3‑2‑3 Fig.3‑2‑4 Fig.3‑2‑5 Fig.3‑2‑6 Fig.3‑2‑7 Fig.3‑2‑12 Fig.3‑2‑8 Fig.3‑2‑9 Fig.3‑2‑10 Fig.3‑2‑ll
54
‑i, FAX I,5}jltL,Tp‑I I,tj7I/‑)V (NP) %jf#Siff=t%, AQa)‑*tE jlB 0)&4E32jti&0)7F‑}jlJI 7L'‑>7 H=bDk, $ 6 VL=iEjlB 0)32jt&FSt=G3BIT8
i ‑.t'j‑iLL3a1/pi3}tiB7V+aiillJJg a lT=. L 7h b. I J)iEi‑}‑L;iTIU)i3j‑tJ,TiitiEtiNPU)flT3‑]igu)lr.l'.I))fl E=I1'‑‑‑? TP.l'.T)(L. zyFE‑I‑iSdf))+r,7‑;T* 5:A I I‑ ‑> a >J.TL;it)iE!)i5E/I‑‑̲L T=tlf(::i!TJJ5 a lf=.
I a)} 5:hj I‑‑> 3 >iEf}fLtL AQ4?ge6iEig@&BfB] L,f= i %0)b&iP,[J18 I tbST%f=
FIB, iEr@̲La)AQbS}j=hJI I‑‑> 3 >%i}fL8=j(i < SSL,TU)8 I tbShLib)8. =0)
I tfJ, LIJ[TLH‑I̲g‑LI‑̲U)AQ/)ihj=tT) 7‑ i LT(Di)uf. NP!JitiE;‑)‑L1/uI i(=cE‑3 T f$1 I
‑‑> 3 >%f}fLbi>5efELTU)8 i?ifUIL,f=. L,75)L,, CVO)#EBtA) 6T,tL NPb3h32jtg mTU)a I t&JEEFBT8 I tbS7?%f3:i)FIB, NPbS>32itSm8 I t8=j= OfEBRgm8 NP7=*>9 ‑}*)V%i*HT8UVXJ<9 I,)VO)iFgJk%aiE*7T=.
;J3I L^u1‑I,‑B+f3DUJU)5jiytJli.1'r1'.Ji!1JJJjii]
‑A28=#*IE%4ha)7=*>9 ‑}*)LO)XJ<9 f,)LtL iSj*1k%%t=tb<T&i&&
quH=#!J‑:iTxrl'.Jfiir7)i)(i7:r>Jt1. I 41(i/:]‑.(6[E(Jhrz)U)lil(ltJiE!J.JLjaL(LUMO)^U)‑‑JrTh'‑[LTJ‑AE=
ck? T!r‑‑̲lJ+eT/a‑I,TL;‑f[lT‑‑[J‑.rUtiB(SOMO)!Ji,HOMOcE ()i)I pT,)L#‑itLi[u)i1[L;':)‑iIT=i5
7?b8. L,f=b5h?T, fEBRSn87=*>9‑}h)VbS>#kt=#if18*B%ktL 5iiX
I.E/xtLEJl:(I‑'n'J‑T‑‑fi:t=cE? I, I a)fJiJ)k7Ti‑Lil(I.i.i‑LJ.T?3I i 7Ptvet‑i?a.
ilJ[J‑ilnTtAQAiXBr‑lJ‑I,TI1‑['gi7:y)THl/a i NP/)itiht g a1T=I i !JS1(r::itlI!Ja a tT=. NP'W)JrTd'‑I‑iSP) felt‑I(f!.i,i).I/aT=&5 t=UV7l J< 9 I‑)Li17JrJj:flyiJ‑‑? T=. i)fEYJ!(i100mcshU)
̲1>̲ll.JL1'.‑n'['gi
*JI) il, i')T)IL^u:I)‑(tJ]I‑.:At=AQ r'rL3:ILiJ&(E
‑iii)Ji‑7‑1Jtl‑ii L T (3ffTIiT/a I i T.AQ dLuTIi1>gltlJ.Til'.'gky(1;;bu T=.
