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1
Polarity and Solvation in Ionic
Liquids
Prof. Tom Welton
Imperial College
Ionic liquids
• When you heat a salt it will melt (e.g.,
NaCl, 801°C).
• The melt is composed of mobile ions (ionic
liquid).
Polarity
• Polarity of a liquid is defined as:
– The sum of all possible specific and non-
specific interactions between the solvent and
a potential solute, except for those that lead to
a chemical reaction
• These include:
– Coulombic, dipolar, inductive and dispersive
forces, hydrogen-bonding etc..
Ionic liquids
• Ionic liquid solutions
– Make cation-solute and/or anion solute
interactions
– Break solute-solute and cation-anion
interactions
2
Polarity
• Solvent-solute interactions are how liquids
change the behaviours of solutes.
• Polarity is understood in qualitative terms.
• Good quantitative understandings have
proved elusive.
Polarity
• There is no available measure of polarity.
• All polarity scales are estimates.
• The test of a polarity scale is usefulness.
• There is no concept of right and wrong
Polarity• There is no simple relationship
between different measures of polarity.
"Polarities"
0
2
4
6
8
10
12
14
16
18
20
0 50 100 150 200 250
dielectric constant
dip
ole
mo
men
t(x 1
0 e
xp
30 /
C m
)
Polarity• There is no simple relationship
between different measures of polarity.
3
Ionic liquid polarity
• Ionic liquids have only moderate εr
liquid εr
PC
DMSO
Acetonitrile
Acetone
[emim][OTf]
[emim][N(Tf)2]
[bmim][OTf]
[bmim][N(Tf)2]
Dichloromethane
THF
64.92
46.45
35.94
20.56
15.1
12.3
13.2
11.6
8.93
7.58
H. Weingärtner, Angew. Chem. Int. Ed., 2008, 47, 654.
Ionic liquid polarity
• Ionic liquids have a wide range of dielectric constants.
• Anion effect:
– εr is proportional to H-bond basicity
– [HCO2]- > [C2OSO4]
- ≈ [NO3]- >> [OTf]- > [BF4]
- > [NTf2]- ≈ [PF6]
-
• Cation effect:
– εr is proportional to H-bond acidity
– [(HO)C2NH3]+ > [C2NH3]
+ > [CnCmim]+
• Alkyl chain effect:
– εr is proportional to 1/chain length
• Trends similar to those in molecular solvents
• εr assumes that a liquid is
smooth and isotropic.
• ILs are heterogeneous on
the nanoscale.*
• Emission spectra of 2-
amino-7-nitrofluorene shows
the dye molecules occupying
distinct non-exchanging
environments.**
Ionic liquid polarity
* José N. A. Canongia Lopes; Agílio A. H. Pádua; J.
Phys. Chem. B 2006, 110, 3330-3335.
** Mandal, P.; Sarkar, M.; Samanta, A. J. Phys. Chem. A
2004, 108, 9048.red/green (charged/nonpolar)
• εr from dielectric spectroscopy fails to capture
the defining feature of ionic liquids – the
translation of ions.
• εr from dielectric spectroscopy shows poor
agreement with:
• Lack of kinetically active ion pairs in SN2 reactions
(see later).
• Ionic association of Kosower’s dye at equilibrium (see
later).
Ionic liquid polarity
4
Ionic liquid polarity
• εr from dielectric spectroscopy shows good
agreement with:
• These have no solvent reorganisation on
timescale of measurement.
• εr from speed of sound together with densities and
heats of vapourization.*
• Emission spectra of pyrene and PRODAN.
• Timescales are important
*Singh, T.; Kumar, A. J. Phys. Chem. B, 2008, 112, 12968.
**Baker, S. N.; Baker, G. A.; Kane M. A.; Bright, F. V. J. Phys. Chem. B, 2001, 105, 9663
Empirical Polarity Scales
• Empirical polarity scales are based upon
measurements of some solvent dependent
property(ies)
– e.g. spectra, rates or selectivities of reactions.
• The property is selected to:
– Be sensitive to as many solvent-solute interactions as
possible;
– Have a wide range, so that a reasonable resolution of
results can be achieved.
