Figure 1 (a) Reversible association of the encounter complex in archetypical FLP systems.
(b) London dispersion facilitated reversible dimerization of all-meta-substituted triphenylmethyl radicals.[8] Red-dashed lines indicate London dispersion interactions.
Since their discovery in 2006,[1] the potential of frustrated Lewis pairs (FLPs) for the metal-free activation of
small molecules, such as H2 and CO2, has been extensively showcased.[2] However, particularly for substrates like H2 that only weakly interact with the individual FLP components, the activation mechanism
still remains ambiguous. This is due to the weak interactions between the Lewis acid
and Lewis base in intermolecular FLPs resulting in highly fluxional structures of
low concentrations in solution, which are thus challenging to study and characterize
by spectroscopic methods.[3] A number of computational investigations suggested the pre-organization of the FLP
components to form an encounter complex, in which the interaction is governed by London
dispersion forces between the bulky substituents (Figure [1a]).[4] The first experimental evidence for such association was provided through 19F,1H HOESY NMR studies by Rocchigiani and co-workers revealing intermolecular H–F interactions
in concentrated solutions of archetypical FLPs R3P/B(C6F5)3 (R = Mes, tBu).[5] Further evidence of the encounter complex in solution was provided by UV/Vis and
transient absorption spectroscopy. The detection of charge-transfer bands of FLPs
R3P/B(C6F5)3 established the equivalence of encounter complexes with electron donor–acceptor (EDA)
complexes and allowed for the observation of radical ion pairs resulting from photoinduced
single-electron transfer (SET) between the associated Lewis base and Lewis acid by
EPR spectroscopy.[6] However, to date, solid-state structures of intermolecular FLPs potentially revealing
key information on the FLP pre-organization have not yet been crystallographically
characterized.[7]
Schreiner and co-workers demonstrated that the reversible head-to-head association
of bulky, all-meta-substituted triphenylmethyl radicals to the corresponding hexaphenylethane derivatives
can be attributed to attractive London dispersion forces between the meta substituents and that the extent of stabilization of the dimeric structure can be
tuned depending on the quality of the dispersion energy donor (Figure [1b]).[8]
In line with our general interest in the reactivity and reaction mechanisms of FLP
systems,[6]
[9] we envisioned the utilization of London dispersion stabilization to increase the
attraction between the Lewis acid and the Lewis base of an FLP, enhance the pre-organization
of the FLP components, which should increase its concentration in solution, ultimately
to enable the isolation and (solid-state) characterization of the encounter complex.
For this, we computationally investigated the stability of potential encounter complexes
containing all-meta-substituted triarylamines/-phosphines and triarylboranes and studied promising combinations
experimentally.
Employing an approach analogous to the London dispersion facilitated formation of
all-meta-substituted hexaphenylethanes, we included triarylamines N(3,5-tBu2C6H3)3 and N(3,5-Ph2C6H3)3 as well as triarylphosphine P(3,5-tBu2C6H3)3 as the Lewis basic component of potential FLPs in our investigation. For the Lewis
acidic counterpart all-meta-substituted triarylboranes B(3,5-tBu2C6H3)3, B(3,5-Ph2C6H3)3, and B(3,5-(CF3)2C6H3)3 as well as B(C6F5)3 were selected. Moreover, archetypical FLP combinations R3P/B(C6F5)3 (R = Mes, tBu) were included for comparison. For the computational analysis, initially, the structures
of encounter complexes for the different combinations of Lewis acids and Lewis bases
were optimized at the ωB97XD/6-311+G(d,p)//ωB97XD/6-31G(d) level of theory, and the formation energies were determined (Table
[1]).
Table 1 Encounter Complex-Formation Energies (kcal mol–1)a
|
Lewis base
|
Lewis acid
|
ΔE
tot
|
ΔE
Disp
|
PMes3
|
B(C6F5)3
|
–13.90
|
– 7.95
|
PtBu3
|
B(C6F5)3
|
–13.87
|
– 5.60
|
N(3,5-tBu2C6H3)3
|
B(3,5-tBu2C6H3)3
|
–39.93
|
–25.33
|
|
B(3,5-Ph2C6H3)3
|
–43.73
|
–27.84
|
|
B(3,5-(CF3)2C6H3)3
|
–35.01
|
–20.71
|
|
B(C6F5)3
|
–20.32
|
–13.00
|
N(3,5-Ph2C6H3)3
|
B(3,5-tBu2C6H3)3
|
–46.60
|
–28.17
|
|
B(3,5-Ph2C6H3)3
|
–54.20
|
–32.49
|
|
B(3,5-(CF3)2C6H3)3
|
–40.85
|
–21.56
|
|
B(C6F5)3
|
–27.68
|
–15.66
|
P(3,5-tBu2C6H3)3
|
B(3,5-tBu2C6H3)3
|
–51.58
|
–26.80
|
|
B(3,5-(CF3)2C6H3)3
|
–53.80
|
–21.30
|
|
B(C6F5)3
|
–33.31
|
–13.55
|
a Calculated at the ωB97xD/6-311+G(d,p) level of theory.