4fA L,f=@#RfElqBiFig.3‑3‑1kj%1j= 5 8=21&o)figs‑E)V7?39e*, t)i,0)‑F%B%NPiS JuHJiEIRFtI.i',{riitI/2E=7ti1.TI i t=ck (). IEq['tlI7JAB:lli(i'!furI.u)I) L,TJL‑Elih..''.:[:E=J.liPJr'IL.iJifit(,2fLY.iI.'[[.]‑.f=L f=.
JFti'[RJ!J':iJiiit[/2t=ti rT;‑]I‑:furkf 4'['Q‑(.Ti1;g7̲J3J=LRt,jfH[).EiJiE1'LT)7̲7i‑1.T.‑A L. I f 1 I‑ ‑> ̲q i J.TiilM)iBlillJJ a a liT=‑1140‑‑1520 nlVreJjEJiE(Ill:JG'Ig,'II‑7:rf:J‑‑i1. ̲‑j2,1:(t1.:ff:I̲1r/:a)
7l 〜 9 )‑)L/JJi4‑rr*/(J‑‑i1, /(i)I:
6m7=XJi9 I,)V&Fig.3‑3‑2t=j%L7T=. %0)#EB!, %13E&EPbHT8 t=a:U), m400 nm a)xJi9 HVb5Tfmn L,, m310 nmO)X<9 I‑)VbS>b6%'j>L,f=. i5#NPO)i2jti15Etim
‑1950 mVT, NPtin310 nm8=, NP7=j‑> 9 ‑}h)V8im400 nm8=R2k4R45@j(&j% L,,
‑1=jiEj(F!1=J‑3iIT i)JFE‑("‑i*J:‑IJ))HL I iltd:iINPJ[‑MJ,'lJliJifII;iTliNPU)i(J310 nm/)itBiillJJi 41.
NP7=*>9 ‑}h)LO)n400 nmi=Xj<9 I,)Vti%iF,I)Smfa75)? 7T=. L,75)L, NPO)3Z jtfEL3E(A‑1950 mV)j= O b/]tg U)3ZjtiElk(‑1140‑‑1520 mV)Te, NP7=*>9 ‑}h )LO)m400 nmO)XJ<9 I,)Vb3>i*EBSm7T=. a:7T=, XJi9 T,)V#L5tL %1k&EPbDT8 8=#U), NPO)a‑310 nmbS>bR/ILL,, NP7=j‑>9‑}*)Va)a‑400 nmbS7Bj(L,f=. I
0) I t75) 6AQ4pge6iEf@%Jn)8 I tkJ=?T, iB#T>iiNPbS>32jtgn8 I tbVaU) iBl)‑LJ,Ti'f1'I:re.NP7Phi3}tg a lT= I i 7Pt6&i‑,B54 1{=.
56
detector
Fig.3‑3‑1 An optically transparent thin layer electrochemical (OTTLE)
cell with a transparent gold minigrid electrode sandwiched two quartz plates.
250 300 350 400 450 500
wave length (nm)
Fig.3‑3‑2 Spectral change with electrolysis of AQ‑SAM gold electrode
in the presence of 0.001 mouL p‑nitropheno1. The UV spectra were
observed at applied potentials of every 20 mV from
‑1140 to 1520 nN
58
ll I‑̲U);I:.J.:‑llUJlt3. 'FElq!!J,t3NP^U)J.Tdllu)I!t.qo:(H=J3iITJ,‑E1'.i)i̲I.̲U)AQiJSll&jl#f T)7
‑i LTISAU)TU)a I tbS#i,BJJgmf=. ?3: O , iE49AtO)i2jtgmf=AQ75) 6NP^0) JFE‑I‑fSP)i)Sh.tgf.,l[f#y;jfJiE11'9‑UJH3AQ(=J.7F;+i)iI)I;a:;iSa1T=tlTf:‑̲illJJ$ 41?3. JFti'fF!I‑.U) AQU)i3}tJr‑‑EI.JI:tLNPt/J(ji:;#.I.:/LTS.[rH4<fLr)r‑Zl'eT/aI i E=ct ()7F‑y7 I 7F;> 7 1‑ Sa lT
il?a f=&b. AQtiJi;ILibE=iut S ai?p1^fiE.Ttb(). 3q:L;i'Tlii2}‑i)iiFi:fLY,j2t.+fxiIJ.iiL.l!TE1=
JFE‑l'‑iB)LJLil,i:i);lBf1‑‑L TIS (). /I(ii:;;.I.‑‑{T7=ynLL TNPt='rTi[':ifjiL.i.5TEL. NP7 =* i 9 ‑)I