• Multiparameter scales are more helpful.A. R. Katritsky et al., Chem. Rev. 2004, 104, 175-198
Kamlet-Taft dyes
N
O -
+
Reichardt's dye
NH2
NO2
4-nitroaniline
N
NO2
Et Et
N,N-diethyl-4-nitroaniline
Kamlet-Taft Parameters
• a = the hydrogen bond acidity of the
solvent: {-0.186(10.91-nR)-0.72p*}
• b = the hydrogen bond basicity of the
solvent: {(1.035nNN+2.64-nNA)/2.80}
• p* = dipolarity/polarizability etc.:
{0.314(27.52-nNN)}
5
Ionic liquid ‘polarity’
Solvent p* a b
[bmpy] [OTf] 1.017 0.396 0.461
[bmpy] [N(Tf)2] 0.954 0.427 0.252
[bmim] [OTf] 1.006 0.625 0.464
[bmim] [N(Tf)2] 0.984 0.617 0.243
Acetone 0.704 0.202 0.539
Methanol 0.730 1.050 0.610
Dichloromethane 0.791 0.042 -0.014
DMSO 1.000 0.000 0.760
L. Crowhurst, P. R. Mawdsley, J. M. Perez-Arlandis, P. A. Salter and T. Welton, PCCP., 2003, 5, 2790 - 2794
Ionic liquid ‘polarity’
Solvent p* a b
[bmpy] [OTf] 1.017 0.396 0.461
[bmpy] [N(Tf)2] 0.954 0.427 0.252
[bmim] [OTf] 1.006 0.625 0.464
[bmim] [N(Tf)2] 0.984 0.617 0.243
Acetone 0.704 0.202 0.539
Methanol 0.730 1.050 0.610
Dichloromethane 0.791 0.042 -0.014
DMSO 1.000 0.000 0.760
L. Crowhurst, P. R. Mawdsley, J. M. Perez-Arlandis, P. A. Salter and T. Welton, PCCP., 2003, 5, 2790 - 2794
Effect of the anions on a
The cation can H-bond to the anion
The cation can H-bond to the solute
bmim+ + solute bmim+..solute
K2 =[bmim+...solute]
[bmim+][solute]
K2
bmim+ + An-bmim+...An-
K1 =[bmim+...An-]
[bmim+][An-]
K1
Ionic liquid ‘polarity’
Solvent p* a b
[bmpy] [OTf] 1.017 0.396 0.461
[bmpy] [N(Tf)2] 0.954 0.427 0.252
[bmim] [OTf] 1.006 0.625 0.464
[bmim] [N(Tf)2] 0.984 0.617 0.243
Acetone 0.704 0.202 0.539
Methanol 0.730 1.050 0.610
Dichloromethane 0.791 0.042 -0.014
DMSO 1.000 0.000 0.760
L. Crowhurst, P. R. Mawdsley, J. M. Perez-Arlandis, P. A. Salter and T. Welton, PCCP., 2003, 5, 2790 - 2794
6
Abraham model
• The model is based on a theory of solvation that
describes the process in 3 steps
– A cavity is generated in the solvent
– The solvent reorganises around the cavity
– The solute is introduced to the cavity and any solute-
solvent interactions take place.
• By studying a wide variety of solutes with known
properties a set of solvent parameters can be
generated.
Abraham Parameters
• Log k = c+rR2+sp2H+aa2
H+bb2H+l log L16
k = the property observed
c = constant
r = interactions with p- and n-electrons of the solute
s = dipolarity/polarizability
a = H-bond basicity
b = H-bond acidity
l = dispersion interactions
The Abraham GC experiment
• 17 different ionic liquids, 8 from the same samples
used for the Kamlet-Taft experiment.
• Prepared GC columns
• Ran 36 probe solutes whose Abraham parameters are
known
• Measured retention times at 40, 70 and 100 oC.
• Multiple linear regression analysis was used to derive
the Abraham solvent parameters
The Abraham parameters for
ionic liquids• a (hydrogen bond basicity) generally high and
depends mainly on anion.
• b (hydrogen bond acidity) generally low and depends on both cation and anion.
• s (dipolarity/polarizability) values are high, showing the influence of Coulombic interactions
• s depends on both anion and cation, but no obvious trend has been elucidated so far.
