The effects of para-substitution on the structural and electronic properties of four series of two-coordinate m-terphenyl Group 12 complexes (R-Ar#)2M (M = Zn, Cd, Hg; R = t-Bu 1-3, SiMe3 4-6, Cl 7-9, CF3 10-12, where R-Ar# = 2,6-{2,6-Xyl}2-4-R-C6H2 and 2,6-Xyl = 2,6-Me2C6H3) have been investigated. X-ray crystallography shows little structural variation across the series, with no significant change in the C-M-C bond distances and angles. However, considerable electronic differences are revealed by heteronuclear nuclear magnetic resonance (NMR) spectroscopy; a linear correlation is observed between the 113Cd, 199Hg, and 1H (2,6-Xyl methyl protons) NMR chemical shifts of the para-substituted complexes and the Hammett constants for the R-substituents. Specifically, an upfield shift in the NMR signal is observed with increasingly electron-withdrawing R-substituents. Density functional theory (DFT) calculations are employed to attempt to rationalize these trends.
The effects of para-substitution on the structural and electronic properties of four series of two-coordinate m-terphenyl Group 12 complexes (R-Ar#)2M (M = Zn, Cd, Hg; R = t-Bu 1-3, SiMe3 4-6, Cl 7-9, CF3 10-12, where R-Ar# = 2,6-{2,6-Xyl}2-4-R-C6H2 and 2,6-Xyl = 2,6-Me2C6H3) have been investigated. X-ray crystallography shows little structural variation across the series, with no significant change in the C-M-C bond distances and angles. However, considerable electronic differences are revealed by heteronuclear nuclear magnetic resonance (NMR) spectroscopy; a linear correlation is observed between the 113Cd, 199Hg, and 1H (2,6-Xyl methyl protons) NMR chemical shifts of the para-substituted complexes and the Hammett constants for the R-substituents. Specifically, an upfield shift in the NMR signal is observed with increasingly electron-withdrawing R-substituents. Density functional theory (DFT) calculations are employed to attempt to rationalize these trends.
The
stabilization of low-coordinate Group 12 metal complexes exhibiting
novel bonding modes and geometries has been explored through the use
of sterically demanding ligands.[1−6] In contrast to the earliest examples of zinc, cadmium, and mercury
dialkyl and diaryl complexes,[7−10] which incorporate necessary secondary stabilizing
interactions, the bulky m-terphenyl framework[11,12] has enabled the isolation of strictly two-coordinate Group 12 systems
such as (2,6-Mes2C6H3)2Zn (Mes = 2,4,6-Me3C6H2).[13,14] Other reports include the synthesis of a homologous series of Group
12 M–M-bonded species (2,6-Dipp2C6H3)2M2 (M = Zn, Cd, Hg; Dipp = 2,6-i-Pr2C6H3)[15,16] and the formation of a Zn–Zr–Zn unit in [(2,6-Tripp2C6H3)Zn]2Zr(η5-C5H5)2 (Tripp = 2,4,6-i-Pr3C6H2).[17,18]The application of Group 12 organometallic complexes in catalysis
has rendered them invaluable reagents for synthesis. Organozinc compounds,
for example, have proven useful in organic transformations,[19,20] alkali-metal-mediated zincation reactions,[21,22] and copolymerization reactions.[23,24] Organocadmium
complexes, on the other hand, play a key role as molecular precursors
in the synthesis of photoluminescent quantum dots,[25,26] while organomercurials feature prominently as ligand transmetallation