}J)L7V1‑:I)qga1/a i.t'j‑i t3a1?a. fI:I)qLT=NP7=j‑i 9 ‑)th)LtL iJifil;iTIIU)TIliJl‑‑̲I.Td["lf‑
NPt Ei‑rP;Eat. NP7=j‑ i 9 ‑y7])L/)SjkL.''.]L‑fET/u3&Fl!7:rap'!i..i()3k1 I i E=J= (), y[TI‑i
##%itlt*A 6m8. NP##0)CV7?, }j:hj I‑‑>3 >iEfJif&j%L,f=iZjti&E=
}J L,&1Ei&bS>#iE LfEU)0)tL fEBES m7T=NP7=* > 9 ‑}*)V75S>Kfni=j=? Tilb'9eT 8f=b t3#i,BJJL,f=.i;2ltO)I tb) 6, *EEig@to)AQb1 6NP^R75)Ut7,y 7ot=)LBn a)‑JTu+i3dM)i1.Eg‑ET= i‑,5‑iLt141. J[Till'.JLI=U)AQ!)iJFE1‑* j=tJ{I‑ 9 ‑ i L T[giJ)i. iJif ill&*o)NP^%f##%&= SitTU)8 I tbShBA675) tf3:? 7T=.
if=, >71 1‑5Ji;j'‑f=NPJ=()S)/i(i.‑(ll;.I)‑‑f']E/)ShFJq7.iifE{Trna:f=ti*lLifk(̲}4;xAfr )T,‑‑(1.:S if f=U)gho) tf8=BU)Tb, =0)NPO)tfa)J= 5 faZj>fa}j:>J( I‑‑>3 >iEfJitti&
7t!1]Jg a1fj:7h‑? f=. JR!JLiT.fTr‑r111‑T,nl;n%rettif j=T 1 I‑ ‑ia >J.TiiliEJ)LtTin!JitWjlTJJa alf=!)Sh.
A+u[[iJ;=TifIT)‑(7DhA!,ar=f1:4u)1/Jr.〜dlulf1‑iHiRLT ilf= f= &b. f a)i;f'‑:a.l[TfLrH))L17hE=T/u I i tit.
‑c*fx7J'‑3 f=. I U)I t!J, t3. AQU)NPt= kfT/A.1i‑'E':r4‑!J‑:jrJt‑JTJI:i)ih7FTTfp1Sa1. ‑/J(#3:.Ji.[}r=J=
()IJ‑)u[Ti 417J.3i;+I i=tJ I‑ 9 ‑ i L TU)i‑:%T'JtEti[;llJ/i:a 4tf=f;3IillriTTtJ)〜)*EfJ[I!5 ai/a bO) t#iRTJSmf=.
:iJliLLgf!T)‑AigffTI;JiElaiI.̲7:.a)+/ >U)JBfi3P)i I‑i pT,)L;i:ulli‑
S / > iEi)t(6a)/i(a,i‑;;I:.I,‑‑fi3‑IIlt,(6tL n
‑o)j!J.TiI''J‑(‑i3Jf))fur:JTLl‑.)q;.i1]'f!dil)t=ct‑3 T'rTi‑‑J'‑1Ji‑TiE7 7TJI=yFL, < ;;:3il')ifLrJ1.Ci‑TL)/a i ‑'5‑it331/a. Lf=i)ih? T. i;1,.:11IEJ1‑;.I‑A.i‑f.̲5[E=ct‑3 TfU)Jig
‑l'‑1^FiE7.i ry)t17ht=T/a I i tL JEE+f5di))JiILL;E=J3ti‑/a /i(A,3:;.I,I(‑ia)i:u‑H!7TL‑;ilYi.i'Jli7T/uT= &b
E=iE‑ik‑‑Ttb/a. ]C*, EE79;7 I / ‑)L ti!lrit7)(i U)7J(a,::#.Ii‑;3.5‑[IfJ6E=v3iITIIL‑j'‑LEJ‑1'‑I.i‑I‑‑^i7T:
fLYij‑‑ii. /J(i:;a.Ii‑{̲TU),;;uHtfLrfUr.I)kLL,T=i:‑Jill‑‑[39] 7btb (). ;l7l:+1EJ:‑;.I‑I.i‑T‑̲%U)‑LT,:̲llJrJI:i)i,=T;[1H=
i a1I ii/a. ‑1=.1:I.‑:7?1i.I.TL;fU)I pT,)L#‑‑3f‑U)rwrJ[:̲7:rJ.Ti‑i:.+i)ii:iht3.;i‑̲i=7[T7J.i.:)ji:iJu]>'J A(Density Functional Theory :DFT)iA%B] i)I, # ) >2kV?0)32jtfEBE4hb3hlf3fiE
1?a /)(i:.::3:i‑‑{TS;Lit[4̲(a)'{u+1^‑TiesE=? i1TL‑JF)uLL f=. ).E‑)L'trRla E=ti 9tjt1)L ‑}‑ 9 )I.‑‑J̲6‑31G
&r&,qS 8=3ii4qEA& i diffusionLA& &bDkf=6‑31++G(d,p)2SrAiA& &jn) , iJLlq&ti B3IJYPfii 7Ti‑JHi)T=.