Figure 2 Computed (ωb97xD/6-311+G(d,p)) structure of the encounter complex from N(3,5-tBu2C6H3)3/B(3,5-tBu2C6H3)3
Inspection of the obtained formation energies of encounter complexes obtained from
all-meta-substituted triarylamines as well as phosphines together with B(C6F5)3 already revealed a significantly increased stability (–20.32 to –33.31 kcal mol–1) compared to the encounter complexes arising from R3P/B(C6F5)3 (R = Mes –13.90 kcal mol–1, tBu –13.87 kcal mol–1). Substitution of B(C6F5)3 leads to a further increase in stability of the encounter complex, following the
order B(C6F5)3 < B(3,5-(CF3)2C6H3)3 < B(3,5-tBu2C6H3)3 < B(3,5-Ph2C6H3)3. However, it must be noted that the examined P(3,5-tBu2C6H3)3/BR3 (R = C6F5, 3,5-(CF3)2C6H3, 3,5-tBu2C6H3) combinations converged to the corresponding classical P–B-bonded Lewis adducts as
a result of the longer P–B and P–C bond lengths, effectively reducing the steric bulk
of the phosphine. Therefore, the systems containing P(3,5-tBu2C6H3)3 as the Lewis base are not suitable for further experimental investigations of encounter
complexes. In contrast, the optimized structures containing the triarylamines show
no considerable amount of N–B interactions as assessed by the essentially planar B
centers and the large N–B distances (3.693–4.502 Å). For instance, in case of N(3,5-tBu2C6H3)3/B(3,5-tBu2C6H3)3 a N–B separation of 3.778 Å was obtained (Figure [2]), which is in sharp contrast to the weakly bound classical Lewis pair lutidine/B(C6F5)3 that features a N–B bond length of 1.661(2) Å, as determined single-crystal X-ray
crystallography.[10]
Having established the increased stability of the encounter complexes with Lewis acids
and Lewis bases containing dispersion energy donors, we aimed at a closer inspection
and quantification of the London dispersion forces between the Lewis acidic and Lewis
basic fragments since the initial computations only account for the total dispersion
within the system, i.e., the intermolecular and intramolecular dispersion combined. Therefore, we performed
energy decomposition and fragment analyses (ADF; M06-2X-D3/TZ2P) disclosing the interaction
energies between the FLP components (Table [2]). Again, the FLPs R3P/B(C6F5)3 (R = Mes, tBu) were included as reference.
Table 2 Calculated Interaction Energies (kcal mol–1) between Lewis Acid and Lewis Base in the Encounter Complexes of Studied FLPsa
Lewis base
|
Lewis acid
|
E
int,tot
|
E
int,Disp
|
PMes3
|
B(C6F5)3
|
–13.17
|
– 3.89
|
PtBu3
|
B(C6F5)3
|
–13.90
|
– 3.14
|
N(3,5-tBu2C6H3)3
|
B(3,5-tBu2C6H3)3
|
–40.44
|
–11.45
|
|
B(3,5-Ph2C6H3)3
|
–40.76
|
–11.68
|
|
B(3,5-(CF3)2C6H3)3
|
–32.59
|
– 8.52
|
|
B(C6F5)3
|
–20.89
|
– 6.31
|
N(3,5-Ph2C6H3)3
|
B(3,5-tBu2C6H3)3
|
–41.00
|
–11.79
|
|
B(3,5-Ph2C6H3)3
|
–47.32
|
–11.83
|
|
B(3,5-(CF3)2C6H3)3
|
–34.82
|
– 8.19
|
|
B(C6F5)3
|
–26.79
|
– 6.42
|
a Calculated at the M06-2X-D3/TZ2P level of theory.