reagents.[27,28]Previous work within our group has
explored the structural role
of the m-terphenyl ligand upon three series of two-coordinate
Group 12 diaryls (2,6-Ar2C6H3)2M (M = Zn, Cd, Hg; Ar = 2,6-Xyl {2,6-Me2C6H3}, 3,5-Xyl {3,5-Me2C6H3}, Pmp {Me5C6}), where subtle changes in the
steric pocket around the metal center were studied.[29] Thus, the bulkier 2,6-Xyl and Pmp flanking groups led to
near-linear C–M–C bond angles [175.78(12)–180.0(0)°],
whereas the less sterically hindered 3,5-Xyl group resulted in greater
deviations from linearity [171.18(5)–176.4(2)°]. However,
the effects of varying the electronic structure of the m-terphenyl ligand upon these Group 12 compounds have yet to be investigated.Multiple studies by Power et al. have analyzed the electronic properties
of metal complexes incorporating para-substituted m-terphenyl ligands.[30−32] One example is the quintuply-bonded
arylchromium dimer, where a set of para-functionalized
analogues [(2,6-Dipp2-4-R-C6H2)Cr]2 (R = H, SiMe3, OMe, F) were prepared to probe
the nature of the Cr–Cr bond.[33] Additional
reports include the study of a series of para-substituted
Group 14 complexes (2,6-Mes2-4-R-C6H2)2M (M = Ge, Sn, Pb; R = H, SiMe3, Cl)[34,35] and the analysis of the functionalized tin hydrides [(2,6-Dipp2-4-R-C6H2)Sn(μ-H)]2 (R = H, SiMe3, OMe, t-Bu).[36]We have employed a series of para-substituted m-terphenyl ligands to study the role
of electronic effects
on the structures, bonding, and electronic properties of their Group
12 diaryl complexes. The diamagnetic nature of these Group 12 metal(II)
species means that their electronic structures may be probed by NMR
spectroscopy, which has been used previously to differentiate between syn- and anti-conformers in a series of
naphthyl-substituted complexes (2,6-Naph2C6H3)2M (M = Zn, Cd·OEt2, Hg·OEt2; Naph = 1-C10H7).[37] Herein, four series of novel para-substituted,
two-coordinate, m-terphenyl Group 12 diaryls (R-Ar#)2M (R-Ar# = 2,6-{2,6-Xyl}2-4-R-C6H2; M = Zn, Cd, Hg; R = t-Bu, SiMe3, Cl, CF3) are reported and discussed
alongside their unsubstituted analogues (H-Ar#)2M.[29] The geometric and electronic properties
of these compounds are elucidated through X-ray crystallographic and
NMR spectroscopic studies, respectively. We employ 113Cd
and 199Hg NMR spectroscopies to assess the impact of the
variation of the electronic structure of the ligand directly at the
metal center.
Results and Discussion
Synthesis
The reaction between the
lithium complexes [R-Ar#-Li]2 (R-Ar# = 2,6-{2,6-Xyl}2-4-R-C6H2; R = t-Bu, SiMe3, Cl, CF3)[38] with one equivalent of ZnCl2, CdCl2, or HgBr2 in a toluene/THF (10:1) mixture at room temperature
yielded the Group 12 diaryl species (t-Bu-Ar#)2M (M = Zn 1, Cd 2,
Hg 3), (Me3Si-Ar#)2M
(M = Zn 4, Cd 5, Hg 6), (Cl-Ar#)2M (M = Zn 7, Cd 8,
Hg 9), and (F3C-Ar#)2M (M = Zn 10, Cd 11, Hg 12) according to Scheme . Complexes 1–12 were recrystallized
from a −30 °C iso-hexane solution to
give colorless crystals in low-to-moderate isolated yields. Characterizations
of 1–12 have been achieved by single-crystal
X-ray diffraction, multinuclear (1H, 13C{1H}, 19F{1H}, 29Si{1H}, 113Cd and 199Hg) NMR spectroscopies, mass
spectrometry, cyclic voltammetry (for 3 and 12), and elemental analyses.