‑Il‑f2Nk{Trgrll]U)JL‑‑E+fSm)t=ii ;I7L:+I‑i pT,)L*;u‑nt7PT>E]I‑)‑‑L TL l/a I i !JS7.I)L141T i,l?a [40]. ;JTT.:+I‑> ‑7,)L3l':u‑Hi‑i tL I ‑7,)Ljf‑7P1{‑I‑J<5}rE.A‑LffU)J1‑;.I‑'Fl'.)E=tit:u3i;:7?‑Efj:ii I‑'1pi)1jttTtA yJ= i Flxla‑)L11l', 7Hj1 i ‑ii,)LI:.1.t7EEf7=TjTt()J4kT A /u (].:n:7iJ(f!.i1',.i*LYt7:?(J.:(I‑:I 7Jli̲{flTtB/a. I L I. ,(JliNEznElrWnU)1‑> ‑7,)L31;u‑!1t(iI)‑fibs))Lj'‑a)JFE'‑ffSdfJ)E=Fi!Jlj‑
185}1%L5o)IjT‑)V#‑#y.y 7okct? Ti5LhJSm87T=b, #) > t7k#F,j$13fSj*t=
cE())I‑‑2l)ea 41/a /)(a,:;;I:.Ii‑fF}S;[IH1<u)5}fL[‑UL3B.;‑f‑?):fLYi;‑‑jI i E=J= (). CVU)#.TT.ILIL+I,t'j.I;5,qL 7=.
2SrAIA&B3IXP/6‑31++G(d,p) %jn) 7T=3iij1%ii5i+#iL i+i %f5m81E18 7T=a k
AQU) [u) () E=〜 > 1j+ / >(BQ) 7:ym iIT=. 'JjLj'‑.fiJL3B.;‑I.^*:rejr..I:L34 tf=/i+‑/..'iJr‑ii.1J(‑fie.E=J3 i18 &iEIj7‑)Vj!‑ %Fig.3‑4‑1kE4j% L,f=. jlff3:&iE%J#,iR7?#EV1, %o)%3E&j%
L,7T=. Table 3‑4‑28=7k*FE#E%@Ei*Jr3BE8=ct 8#ilES m7T=ySII%‑)V#‑ a ASCFt L, Tj%L, HOMO, LUMOBctV>SOMOO)I*)L#‑j=y ty7o%j%Lf=.
60
O))
BQ BQ‑NP NP
(kJ/mo1)
BQl‑ BQ'p‑NP NP
BQ2‑ BQ2‑‑NP BQ‑‑‑NP'‑ NPl‑
Fig. 3‑4‑1 Energy levels and illustrations of molecular orbitals ofBQ, NP
and their hydrogen‑bonded complexes for the neutral (a),mono anion O)),
and dianion systems (c),calculated by the B3LYP/6‑31++G(a,p) methodJ
62
Table 3‑4‑2 Stabilization energy with the hydrogen‑bonding formation and HOMO‑LUMO or HOMO‑SOMO energy gap in kJ/mol unit.