Exchanging the phosphine of FLP systems R3P/B(C6F5)3 (R = Mes –3.89 kcal mol–1, tBu –3.14 kcal mol–1) for all-meta-substituted amines N(3,5-tBu2C6H3)3 (–6.31 kcal mol–1) and N(3,5-Ph2C6H3)3 (–6.42 kcal mol–1) leads to a doubling of the amount of London dispersion stabilization between the
FLP components in the encounter complex. Altering the Lewis acid to B(3,5-(CF3)2C6H3)3 (–8.52 (tBu), –8.19 (Ph) kcal mol–1) only shows a marginal increase in dispersion interactions compared to B(C6F5)3, whereas employing all-meta-substituted boranes B(3,5-tBu2C6H3)3 (–11.45 (tBu), –11.68 (Ph) kcal mol–1) and B(3,5-Ph2C6H3)3 (–11.79 (tBu), –11.83 (Ph) kcal mol–1) effects a further doubling of the amount of London dispersion stabilization. The
calculations moreover revealed no significant differences in the dispersion energy
for the all-meta-Ph and all-meta-tBu systems making these combinations equally promising candidates for experimental
investigations. By installing dispersion energy donors on both Lewis acid and Lewis
base, a total increase in the dispersion stabilization of approximately 8 kcal mol–1 was achieved according to the gas-phase computations. Recent studies demonstrated
that dispersion interactions are attenuated in solution to a large extent (about 70%),[11] which results in an expected increased stabilization of the encounter complex comprising
all-meta-substituted triarylamines and boranes in solution of approximately 2.5 kcal mol–1 via interfragment dispersion interactions. This stabilization of the encounter complex
is still significant and could lead to a shift in the equilibrium and an increased
encounter complex concentration in solution.
Since the interfragment interactions in the N(3,5-R2C6H3)3/B(3,5-R2C6H3)3 systems mostly correspond to London dispersion forces with negligible contributions
from the N–B interaction, we furthermore calculated the formation energies of the
homodimers N(3,5-R2C6H3)3/N(3,5-R2C6H3)3 and B(3,5-R2C6H3)3/B(3,5-R2C6H3)3 and examined the fragment interactions by energy decomposition analysis (Table [3]).
Table 3 Homodimer Formationa and Fragment Interactionb Energies (kcal mol–1)
R
|
Complex
|
ΔE
tot
|
ΔE
Disp
|
E
int,tot
|
E
int,Disp
|
3,5-tBu2C6H3
|
NR3/BR3
|
–39.93
|
–25.33
|
–40.44
|
–11.45
|
|
NR3/NR3
|
–41.03
|
–26.09
|
–39.57
|
–11.55
|
|
BR3/BR3
|
–37.54
|
–23.61
|
–37.99
|
–11.31
|
3,5-Ph2C6H3
|
NR3/BR3
|
–54.20
|
–32.49
|
–47.32
|
–11.83
|
|
NR3/NR3
|
–54.20
|
–31.14
|
–45.73
|
–11.91
|
|
BR3/BR3
|
–54.00
|
–33.54
|
–45.60
|
–11.90
|
a Calculated at the ωB97xD/6-311+G(d,p) level of theory.
b Calculated at the M06-2X-D3/TZ2P level of theory.
The computational analysis revealed similar formation and dispersion interaction energies
for the amine–amine (–11.55 (tBu), –11.91 (Ph) kcal mol–1) and borane–borane (–11.31 (tBu), –11.90 (Ph) kcal mol–1) dimers as for the amine–borane systems, suggesting that amine–borane encounter complex
and homodimer formation are equally favored.
As a result of the computational analysis, we investigated combinations consisting
of all-meta-tBu-substituted triarylamine N(3,5-tBu2C6H3)3 as the Lewis base and triarylboranes B(3,5-(CF3)2C6H3)3 and B(3,5-tBu2C6H3)3 as Lewis acids in the subsequent experimental investigation.[12] Amine N(3,5-tBu2C6H3)3 was synthesized according to a literature procedure.[13] For purposes of comparison, single crystals of N(3,5-tBu2C6H3)3 were grown from pentane at –30 °C and the solid-state structure was determined by
single-crystal X-ray structure analysis. The crystal structure of the current pentane
solvate is isostructural with the toluene solvate of the corresponding hydrocarbon.[14] The central nitrogen atom and one phenyl ring are located on a twofold axis. The
nitrogen geometry is planar with an angle sum of 360.0(3)° and N–C distances of 1.430(3)
Å and 1.424(2) Å. The aryl groups are arranged propeller-like with C–N–C–C torsion
angles of –39.37(15)° and –35.3(2)°. Two of the tBu groups were refined with a disorder model (Figure [3]). The crystal structure contains no intermolecular N···N distances shorter than
10 Å.
Figure 3 Displacement ellipsoid plot of N(3,5-tBu2C6H3)3 in the crystal (50% probability level). Only the major disorder component is shown.
Hydrogen atoms and pentane solvent molecule are omitted for clarity. Symmetry code
i: -x, y, ½-z.