Scheme 1
Synthesis of Diaryl Complexes (R-Ar#)2M (M
= Zn, Cd, Hg; R = t-Bu 1–3, SiMe34–6,
Cl 7–9, CF310–12), where MX2 Is ZnCl2, CdCl2, or HgBr2
The
crystal structures of 1–12 confirm
that all complexes are monomeric in the solid state, owing to the
steric demands of the m-terphenyl ligands, with no
intermolecular interactions between the metal centers. In all cases,
the complexes are two-coordinate and quasi-linear, featuring a single
metal center coordinated by two σ-bonded m-terphenyl
ligands. Unlike the 3,5-Xyl complexes [2,6-{3,5-Xyl}2C6H3]2M (M = Zn, Cd, Hg), no M···H
contacts are formed to the flanking aryl rings.[29] The crystal structure of 1 is presented in Figure , with key measurements
about the metal center for 1–12 provided
in Table . Full crystallographic
data for 1–12 are provided in Supporting
Information Figures S40–S43 and Table S1 (M = Zn), Table S2 (M = Cd), and Table S3 (M = Hg).
It should be noted that the crystal data for 4 are of
low quality due to weak diffraction from a small crystal. Despite
repeated attempts, it was not possible to grow high-quality crystals
of 4. However, the data are sufficient to demonstrate
the connectivity of the molecule and are included here for completeness.
Figure 1
Crystal
structure of 1. Ellipsoids set at 30% probability.
Disordered solvent and hydrogen atoms are omitted for clarity.
Table 1
Selected Bond Lengths (Å) and
Angles (deg) for 1–12
compound
M
R
M(1)–C(1)
M(1)–C(23)
C(1)–M1–C(23)
1
Zn
t-Bu
1.937(2)
1.934(2)
175.87(10)
2
Cd
t-Bu
2.110(2)
2.110(2)
176.57(7)
3a
Hg
t-Bu
2.070(3)
175.91(13)
4b
Zn
SiMe3
1.953(12)
1.951(13)
176.4(6)
5
Cd
SiMe3
2.111(14)
2.098(14)
177.5(6)
6
Hg
SiMe3
2.056(10)
2.063(10)
177.1(4)
7c
Zn
Cl
1.9418(17) [1.9429(17)]
1.9465(17) [1.9367(17)]
176.10(8) [176.84(9)]
8
Cd
Cl
2.120(2)
2.116(2)
177.42(10)
9
Hg
Cl
2.086(3)
2.085(3)
177.51(14)
10
Zn
CF3
1.9449(13)
1.9483(13)
178.87(6)
11
Cd
CF3
2.1159(16)
2.1215(16)
179.16(6)
12
Hg
CF3
2.089(3)
2.098(3)
179.28(12)
For 3, C(1) = C(23)
due to symmetry (Z′ = 0.5).
Crystal data for 4 are
of low quality due to weak diffraction from a very small crystal.
Data are included here for completeness.
Measurements for the second molecule
in asymmetric unit given in square brackets.
Crystal
structure of 1. Ellipsoids set at 30% probability.
Disordered solvent and hydrogen atoms are omitted for clarity.For 3, C(1) = C(23)
due to symmetry (Z′ = 0.5).Crystal data for 4 are
of low quality due to weak diffraction from a very small crystal.