charge
0+
BQ + NP 0.0 363.5
BQ .‑ NP ‑33.8 212.9
charge ‑1 ASCF HOMO‑SOMO gap
BQ‑‑ + NP 0.0 189.4
BQl‑... NP ‑130.8 62.2
charge ‑2 ASCF HOMO‑LUMO gap
BQ2‑ + NP 0.0
BQ2‑.I. NP ‑369A
BQ'‑+NP‑‑ ‑414.2
charge ‑2 ASCF HOMO‑SOMO gap
BQ'‑...NP'‑ ‑317.8 210.6
a)Difference of SCF energiesbetween the hydrogen‑bonded complex and the isolated molecules (BQ and NP).
Fig.3‑4‑1b) 63}b)8 cE5 8=, BQO)%L5I%‑)VS‑iiNPt7k/i%5#E%@Ei*&Jr3BE18
I i 8=ct nfE< f3:8. a:f=Table 3‑4‑2b) 6, 7k*f#E%@Sj*Jt3BE8=j: O *Jr%#fEO) HOMO‑LUMOS y.y 7o&VLiEjli2jt4*Putlqo)HOMO‑SOMOj= y.y 7obS>/Jli < fa?
TL l/a I t7h L1. /)(,i‑,:‑;i‑‑(TS[If(6U)I.Till‑J2JiffltE7)it[':.')‑< t3:‑3 TL 1?a I t7u7.‑,,‑ELiurk41/3. g 6 8=32jt4kPhq7?ZB8 85t>IjT‑)Vj=‑j=y ty7oii/JlS < f3:8 I i rL 3ZitiE13EbS>df‑}jl
,I7>‑>7 I, LTU)8 I t&J%*L,TU)8. 7k*f#E%@Ei*Jr3BE8=j=8IjT‑)Vj=‑0)#k lE,}LdBttL ASCFTitgm8J= 5 k, qi#%#V>8i2t>#< f3:O, BQtNPO)7k/*#
%@Sj*0)=fEj13Zjt#TtL fERb3TBQ
I ‑
tNP I ‑8=3}# L,, &3}fb3>P6*Smf=4RPhq bShBb#k7?ZB8. L,A)L,, %0)*Fpq#g$8=b7T=8BQ' ‑tNP' ‑kj= OJf3BESm87k a,i:‑#,'T.‑I̲T3L[.fJ1<U)I I+,)L#‑ itfs(u)i1, BQ1‑ i NPU)/I(i!i:‑#.I.‑‑hS['!(6a) I I+,)L#‑itf![i'!‑A:()i) lL::,‑<. JiB'[':i!)iBQ
I
‑tNP ' ‑U)J= ‑jE=)>L.it3'fET/3E=tL I Ij',)L‑i=‑l;I;iiB7:rJ4AtI(.+41(ilf3:
6f3:U)7 ,y 7ot=)LjiFSyeba. =0)7.y 7ot=)L,&FSbSh4:i;7T=LgB)tL BQ2‑tNPO)7k JiRj;#E%@E4*0)HOMO‑LUMOj=y.y 7obSh/llSU) I t75) 6 , I,>%‑)V5iLaB%kck 8iE#3}
#bSh&f7T=7T=bt%k6m8. 7ty7ot=)VjiFS&#O&kf== tuck O, NPti7=*
> 9 ‑}*)Vt L,TiK*L,, A? iT=BQI ‑ti#L < *J[S*tERo)NPt7k,*#E%@Si*%Jr3hE L, =0)iT1 9)V%*%O3gTtj%A 6m8. J;2ltO)#EBt75)6, NP#if‑FE=j3Ua@e6 iER&to)Ago)&1Ei2jt} A =X1'i> %Fig.3‑4‑3[=j% L,f=.
64
One‑clccLron rcduc Lkm rrom clcclrodc
One‑el ectron reduction from electrode
hyd rogen bonding
One‑electron reduction rrom clcctrodL..
hydTOgCn bonding
I
One‑electron reduction fTrom electrode
..A3‑A."
hydrogen bonding with ncuLral NP
desorTILion or NP anion raica1
charge scparalion
Fig.3‑4‑3 Plausible mechanism of electron transfer from the AQ‑SAN
electrode to NP.