B(3,5-(CF3)2C6H3)3 was obtained following a literature procedure,[15] whereas B(3,5-tBu2C6H3)3 could not be obtained in an analogous manner due to the formation of complex product
mixtures from which the borane could not be isolated. However, the synthesis of B(3,5-tBu2C6H3)3 was achieved via a modified synthetic route for BPh3 developed by Lammertsma et al.[16] First, Na[B(3,5-tBu2C6H3)4] (11B NMR: δ = –4.72) was synthesized by reaction of NaBF4 with four equivalents of Li(3,5-tBu2C6H3). Subsequently, [Me3NH][B(3,5-tBu2C6H3)4] was generated in situ by cation exchange using [Me3NH]Cl, which spontaneously eliminates NMe3 and 1,3-tBu2C6H4 with formation of B(3,5-tBu2C6H3)3 upon treatment with THF.[17] It was found, though, that B(3,5-tBu2C6H3)3 is highly susceptible towards decomposition upon workup of the reaction mixture.
Isolation of B(3,5-tBu2C6H3)3 was achieved by addition of 2,2,6,6-tetramethylpiperidine to the THF solution to
scavenge any residual protons, removal of volatiles, and extraction into Et2O, from which colorless X-ray quality single crystals were obtained after storage
at –30 °C (Scheme [1]).[18]
Borane B(3,5-tBu2C6H3)3 features the expected signals for the aryl groups in its 1H and 13C{1H} NMR spectra. The 11B NMR spectrum exhibits a broad resonance at 68.4 ppm, comparable to that of BPh3 (67.8 ppm).[16] The molecular structure of B(3,5-tBu2C6H3)3 determined by X-ray crystal-structure determination features the expected trigonal-planar
coordination geometry at B with an angle sum of 360.1(4)°. Here, the boron atom is
on a general position without symmetry. The propeller-like arrangement of the aryl
substituents can be seen in the C–B–C–C torsion angles of –31.4(4)°, –32.6(4), and
–34.7(4)°. The B–C bond lengths are in the range of 1.558(4)–1.570(4) Å (Figure [4]). The overall geometry is highly similar to that of N(3,5-tBu2C6H3)3. Again, there are no intermolecular B···B distances shorter than 10 Å.
Scheme 1 Synthesis of B(3,5-tBu2C6H3)3
Figure 4 Displacement ellipsoid plot of B(3,5-tBu2C6H3)3 in the crystal (50% probability level). Only the major disorder component is shown.
Hydrogen atoms and diethyl ether solvent molecule are omitted for clarity.
With the Lewis acids and Lewis base in hand, encounter complex formation was investigated.
Mixing solutions of N(3,5-tBu2C6H3)3 and B(3,5-(CF3)2C6H3)3 in toluene or dichloromethane initially yielded a pale yellow solution which gradually
turned dark blue over the course of several hours. As the dark blue color is characteristic
of triarylamine radical cations, EPR analysis was conducted. The X-band EPR spectrum
(Figure [5]) of this solution revealed a signal featuring a multitude of hyperfine coupling
interactions characteristic for an organic radical in a doublet spin system, indicating
formation of +•N(3,5-tBu2C6H3)3.
Figure 5 Simulated (red) and experimental (black) X-band EPR spectrum of +•N(3,5-tBu2C6H3)3 in dichloromethane (capillary) at room temperature. Experimental parameters; microwave
frequency 9.388019 GHz, power 0.7962 mW, modulation amplitude; 1.000 G. Simulation
parameters; S = ½, g
iso = 2.0042, A
14N
iso = 21.5777 MHz, 6 × A
1H-ortho
iso = –6.0593, 3 × A
1H-para
iso = –15.4771, lw = 0.067165.