Data are included here for completeness.Measurements for the second molecule
in asymmetric unit given in square brackets.For each Group 12 metal, the corresponding series
of para-substituted complexes show no significant
change in the M–C
bond distances as the functional group is varied. The Zn–C
bond distances for 1, 4, 7,
and 10 fall within a narrow range [1.934(2)–1.953(12)
Å] and are comparable to the previously reported unsubstituted
analogue (H-Ar#)2Zn [Zn(1)–C(1) = 1.949(4)
Å, Zn(1)–C(23) = 1.944(4) Å].[29] These values also correlate with other zinc diaryl complexes
in the literature, whose Zn–C bond distances range between
1.93 and 1.95 Å.[39−41]A narrow range of M–C bond distances
is also observed for 2, 5, 8, and 11 [Cd–C
= 2.098(14)–2.1215(16) Å] and for 3, 6, 9, and 12 [Hg–C = 2.056(10)–2.098(3)
Å], which mirror those of the unsubstituted analogues (H-Ar#)2M (M = Cd, Hg) [Cd(1)–C(1) = 2.115(5)
Å, Cd(1)–C(23) = 2.228(5) Å and Hg(1)–C(1)
= 2.087(6) Å, Hg(1)–C(23) = 2.101(5) Å].[29] These values are comparable to other cadmium
and mercury diaryl complexes, whose M–C bond distances range
between 2.11–2.12 and 2.07–2.15 Å, respectively.[10,42−46] The reduction in M–C bond distance on moving from Cd to Hg
can be attributed to a combination of relativistic effects and lanthanide
contraction.[47−49]The C–M–C angles for 1–12 also present a reasonably narrow range of
values. Thus,
the C–Zn–C angles of 1, 4, 7, and 10 [175.87(10)–178.87(6)°]
are comparable to the C–Cd–C angles of 2, 5, 8, and 11 [176.57(7)–179.16(6)°]
and to the C–Hg–C angles of 3, 6, 9, and 12 [175.91(13)–179.28(12)°],
indicating little variation as the metal is changed. These values
correlate with the C–M–C angles reported for the unsubstituted
analogues (H-Ar#)2M (M = Zn, Cd, Hg) [177.1(2)–179.9(3)°]
but differ from the angles observed in the (less sterically hindered)
3,5-Xyl complexes (3,5-Xyl2C6H3)2M (M = Zn, Cd, Hg) [171.18(5)–176.4(2)°].[29] The C–M–C angles for 1–12 are also similar to those of Mes2M (M = Zn, Cd, Hg).[9,10]In summary, the crystal
structures of 1–12 show little structural
variation as the para-substituent of the m-terphenyl ligand is varied.
This suggests that the geometries of these complexes are dominated
by steric and crystal packing effects, rather than the electronic
structure of the ligand.
Solution-State Characterization
The
electronic structures of 1–12 were
studied by 1H, 13C{1H}, 113Cd, and 199Hg NMR spectroscopies in d6-benzene and compared to those of the unsubstituted analogues
(H-Ar#)2M (M = Zn, Cd, Hg).[29] Here, a numbering scheme has been assigned to the m-terphenyl unit, as shown in Figure . The electronic strengths of different para-substituents are quantified using Hammett constants,
σpara.[50] A comparison
of the 1H NMR spectra for complexes 1–12 reveals three noteworthy features (Table ). First, the meta-protons
(H-3) on the central aryl rings exhibit notable peak shifts as the para-substituent is changed, although no overall trend is
evident. There is, however, a clear downfield shift in H-3 when varying
the metal from Zn (6.76–7.14 ppm) to Cd (6.87–7.22 ppm)
to Hg (6.92–7.30 ppm). Second, the 2,6-Xyl aryl protons (H-7
and H-8) for 1–12 remain relatively
unshifted by changing the para-substituent or the
metal, suggesting there is minimal electronic communication with the
flanking aryl rings. Third, the 2,6-Xyl methyl protons (H-9) shift
upfield with increased electron-withdrawing strength of the para-substituent. A plot of the chemical shifts, δ,
against the Hammett constants, σpara, reveals a linear
correlation (Figures and S1).[50] A similar trend was observed in recent studies of the analogous
lithium complexes [R-Ar#-Li]2 (R = t-Bu, SiMe3, H, Cl, CF3).[38] We note that the chemical shifts for H-9 are largely unaffected
by the identity of the metal (Table ).
Figure 2
NMR numbering scheme for m-terphenyl
complexes 1–12.