I,‑EfW'Ti[MJiAQU)iG7tJ[‑1B[iI;t=j‑iiL f= i i, JiE1'L;)i̲I‑̲U)AQti ‑'[Ti‑fix)‑LgnTAQ ' 1=
iX7tga i?a. ff:.l',kL,f=AQ I 1iNPt,Jq;.i. l/JJJi:‑a.ri(}S;E't(67Ti‑'[:̲I).k1/3.a:f=tL AQtNP a)/i(a,i:.a.I.‑.I:TS[[;(6)r3l'.U)sis;‑)‑L;a)Jl(I‑E=i]‑‑3)a1?a. NP i /)(a,:;;I:A‑‑;?S‑tf;l1(*Jri)'k L T=AQ ' ‑U)iBL 7t'[TLi[*:*LY*f< ji‑>tjl
I(7h‑i 7 I‑ L. /JlS ir[‑E1‑!kt‑tL;(̲.lI;TAQ17)i!I=J'Gf41/a.'f‑‑̲f'qEa 1 T=AQ2‑ tNPO)7kii%jS#E%@Si*ti h >jT‑)V5iLdB%tlJ=O fE#bS>3iL* L,, AQ
'
‑tNP I ‑0)7j(
/*#E%@Ej*%Jr3BE18. L,A) L,, 4}7=*>9 ‑}h)VtiiK* L,7T=4kBiiqO)ia5bSh#E7Th zB O , NP' ‑tiiEr&iii575) 6iK*L,TU)<. NP' ‑bS>iK#L,7T=iEf@̲to)AQ' ‑tL #L,
< [fJJf1:/iE‑(..'iU)NPt/)(i:.‑3:.ti.f=T5;I.f[1<*Jr9l'kL , I U)i} 1 9 )LfLYi&.‑i‑()3uT. I a)T=ij. 7Ji‑)I jl‑I 7F')7 I,L,7T=AQO)32jt%13E7NP I ‑bS>fEBkEmHiJaiT1 9)V75Sh5ffEL, }j:A‑I
I‑ ‑ia >J;‑Bi)iE7VltliillJJSa1/3. I U)i} 1 }})i tip.y 7}t= )LLn,i:+=‑(,TLh7Pt,/i(a,:;3:.lf‑;nEiE=
j=8IjTl)L#‑4XjEt=ck8 I,>*)L5iLdB%8=j= O , jiFSb3hiE17T8 t*k 6m8.
l1[‑.U)
cE ‑jE=, /)(j!,:;;I:.Ji.{}V) /I.'i'lL;utiJ]E‑i71i‑5jijiu)1J.'';jii‑7:r,i&i‑.I;kT/3{=1Tetf3: <. 5ii11nn)i LRt5ih'‑rJqu)JFtEft.:i5ii[,;i‑(Et=^f< 3if‑Lj‑L,TL 1?a. ‑1=jg.[.5(J!3:.I..‑LlttL)il A‑i I =r 1 ty 9 tI''Ti f##tj:A)v,qso) 1? i L,TfE4*fEf#&,*0)%#, 3iij1/iRj;ilo)F#q5e8=*JL,T2S*Bg
‑t..n}rifLYi‑)‑‑/I;L/a i)U) i 't'}‑ALla1/a.
66
;1t5[)A.1:I,‑:&Ii‑.i‑T13
1=l1)FJ)uL7?1iti tI &bE=iJifilf/2[I)a)+ / i i fiTtk U)/J<i.li:‑(ltiI}‑LI4<)T,‑‑I).:I,‑E=J‑3(+7JrTLij'‑f$4U) }h=X1'i>%FB6b)t=L,f=. #) >0)7=*>9‑}h)V, 9)17=*>fEBEk}JFST
?3 =F2r;i‑,?‑Jig‑ffSP)3&frITiI.i 7J/A,i(lr;[7J‑(6a)Il[;.lj‑fJtEa))1iEiIE=ck()blUiE7J;=Ti=T‑iSJ;‑)))1&T̲Tlfr i'i/aI t7T)i[TrJLL7h tfE (). f41 L3ti7J(i:.lLlt;()I‑[1<U),Jq;.i(=cE‑3 I)(i < :),?(I/fjil3:1'igat
?a I i/)i)Ji7h‑3f=. 9 1 7' II.i7J(i:;Ill;I‑5‑f]hE!)ihi3tlL17)Lj‑)Lfii tl7)i.i.A‑jL. iGi‑}‑LJ.7rlfll.I;
CiT:̲N.1Jf=iSdi'))I?aS)a) a) r]Jl[rieE=[R‑̲)llJa 41yi)=f2r'!‑,?‑‑JrTLi1'‑i$4U)3&FE A/f[.)I:yJii.znEi7:IA /a.