• l (dispersion) nearly constant for all ionic liquids studied
7
Do the Kamlet-Taft and Abraham
parameters agree?
a and b are high in both models and depend mainly on the anion
y = 3.7995x + 1.0823
R2 = 0.8578
0
0.5
1
1.5
2
2.5
3
3.5
0.2 0.25 0.3 0.35 0.4 0.45 0.5
b
a
Do the Kamlet-Taft and Abraham
parameters agree?
b is low whereas a is high – contradiction of the two scales
[N(Tf)2N]- ionic liquids
[bmim]+ ionic liquids
-0.5
-0.4
-0.3
-0.2
-0.1
0
0.1
0.2
0.3
0.4
0.5
0.25 0.3 0.35 0.4 0.45 0.5 0.55 0.6 0.65 0.7 0.75
b
a
Ionic liquid polarity
• Reichardt’s dye agrees with solvatochromism of
merocyanine dyes.
Byrne, R.; et al.. Phys. Chem. Chem. Phys. 2008, 10, 5919
• Reichardt’s dye agrees with Kosower’s z-scale.
Ionic liquid polarity
• Polarities derived from Reichardt’s dye agree
with:
– Nucleophilic substitution reactions.
Nu + CR3X [NuCR3]+ + X-
Nu- + CR3X NuCR3 + X-
Nu + [CR3X]+ [NuCR3]+ + X
8
Ionic liquid polarity
• Polarities derived from Reichardt’s dye do not
agree with:
– GC measurements
– solvatochromism of Fe(phen)2(CN)2 (phen = 1, 10-
phenanthroline);
– fluorescence spectra of PRODAN and coumarin 153
– Raman spectra of diphenylcyclopropane
• the derived values were lower, and the relative
effects of changing cations or anions were
different
• All of these are neutral probes!
Empirical Polarity Scales
• Assumptions
– if the response of the probe solute is the same as that
in some known solvent, then the polarities of the two
solvents are the same.
– the effect of transferring from one solvent to another
is the same for all probes.
• The second assumption does not always hold:
– it is important to consider the nature of the solute as
well as the solvent.
Hydrogen bonding in ionic
liquidsTheoretical investigations have shown the
importance of the Coulombic component of the
hydrogen bond.
C H
C H
C H
manifold of
C-H σ* MOs
filled
Cl p-AO
P. A. Hunt,* B. Kirchner, T. Welton, Chem. Eur. J., 2006, 12, 6762-6775.
Empirical Polarity Scales for
ionic liquids• The effect of transferring a solute from a
molecular solvent to an ionic liquid depends
upon the charge on the solute.
– Ionic liquids have a greater effect on charged solutes
than neutral solutes.
• Therefore:
– polarity scales based upon charged solutes correlate
well with the behaviours of other charged solutes
– polarity scales based upon neutral solutes to correlate
well with the behaviours of other neutral solutes
9
Nucleophilic substitutions
• Bimolecular nucleophilic substitutions
have been used historically to investigate
solvent effects on the rates of reactions.
E. D. Hughes and C. K. Ingold, J. Chem. Soc., 1935, 244-255.
Nucleophilic substitutions
• Bimolecular nucleophilic substitutions
have been used historically to investigate
solvent effects on the rates of reactions.
E. D. Hughes and C. K. Ingold, J. Chem. Soc., 1935, 244-255.
Nucleophilic substitutions
We have investigated the reaction of various
nucleophiles with methyl p-nitrobenzenesulfonate.
Nu:(-) + NO2SOMe
O
O
NuMe(+) + NO2S-O
O
O
253 nm
275 nm
N. L. Lancaster and T. Welton J. Org. Chem., 2004, 69, 5986; J. Am. Chem. Soc., 2004,
126, 11549; N. L. Lancaster, P. A. Salter, T. Welton and G. B. Young, J. Org. Chem., 2002,
67, 8855; L. Crowhurst, R. Falcone, N. L. Lancaster, V. Llopis-Mestre and T. Welton, J. Org.
Chem., 2006, 71, 8847-8853 .
Nucleophilic substitutions
It can be followed by u.v. spectroscopy under
pseudo-first order conditions to give kobs.