Table 2
Relevant 1H and 13C{1H} NMR Chemical Shifts, δ, for the Metal Diaryls
(R-Ar#)2M (1–12, plus R = H)[29] a
1H and 13C{1H} NMR chemical shifts, δ
(ppm)
(R-Ar#)2M
R group
H-3
H-9
C-1
C-2
C-3
C-4
C-9
M = Zn
1
t-Bu
6.93
1.83
148.5
149.8
122.4
151.9
21.9
4
SiMe3
7.14
1.82
152.8
149.3
130.2
140.7
22.0
lit.b
H
6.76
1.79
152.0
150.0
125.5
128.9
21.8
7
Cl
6.78
1.61
150.2
151.6
125.7
135.4
21.6
10
CF3
7.05
1.55
156.8
150.7
122.1
131.5
21.6
M = Cd
2
t-Bu
7.02
1.84
158.3
149.4
122.0
151.4
21.5
5
SiMe3
7.22
1.82
162.9
149.1
129.7
140.0
21.6
lit.b
H
6.87
1.80
161.9
149.6
125.1
128.4
21.5
8
Cl
6.88
1.63
160.1
151.1
125.4
134.8
21.2
11
CF3
7.14
1.56
167.0
150.2
121.7
131.1
21.3
M = Hg
3
t-Bu
7.09
1.83
169.1
148.4
123.7
151.4
21.5
6
SiMe3
7.30
1.81
173.0
148.1
131.5
140.2
21.5
lit.b
H
6.92
1.78
172.0
148.7
126.8
128.4
21.4
9
Cl
6.92
1.61
170.2
150.1
127.0
134.7
21.2
12
CF3
7.20
1.54
176.0
149.3
123.6
131.1
21.2
The flanking aryl
atoms remain unshifted
and thus have been omitted.
Literature NMR data for the unsubstituted
complexes (H-Ar#)2M (M = Zn, Cd, Hg), original
data re-referenced to C6D6.[29]
Figure 3
Plot of
the 1H (for flanking methyl protons, H-9), 113Cd, and 199Hg NMR chemical shifts, δ, for
the metal diaryls (R-Ar#)2M (1–12, plus R = H)[29] vs their Hammett
constants, σpara.[50] For
clarity, the 1H NMR (H-9) trend is given only for the Zn
series; plots for the Cd and Hg series are provided in Supporting
Information Figure S1.
NMR numbering scheme for m-terphenyl
complexes 1–12.Plot of
the 1H (for flanking methyl protons, H-9), 113Cd, and 199Hg NMR chemical shifts, δ, for
the metal diaryls (R-Ar#)2M (1–12, plus R = H)[29] vs their Hammett
constants, σpara.[50] For
clarity, the 1H NMR (H-9) trend is given only for the Zn
series; plots for the Cd and Hg series are provided in Supporting
Information Figure S1.The flanking aryl
atoms remain unshifted
and thus have been omitted.Literature NMR data for the unsubstituted
complexes (H-Ar#)2M (M = Zn, Cd, Hg), original
data re-referenced to C6D6.[29]The 13C{1H} NMR spectra of 1–12 show nine peaks for the carbons of the ligand
framework, as well as additional peaks for the C-atoms of the t-Bu, SiMe3, and CF3 groups. A comparison
of the spectra reveals that C-5 (143.2–147.4 ppm), C-6 (135.8–136.4
ppm), C-7 (127.8–128.3 ppm), C-8 (127.1–127.9 ppm),
and C-9 (21.2–22.0 ppm) of the 2,6-Xyl groups remain relatively
unshifted, irrespective of the nature of the metal or para-group (Table ).