9 1 7l‑II ti7 I / ‑)L7k tlu)lt.fi,1n'.J/i(,i:.‑(ll;.l7‑‑T')LE7Ji.‑jj;.i17J(a,:;I)I;(7‑‑[4<7V)[i‑.A‑jL + / i 3E;
}‑LIBi/)(A,:..[lf;I‑j‑(4<!)i.]qiLlfH 77̲f1‑:)H7=r)JtL. =fi1 J3iLR",)ITS2 iEi)‑L'[Tif1'/:/)i]5f&L. ‑fxrLBi?
=JiE+fSP)3&7rI1:7:rf'J':7Jii./LTTb/a.a:T=. 9 1 7llIItL I.TifiSP).;&FI‑7:E=7l‑DI‑>f$4U) 7VTnl‑I)‑‑17Ji,i‑nT.. lit,1ilJT‑nllU)cEj fj:.JS.il/J'J:;(ill:I)‑‑(4=iJSJf:‑‑().:17J.Ei‑{} (=thdli!1JJ$ 41?a ‑ FiirL[:i‑,?=J.‑E+4Sdl))LL‑I,i:T.35/a.+ / >7T)iJFE‑f+ f I)7‑ i L TfiWtE LIL l7JL{LLT:7?1L + / i ti ‑I.Td‑ii2J‑t[6i:,LJFE1‑'‑iX}tl1<Tb7J[Ti[r1'(‑5iiL.;.5‑fE:TJ(‑fig.7=yi#TjiEFfL,I i1?a. 1<fUF‑
J)uL#.riHl‑tL ‑)J;‑‑().:5ji+i a)A(j!i:‑#,I...(̲}tiI 41t3a)I;‑tip(r1'(.5iit}.3‑fE:1M!ELL.(=lPfL < ,r;16?I,JiL. f4 1fla1
LIB‑jj:7Jr:a‑T‑i3@‑))X ]7I 7lttL17Ti‑l7‑‑A/u I i 7Ti‑,T{L I L1?3. I L,I. I U)#,f...ill‑tin‑‑̲JTI!7lT;‑Jfli S / i a)i;qiT'JtE7:r5iillf;33l.Lrif J)7J(*i:‑;I:.ri.J'F}7Vlf;‑lJ'T6PL. /:Eq:nlli{i'1!J;>Tl‑Tf.:[iJ5U)ffQ:fJtEf1‑[J‑l}‑‑L
TU)8=ti=}JFSL,TU)8t%k6m8.
:I)‑.JFE1'F!I‑̲T=* / > 7:rA+uTfiL f=AQ I'l‑Ll3:fLil.'iHEiii'Jji‑I‑J).;lifi2{fT!TliJ,Tilt‑!'gky)I)ilf=7J(a,:;;I:.Ii‑(i
a)()FJ)uL7?I.i /J'J.::#,I.‑.{TI ‑T,)L‑i=
‑ (I
cE/u 5}‑i.il,a;:t!itl=I.Sjti ,;I;u5lbt't‑n'Jt=I.TL;+fSqU)7:rn(T'JtEi TZj.Th'‑iSJU)A +rLiJ(I.!irL1?aI i !)iTtff=. IL>U)3:,Ji.‑H!.i‑l7hti‑[‑̲7ty 7't )L i‑[r''J^U)J,‑‑a
‑ffSJ;‑))JiI,i:7TJi,;']u,l',t';R'.)E=:tiFf=rL. /I(jlJ,;:a,li.(T7VIJ[TL;ffSAU),rJF‑rTIfU)i̲Ji'f':rlluT‑HJrJ[:̲a)Tr'T1[
‑̲ i i1‑j u
n'JU)3>fl tift. ck()i.L'i1'[VT(Fl'JE=JFEjli$4i))frf[[1ntL liG'fi4‑!J‑:btt̲J[JI:̲fly/I‑‑..#[.[rlL TL 1/a I i 7hh53i 7h? T=. rJJ‑̲f'.)T:t3a1f=*.I.:LIL‑I.i+ / i U)I;‑E:i‑([EJti.I,U)*t3:tlVli[4=F''!JiLF.tt;+fSJi)),%a)PJ:[!‑
lJ7.E=‑);!;h!1n'J5:nl‑i7:rI‑J‑‑,‑I,i.ff=P],'f‑fJ7.a)f=&5U)tj=h)[i1'7;i L I̲iTEA‑.7:tb?a i ‑'t'j.RLL141?a.