-0.1
0.1
0.3
0.5
0.7
0.9
1.1
1.3
1.5
1.7
240 250 260 270 280 290 300
wavelength/ nm
Absorb
ance/
Arb
itra
ry U
nits
The isosbestic point shows that it is a simple
A to B reaction
10
Nucleophilic substitutions
It can be followed by u.v. spectroscopy under
pseudo-first order conditions.
k2 is derived from the linear plot of kobs vs [Nu]
[Nu] / mol dm-3
ko
bs
Nucleophilic substitutions in
ionic liquids• We have used Linear Solvation Energy
Relationships (LSER’s) used to analyse
the rates of nucleophilic substitution
reactions:
lnk2 = c + aa + bb + sp*
Nucleophilic substitutions in
ionic liquids
R3N + NO2SOMe
O
O
O2N S O-
O
O
MeBu3N++
R3N LSER R2
BuNH2
Bu2NH
Bu3N
lnk2 = -8.77 + 4.57b + 6.32p*
lnk2 = -8.57 + 2.23b + 7.30p*
lnk2 = 0.87 - 2.56a + 12.80p*
0.93
0.92
0.70
(solvents used: [bmim][Tf2N], [bmpy][Tf2N], [bmpy][TfO], DCM, MeCN)
The change in the rate of the reaction is controlled by both
hydrogen bonding effects and generalised polarity effects.
Nucleophilic substitutions in
ionic liquidsX- + NO2SOMe
O
O
MeBr + O2N S O-
O
O
(solvents used: [bmim][Tf2N], [bmpy][Tf2N], [bmpy][TfO], DMSO, DCM, MeOH)
The change in the rate of the reaction is
dominated by specific hydrogen bonding effects.
X- LSER R2
Cl-
Br-
I-
lnk2 = 0.21 - 7.56a
lnk2 = 0.87 - 5.83a
lnk2 = 0.87 - 3.05a + 1.16b
0.99
0.97
0.95
11
Nucleophilic substitutions in
ionic liquids
R3N + NO2S [CH3NR3]+ +
H3C
H3C+
NO2S
H3C
R3N LSER R2
BuNH2
Bu2NH
Bu3N
lnk2 = -2.38 - 3.59a - 4.16b + 2.10p*
lnk2 = -2.66 - 2.79a - 5.01b + 2.89p*
lnk2 = -5.62 - 6.46b + 4.26p*
0.96
0.99
0.87
(solvents used: [bmim][Tf2N], [bmpy][Tf2N], [bmim][TfO], [bmpy][TfO], DCM,
MeCN, THF, MeOH)
The change in the rate of the reaction is controlled by both
hydrogen bonding effects and generalised polarity effects.
Nucleophilic substitutions in
ionic liquids
Cl- + NO2S CH3Cl +
H3C
H3C+
NO2S
H3C
Only ionic liquids appear in the LSER, because it is only in
ionic liquids that k2 can be derived.
LSER R2
Cl- lnk2 = -2.74 – 6.54a 0.99
([bmim][Tf2N], [bm2im][Tf2N], [bmpy][Tf2N], [bmim][TfO], [bmpy][TfO], [Hbim][TfO])
Nucleophilic substitutions
k2 is derived from the linear plot of kobs vs [Nu]
[bm 2im+][Cl
-] + [S
+][NTf2
-] in [bm2im][NTf2]
0
0.00005
0.0001
0.00015
0.0002
0.00025
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07
[Cl-] (M)
ko
bs(s
-1)
K2 = 0.00363 M-1S-1
In molecular solvents the
reaction is not second order
Cl- + NO2S CH3Cl +
H3C
H3C+
NO2S
H3C
0
0.01
0.02
0.03
0.04
0.05
0.06
0 0.1 0.2 0.3 0.4
[Cl-] (M)
kobs
(s-1
)
THF
DCM
Propylene Carbonate
CH3CN
No reaction:
water
methanol
Negative order:
acetone
THF
DCM
Positive but not second order:
Propylene carbonate
Acetonitrile
DMSO
Second order:
Ionic liquids
12
In molecular solvents the
mechanism is via ion pairs
Cl- + NO2S CH3Cl +
H3C
H3C+
NO2S
H3C
S+ S
[R4N][Cl] + [S+][NTf2]
slowsubstitution
[R4N][NTf2] + [S+][Cl]
[S+][Cl]
+
[R4N][Cl]
CH3Cl + S
fastmetathesis
DMSO
Acetonitrile
Propylene carbonate
In molecular solvents the
mechanism is via ion pairs
Cl- + NO2S CH3Cl +
H3C
H3C+
NO2S
H3C
S+ S
acetone
THF
DCM
[R4N][Cl] + [S+][NTf2]
slowsubstitution
[R4N][NTf2] + [S+][Cl]
[S+][Cl]
+ CH3Cl + S
fastmetathesis precipitation
[R4N][Cl]
The ionic liquid effect
• Ionic liquids are highly dissociating
solvents.