This can again be attributed to poor electronic communication between
the central and flanking aryl rings. However, the 13C{1H} NMR signals for the central aryl ring shift considerably
with the notable exception of C-2 (Table ). We note that the largest shifts are for
the ipso-carbon atoms (C-1) where, in addition to
a downfield shift in δC with increasing σpara of the substituent, large downfield shifts of ca. 10 ppm
are observed as the metal varies from Zn (148.5–156.8 ppm)
to Cd (158.3–167.0 ppm) to Hg (169.1–176.0 ppm). For
similar complexes in the literature, this downfield trend has been
ascribed to the increasing Pauling electronegativity as Group 12 is
descended (1.65, 1.69, and 2.00 for Zn, Cd, and Hg, respectively).[10,16,29,46,51−53]The 113Cd and 199Hg NMR spectra of 2, 5, 8, 11 and 3, 6, 9, 12 were also
recorded. Multiple NMR measurements revealed no change in chemical
shift with varying analyte concentration, most likely due to the steric
bulk of the ligands preventing interaction of the metal with the surrounding
solvent.[54−56] In all cases, the 113Cd and 199Hg NMR spectra show a single peak indicating one metal environment
in solution, in the same region as other literature metal diaryl complexes
(see Table ).[37,57−59] In previous work on the Group 12 diaryls (2,6-Ar2C6H3)2M (M = Cd, Hg; Ar =
2,6-Xyl, 3,5-Xyl, Pmp), increasing the steric bulk of the flanking
groups was found to cause an upfield shift in their 113Cd and 199Hg NMR spectra.[29] However, since complexes 1–12 all
feature the same flanking groups (2,6-Xyl) and are crystallographically
similar, we suggest that steric effects are unlikely to have a major
influence on their 113Cd and 199Hg NMR shifts.
Table 3
113Cd and 199Hg NMR Chemical
Shifts, δ, for the Metal Diaryls (R-Ar#)2M (M = Cd, Hg; R = t-Bu 2–3, SiMe35–6,
H,[29] Cl 8–9, CF311–12)[50]
NMR chemical
shifts, δ (ppm)
(R-Ar#)2M
R group
Hammett constant,
σpara
113Cd
199Hg
M = Cd, Hg
2, 3
t-Bu
–0.20
–225.89
–642.81
5, 6
SiMe3
–0.07
–239.07
–674.91
lit.a
H
0.00
–239.36
–679.77
8, 9
Cl
0.23
–246.03
–695.04
11, 12
CF3
0.54
–265.21
–745.00
Literature NMR
data for the unsubstituted
complexes (H-Ar)2M (M = Cd, Hg).[29,50]
Literature NMR
data for the unsubstituted
complexes (H-Ar)2M (M = Cd, Hg).[29,50]A plot of the 113Cd and 199Hg NMR chemical
shifts (δ) for each of the para-substituted
complexes, vs their corresponding Hammett constant (σpara) is shown in Figure .[50] Linear correlations can be fitted
to the 113Cd (blue line; R2 = 0.96) and 199Hg (red line; R2 = 0.95) NMR data, both with a negative gradient, indicating that
more electron-withdrawing substituents shift the NMR peak of the Cd
and Hg centers further upfield. This trend is somewhat counterintuitive,
as electron-withdrawing groups might be expected to deshield the nuclei
and cause a downfield shift. However, similar findings were reported
for a series of para-substituted mercury diaryls
(4-R-C6H4)2Hg (R = OMe, Me, H, F,
Cl, CF3),[60−62] suggesting that these chemical shifts depend on more
than simple σ donor effects. One hypothesis suggests that the
bonding in organomercury compounds mainly involves the valence 6s
orbital[63,64] since the 6p orbital is too high in energy
to overlap. However, by incorporating electron-donating groups onto
the ligand, the ligand orbitals increase in energy and overlap better
with the 6p orbitals.[58,65] This populates the more diffuse
6p orbitals and depopulates the less diffuse 6s. Hence, the electron
density around the metal center moves away from the nucleus and becomes
more diffuse, resulting in less shielding and a downfield NMR shift.[58]Cyclic voltammetry studies were also carried
out on the mercury
complexes 3 and 12 (R = t-Bu and CF3) in THF solution (Supporting Information, Section S4). However, no redox events were observed
upon scanning from −0.5 to −2.5 V (vs Fc+/Fc) in either case (Figure S44), suggesting
a large HOMO–LUMO gap for these complexes.