'J;I.Fn
1.=*0)S&
a.iie#
1. anthraquinone (M.W.=208.2)
+I) 9 1 jl7, 9 (i:1i)7h tlrI]‑!1)i$41TL l/3j'iti‑Liii.7:r&[HTfI1/̲Ill‑i.LT= S̲)a)7Ti‑tf)llLf=.
2. methanol (M.W.=32.04)
j‑A 91 5=X9(i#)b1 67fBRSmTU)8XJi9 T,)VJBiR*&%0)5:3:B!JB L,7T=.
3. p‑methoxyphenol P.W.=124. 14)
#RIEBEIX (Mi) b1 6ifBRSmTU)8iR#%JE‑0)a:3:Bfjq L,f=.
4. Phenol P.W.=94.ll)
)i‑‑)]'.,'fEr)k13iti:(i:1:)7h t1‑Hj‑tut5 alT i)/a i‑Ji;.iLifLYX([Hhli#.I.‑‑[["T[L TIJi[r7L f=.
5. benzoicacid P.W.=119.12)
j‑A 91 j=X9 (8R) b1 6ifBRSmTU)8aie#&7j(T&B]i5#E[]Fj[]L,7T=bO)&Bfjg L,
6. 2,4,6‑trichloropheno1 (M.W.=197.‑45)
j‑*91jlX9 (a) A)6ifrRSmTU)8iR#i:%0)3:3:BfjRL7T=.
7. p‑cyanopheno1 (M.W.=119.12)
j‑i)91fX9 (iR) A)6ifBRSmTU)8iie#&}9/‑)V :7k‑ 1 : 4T&B]i5
#E[]E][]L/f= b 0)%B!JB L,f=.
8. 1,1,1,3,3,3‑hexafluoro‑2‑propanol P.W.=168.04)
#‑>9)7k3f (a) 7516iffRSmTU)8iie#%%0)3:a:BfFq L,f=.
9. p‑nitrophenol P.W.=139.ll)
+h5J{j:R9 (8E) b16fF,BRghTLt8H*%$9/‑)L :7k‑ l : 4‑T'&E]i5 kE[]E3E]L,T= b 0 %1ff7] L,,T=.
10.p‑nitrobenzoic asid P.W.=167. 12)
j‑A 91jlX9 (i#)b16fFBRSmTU)8iie#%T&Fi5#uEj[]Lf=bO)%jfjg L,7=.
b. i}1 9 T).y9ji)V9t9h'i>(CV)ifUJk
1. Jr‑Elijli
4fjgiEi@ti BAS(8#)75) 6fFfRSnTU) 8 9h'9.y ‑>‑A‑ji >iEi&(q)1mm)%7)VS
+7?+5iiE=fUr.li'̲..:L I(4fFIJL f=. 2i;J!L:i/;tit‑L'9i(iFc/Fc'J.TJll['di'=y)fH IT=. Nr4jru4'[1)7tir11>:#!i!
%B!JB L7T=.
2. 7‑Ef,=f,T))VO)R9g
j‑*91jlX9 (i#) A)6fFBRSmTU)8XJi9 T,)VjB#Jr%iie#ktV#19‑‑>
‑ 713A) 7:r^a 1. [I.T'‑VtnM(*Lri‑J‑‑il, I U)iJ,Zfil/2,+I;,'!TH=!J'E=ct ()1l:Jfil‑.'b!T/u.
3. Tetra propyl ammonium perchlorate(TPAP) (M.W.=285.7) (jEFqiE#Ef) 0)%hk
68