Satisfactory simulation of the experimental spectrum was achieved with g
iso = 2.0042 and inclusion of hyperfine coupling interactions with nitrogen (A
14N
iso = 21.58 MHz), six equivalent protons (ortho-protons on the aryl moieties of the amine; A
1H-ortho
iso = –6.06 MHz), and another three equivalent protons (para protons on the aryl moieties of the amine; A
1H-para
iso = –15.48 MHz) consistent with the presence of +•N(3,5-tBu2C6H3)3. Moreover, the calculated EPR parameters for +•N(3,5-tBu2C6H3)3 by DFT (g
iso = 2.0030, A
14N
iso = 21.20 MHz, A
1H-ortho
iso = –6.18 MHz, A
1H-para
iso = –9.18 MHz) are in reasonable agreement with the simulated data. Further support
was obtained by independent generation of +•N(3,5-tBu2C6H3)3 via the oxidation of N(3,5-tBu2C6H3)3 with Cu(ClO4)2
[19] and simulation of the obtained spectra (Figures S9, S10), which can be achieved
with the same hyperfine coupling constants and a g
iso value of 2.0028. The formation of +•N(3,5-tBu2C6H3)3 in the reaction of N(3,5-tBu2C6H3)3 and B(3,5-(CF3)2C6H3)3 is in line with previous reports on the one-electron oxidation of triarylamines by
B(C6F5)3
[20] and our investigation on photoinduced SET in FLP systems,[6] driven by rapid decomposition of the corresponding triarylborane radical anion via solvolytic pathways.[21] This photolability is expected to complicate characterization and isolation of the
corresponding encounter complex. Crystallization of an encounter complex with exclusion
of light proved unsuccessful. Therefore, we focused on B(3,5-tBu2C6H3)3 as Lewis acid. The decreased Lewis acidity and electron affinity of B(3,5-tBu2C6H3)3 leads to a large energy gap for the excitation of the charge-transfer complex to
the corresponding radicals (ΔE = 4.26 eV (291 nm); Table S1) preventing visible-light-induced SET.
Mixing solutions of N(3,5-tBu2C6H3)3 and B(3,5-tBu2C6H3)3 in toluene produced a colorless solution and 1H NMR spectroscopic analysis only showed the presence of the starting materials as
typically observed for FLP systems.[22] Attempts to observe a potential pre-organization of the FLP in solution by 1H,1H NOESY NMR studies revealed no through-space correlations between the protons of
the Lewis acid and the Lewis base. This could be a result of the limited solubility
of the FLP and its components precluding analysis of highly concentrated solutions
as used by Rocchigiani and co-workers.[5] Moreover, homodimer association could further reduce the effective concentration
of Lewis acid–Lewis base couples in solution. However, due the limited solubility,
crystallization of colorless crystals was achieved from both toluene and n-pentane solutions.[23] The X-ray crystal-structure determination of the N(3,5-tBu2C6H3)3/B(3,5-tBu2C6H3)3 crystals showed that these crystals are isostructural to the pentane solvate of N(3,5-tBu2C6H3)3 described above (see the Supporting Information). In addition to sharp Bragg reflections
these crystals showed diffuse peaks for reflections with ℓ = odd (Figure S15). Due to similar X-ray scattering factors of nitrogen and boron, it was
not possible to assign these centers unambiguously and thus resolve substitutional
disorder of the central atom, which is why the occupancy was set to ½ for both elements.
The formation of a co-crystal is supported by NMR spectroscopic analysis of the isolated
crystals showing a 1:1 mixture of N(3,5-tBu2C6H3)3 and B(3,5-tBu2C6H3)3 (Figures S11, S12), which proves the presence of both components in the crystal lattice.
Moreover, the IR spectrum of the isolated crystals (Figure S13) exhibits features
found in the IR spectra of both separate components (Figures S1, S8), while the melting
point (224 °C) lies between those of N(3,5-tBu2C6H3)3 (201 °C) and B(3,5-tBu2C6H3)3 (255 °C). The random stacking of both components in the crystal lattice yielding
an overall 1:1 ratio of Lewis acid and Lewis base most likely results from the almost
identical shapes of N(3,5-tBu2C6H3)3 and B(3,5-tBu2C6H3)3 and the computed similar hetero- and homofragment dispersion interaction energies
between the components of the FLP (Table [3]) resulting in no significant driving force towards an alternating pattern. Still,
this result emphasizes the importance of London dispersion forces in FLP chemistry
and the possibility of crystallizing the encounter complex.
On the basis of computational analyses, which showed that the London dispersion forces
between the components of FLP systems can be significantly enhanced by judicious choice
of the substituents at the Lewis acid and Lewis base, we investigated the formation
of encounter complexes in two amine–borane FLP systems experimentally. In case of
N(3,5-tBu2C6H3)3/B(3,5-(CF3)2C6H3)3 it was shown that photoinduced SET can be generally observed in FLPs with matching
electron affinities and ionization potentials. For the N(3,5-tBu2C6H3)3/B(3,5-tBu2C6H3)3 FLP system a co-crystal containing both components was obtained, which showed positional
disorder of the B and N centers due to random arrangement of the individual components
in the crystal. This moreover showed the potential for homodimer formation in dispersion
interaction-governed systems. This work represents an important contribution to the
structural characterization of an intermolecular FLP and the structural verification
of the concept of the encounter complex in FLP chemistry. Future investigations will
focus on the use of dissimilar Lewis acids and Lewis bases to favor heterofragment
interactions and ultimately allow the unambiguous identification of an encounter complex
in the crystalline state.