Computational Analysis
Density functional
theory (DFT) calculations were employed to attempt to rationalize
the trends in the NMR spectroscopic parameters. Full geometry optimizations
(BP86/TZVP, see Supporting Information Section S5.1 for full details) were performed on 1–12, as well as the unsubstituted analogues. All optimized
structures displayed near-linear bond angles in a very narrow range
(Table S5), although structures with M
= Zn showed slightly greater distortion from linearity (C–Zn–C
= 178.18–178.88°; C–Cd–C = 179.08–179.90°;
C–Hg–C = 179.57–179.88°). Single-point calculations
(PBE0/TZVP, see Supporting Information Section S5.2 for full details) were then performed on the optimized
structures to obtain an estimate of the orbital energies. This showed
that the HOMO energies, LUMO energies, and HOMO–LUMO gap all
show negative correlation with σpara (Figures S45–S47). The predicted HOMO–LUMO
gap (5.1–5.6 eV) is large enough to account for the observed
lack of redox events over the potential range −0.5 to −2.5
V vs Fc+/Fc in the electrochemical experiments (see above).A Quantum Theory of Atoms in Molecules (QTAIM) analysis was also
employed on the optimized structures of (2,6-Xyl2C6H3)2M (M = Zn, Cd, Hg; see Supporting
Information Section S5.2 for details).
This analysis did not locate any bond paths corresponding to C–H···M
(M = Zn, Cd, Hg) agostic interactions, which might have accounted
for the observed trend in the H-9 chemical shifts. This contrasts
with the recently reported dimeric lithium complexes [R-Ar#-Li]2 (R = t-Bu, SiMe3, H,
Cl, CF3), where a trend in the 1H NMR chemical
shifts of equivalent protons was linked to C–H···Li
agostic interactions.[38] However, for the
Group 12 complexes, bond paths corresponding to C–H···Carene interactions were observed between the H-9 protons and
aromatic carbons of the flanking aryl rings situated opposite to them
(Figure S48). Properties of the electron
density at the bond critical points for these interactions are provided
in Supporting Information Table S6.Subsequently, the 1H, 113Cd, and 199Hg NMR chemical shift parameters for 1–12 and the unsubstituted analogues were calculated using the
ReSpect program.[66−71] These calculations were carried out on both the fully optimized
structures used above, as well as the structures taken directly from
the crystallographic data in which only the H atom positions had been
optimized (see Supporting Information Section S5.1 for details). NMR shielding constants were calculated
using the KT2 density functional approximation,[72] which was specifically designed for the calculation of
NMR shielding constants. The calculations were carried out at two
levels of theory: dyall-vdz[73,74] basis set for Zn/Cd/Hg
and pcS-1[75] for all other atoms (vdz/pcS-1)
or dyall-vtz[73] for Zn/Cd and pcS-2[75] for all other atoms (vtz/pcS-2). Calculations
for the mercury complexes at the vtz/pcS-2 level could not be completed
due to technical limitations of the ReSpect program.[66−71]A summary of the calculated 1H, 113Cd,
and 119Hg NMR chemical shifts for the H-9 protons of 1–12 (in both the fully optimized and
H-atom optimized
geometries) are provided in Supporting Information Tables S9 and S10. Plots of the computed vs experimental shifts
are shown in Supporting Information Figures S49–S56. In these, a weak positive correlation is observed between calculated
and experimental shifts for the H-9 protons of all complexes (Figures S49–S53). This trend is evident
in both the fully optimized and H-atom optimized structures and at
both the vdz/pcS-1 and vtz/pcS-2 levels. However, the correlation
is not particularly strong, and some computed results [particularly
(H-Ar#)2Zn] deviate significantly from the experimental
values. The experimental trend in 1H NMR shifts for the
H-9 protons occurs over such a narrow chemical shift range (ca. 0.3
ppm) that the accuracy of the DFT calculations may not be sufficient
to reliably reproduce this behavior. Despite the lack of C–H···M
(M = Zn, Cd, Hg) close contacts, the H-9 chemical shifts feature large
paramagnetic contributions to the shielding constant (Tables S7 and S8),
much like the analogous lithium complexes [R-Ar#-Li]2 (R = t-Bu, SiMe3, H, Cl, CF3).[38] It is known that when the
paramagnetic components are dominant, density functional methods often
fail to achieve high accuracy, as appears to be the case here.The computed 113Cd and 199Hg NMR chemical
shifts (vdz/pcS-1) show relatively poor agreement with the experimental
values. While the 113Cd NMR shifts for the H-atom optimized
structures appear to roughly correlate with the experimental values
(Figure S54), this correlation is lost
in the fully geometry optimized structures. No convincing correlation
is observed for the 199Hg shifts in either geometry (Figure S56). In addition, the computed chemical
shifts differ significantly (by >100 ppm) from the experimental
shifts
in all cases. At the vtz/pcS-2 level, the computed 113Cd
shifts follow a similar trend relative to the experimental shifts
as at the vdz/pcS-1 level (Figure S55),
but the absolute values of the computed chemical shifts are closer
to the experimental values.These results suggest that the computed
chemical shifts are strongly
dependent on geometry, with small changes in the coordination environment
of the metal resulting in dramatic changes in the computed shift.