A-Bionisation
{[A]+[B]-}
ion pairassociation
[A]+ + [B]-
free solvated ionsmolecule
dissociation
• Ion pairing is dominated by Coulombic
interactions and is usually highly
correlated with dielectric constants.
Ionic liquid polarity• Ionic liquids are far more dissociating than expected
from :
liquid εr
PC
DMSO
Acetonitrile
Acetone
[emim][OTf]
[emim][N(Tf)2]
[bmim][OTf]
[bmim][N(Tf)2]
Dichloromethane
THF
64.92
46.45
35.94
20.56
15.1
12.3
13.2
11.6
8.93
7.58
H. Weingärtner, Angew. Chem. Int. Ed., 2008, 47, 654.
13
In molecular solvents the
reaction is not second order
Cl- + NO2S CH3Cl +
H3C
H3C+
NO2S
H3C
0
0.01
0.02
0.03
0.04
0.05
0.06
0 0.1 0.2 0.3 0.4
[Cl-] (M)
ko
bs (s
-1)
THF
DCM
Propylene Carbonate
CH3CN
No reaction:
water
methanol
Negative order:
acetone
THF
DCM
Positive but not second order:
Propylene carbonate
Acetonitrile
DMSO
Second order:
Ionic liquids
Ionic liquids
• When you heat a salt it will melt (e.g.,
NaCl, 801°C).
• The melt is composed of mobile ions (ionic
liquid).
Ion pairs
• In a molecular solvent:
Decreasing Ion Separation
Solvent separated
ion pair
Solvent shared
(loose) ion pair
Contact (tight) ion
pair
• In an ionic liquid all ions are surrounded by
other ions.
The ionic liquid effect
• Ionic liquids are super dissociating
solvents._
+_ +
_
+_
+
_ + _
_+
_ +
+_
+ _
+_
+
_+
_+
_ +_
+_ +
_+
_+
_ + _
+_
+_ +
_+ _ +
_
+_
+_
+
_ + _ +
_
_
+ _ +_
+_
+_ +
+_
+ _ +_
+_ + _
_ +_
+ _+
_+
+_ +
_+
_ +
_
+_
+_ +
_
+ _ + _ +_
+_
_
+_ +
_+
_ + _+
+_ _ +
_+ _
_+ +
_ +
+_
+_
+_
+ _
_+ _ + _ + _ + _
+
+_
+_
+_
+ _
_
+_
+ _+ _
+
_+
+_
_+
+_
_ +
+_
_+
+ _
_+
+_
_ +
+ _
_+
+ _
_ +
14
Charge screening of ion pairs in
ionic liquids (MD simulation)
9 Å ≈ 100% screening 3 Å ≈ 55% screening
R. M. Lynden-Bell, Phys. Chem. Chem. Phys., 2010, 12, 1733.
Ionic liquid polarity
• Ionic liquids are super dissociating
solvents.
– Ion pairing in molecular solvents is dominated
by Coulombic interactions.
– In an ionic liquid there is little difference
between these of the solute-solute and of the
solute-solvent interactions (highly screened).
– Ion contacts that do form are rapidly disrupted
by the constant motion of the ions of the
solution (both solute and solvent).
Kosower’s Dye
0
0.5
1
1.5
2
2.5
3
300 320 340 360 380 400 420 440 460 480 500
Ab
so
rba
nc
e
Wavelength / nm
MeCN
Kosower’s Dye
0
0.5
1
1.5
2
2.5
3
300 320 340 360 380 400 420 440 460 480 500
Ab
so
rba
nc
e
Wavelength / nm
1-butanol
15
Kosower’s Dye
0
0.5
1
1.5
2
2.5
3
300 400 500
Ab
so
rba
nc
e
Wavelength / nm
[C4C1im]NTf2
Kosower’s Z-scale
• First comprehensive polarity scale
solvents using a solvatochromic dye.
• Z-values of selective solvents
Liquid Z Liquid Z
Water 94.6 MeCN 71.3
Methanol 83.6 DMSO 71.1
Ethanol 79.6 Acetone 65.5
[bmim][OTf] 76.0 DCM 64.7
[bmim][NTf2] 74.3 Ethyl acetate 59.4
[bmpy][NTf2] 73.3 Benzene 54.0
Kosower’s Dye
0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0.9
1
50 55 60 65 70 75 80 85 90 95 100
ETN
Z
• Z correlates well with ETN for both ionic
liquids and molecular solvents.