We propose that to model the NMR properties of these complexes more
accurately, it may be necessary to perform dynamics calculations and
account for conformational flexibility.
Conclusions
Four series of para-substituted m-terphenyl Group 12 complexes (R-Ar#)2M (M
= Zn, Cd, Hg; R = t-Bu 1–3, SiMe34–6,
Cl 7–9, CF310–12) have been reported. While negligible structural
differences are observed by X-ray crystallography, NMR spectroscopic
studies reveal considerable electronic differences within the ligand
framework and at the metal center. A linear correlation of the 113Cd and 199Hg NMR chemical shifts is observed
with the Hammett constants of the para-groups. Moreover,
the flanking methyl protons, H-9, exhibit similar shifts in their 1H NMR spectra. In all cases, an upfield shift is observed
with increasingly electron-withdrawing substituents. DFT modeling
suggests that the H-9 1H NMR chemical shifts, as well as
the 113Cd and 199Hg chemical shifts, all feature
large paramagnetic contributions to the shielding constants. As a
result, the experimental trends could not be reproduced by our computational
analysis.
Authors: Stanislav Komorovsky; Michal Repisky; Elena Malkin; Taye B Demissie; Kenneth Ruud Journal: J Chem Theory Comput Date: 2015-07-15 Impact factor: 6.006
Authors: David R Armstrong; William Clegg; Sophie H Dale; Eva Hevia; Lorna M Hogg; Gordon W Honeyman; Robert E Mulvey Journal: Angew Chem Int Ed Engl Date: 2006-06-02 Impact factor: 15.336
Authors: Beatriz Cordero; Verónica Gómez; Ana E Platero-Prats; Marc Revés; Jorge Echeverría; Eduard Cremades; Flavia Barragán; Santiago Alvarez Journal: Dalton Trans Date: 2008-04-07 Impact factor: 4.390
Authors: Andrew J Valentine; Ana M Geer; Laurence J Taylor; Andrew M Teale; Katherine E Wood; Huw E L Williams; William Lewis; Stephen P Argent; Jonathan McMaster; Deborah L Kays Journal: Dalton Trans Date: 2021-01-19 Impact factor: 4.390
Authors: Timothy J Boyle; Scott D Bunge; Todd M Alam; Gregory P Holland; Thomas J Headley; Gabriel Avilucea Journal: Inorg Chem Date: 2005-03-07 Impact factor: 5.165
Authors: Jamie Hicks; Emma J Underhill; Christos E Kefalidis; Laurent Maron; Cameron Jones Journal: Angew Chem Int Ed Engl Date: 2015-06-30 Impact factor: 15.336
Authors: Robert Wolf; Chengbao Ni; Tailuan Nguyen; Marcin Brynda; Gary J Long; Andrew D Sutton; Roland C Fischer; J C Fettinger; Matthew Hellman; Lihung Pu; Philip P Power Journal: Inorg Chem Date: 2007-11-29 Impact factor: 5.165