Kosower’s dye
• For the spectrum to be seen some [py]+
and I- ions must be in contact.
16
Kosower’s Dye Absorbance
0
2
4
6
8
10
12
14
16
18
20
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07
Ab
so
rba
nc
e/P
ath
len
gth
(c
m-1
)
Concentration / M
MeCN
Kosower’s Dye Absorbance
0
5
10
15
20
25
30
0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05
Ab
so
rba
nc
e/P
ath
len
gth
(c
m-1
)
Concentration / M
1-butanol
Kosower’s Dye Absorbance
0
5
10
15
20
25
30
0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.18 0.2
Ab
so
rba
nc
e/P
ath
len
gth
(c
m-1
)
Concentration / M
[C4C1im]NTf2
Kosower’s Dye
0
2
4
6
8
10
12
14
16
18
20
0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.18
Ab
so
rba
nc
e/P
ath
len
gth
(c
m-1
)
Concentration / M
[C4C1im]OTf
17
Beer-Lambert Law
• A = εcl
– ε = molar absorptivity (constant)
– c = concentration
– l = path length
• Non-linear A vs c indicates that there is an
equilibrium.
Kosower’s Dye Equilibrium
Model• Consider the simple equilibrium of ion
association:
the following equilibrium model was
derived:
CIP = (CT - 0.5/K) – 0.5*SQRT{4*CT/K + 1/(K2)}
Kosower’s Dye Equilibrium
Model
0
200
400
600
800
1000
1200
1400
0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05
Ex
tin
cti
on
co
eff
icie
nt
Concentration, M
K=1000
K=100
K=50
K=10
K=1
ε = A/cTl
CIP = (CT - 0.5/K) – 0.5*SQRT{4*CT/K + 1/(K2)}
Kosower’s Dye
0
200
400
600
800
1000
1200
1400
0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05
Ex
tin
cti
on
co
eff
icie
nt
Concentration / M
DCE
1-butanol
MeCN
18
Kosower’s Dye in ionic liquids
y = 592.94x + 5.5254
y = 681.33x + 5.8247
0
20
40
60
80
100
120
140
0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.18 0.2
Ex
tin
cti
on
co
eff
icie
nt
Concentration / M
[bmim]BF4
[bmim]OTf
Kosower’s Dye in ionic liquids
0
20
40
60
80
100
120
140
160
0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.18 0.2
Ex
tin
cti
on
c
oe
ffc
ien
t
Concentration / M
[bmpy]NTf2
[bmim]NTf2
Kosower’s Dye
0
5
10
15
20
25
30
35
40
45
50
55
60
0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045
Ex
tin
cti
on
co
eff
icie
nt
concentration, M
K=1
K = 1
ΔG = -RTlnK = 0
What is the reaction?
• This is a metathesis reaction.
19
Simplest possible model for metathesis
•Two lowest energy structures for each complex on B3LYP/6-31++G(d,p)
level of theory with small core ECP for iodide
•Singlepoint calculations using zero-point energy (+Z) and basis set
superposition error (+B) correction on B3LYP level
•Singlepoint MP2 energies on B3LYP geometry
Kosower’s Dye Equilibrium
Model
Kosower’s Dye Equilibrium
Model
DFT DFT+Z DFT+Z+B MP2 MP2+Z
AVR 22.13 19.60 20.02 3.95 1.42
MIN 23.09 18.37 18.40 -2.83 -4.90
MAX 21.16 20.83 21.64 10.73 7.75
Two energies per complex → Energy of metathesis not unambiguous
AVR: calculated from the average energy per complex
MIN: calculated from the lowest energy per complex
MAX: calculated from the highest energy per complex
On highest level of theory: Metathesis energy neutral within simple model
system
Ion solvation
• All ions are randomly associated
• Dynamic system prevents long-lived ion
contacts
• There are no special ion pairs in solutions
of Kosower’s dye in ionic liquids.
Acknowledgements
Dr Patricia Hunt (theory)
Dr Lorna Crowhurst (polarity)
Dr Jason P. Hallett (kinetics)
Dr Patricia Hunt (theory)
Dr Juan Perez-Arlandis (polarity and kinetics)
Dr Guiseppe Ranieri (kinetics)
Mr Matthew Lui (polarity)
Mr Heiko Niedermeyer (theory)
Leverhulme Trust, Kodak Foundation, EPSRC, ERC
(funding)