Leon J P van der Boon1, Laurens van Gelderen1, Tim R de Groot1, Martin Lutz2, J Chris Slootweg1,3, Andreas W Ehlers1,3,4, Koop Lammertsma1,4. 1. Department of Chemistry and Pharmaceutical Sciences, Faculty of Sciences , Vrije Universiteit Amsterdam , De Boelelaan 1083 , 1081 HV Amsterdam , The Netherlands. 2. Crystal and Structural Chemistry, Bijvoet Center for Biomolecular Research , Utrecht University , Padualaan 8 , 3584 CH Utrecht , The Netherlands. 3. Van 't Hoff Institute for Molecular Sciences , University of Amsterdam , Science Park 904 , 1098 HX Amsterdam , The Netherlands. 4. Department of Chemistry , University of Johannesburg , Auckland Park , Johannesburg 2006 , South Africa.
Abstract
Chirality at the central element of pentacoordinate systems can be controlled with two identical bidentate ligands. In such cases the topological Levi-Desargues graph for all the Berry pseudorotations (BPR, max. 20) reduces to interconnected inner and outer "circles" that represent the dynamic enantiomer pair. High enough barriers of the BPR crossovers between the two circles is all what is needed to ascertain chiral integrity. This is illustrated computationally and experimentally for the organosilicates 7 and 10 that carry besides a Me (a), Et (b), Ph (c), or F (d) group two bidentate 2-(phenyl)benzo[ b]-thiophene or 2-(phenyl)naphthyl ligands, respectively. The enantiomers of tetraorganosilane precursor 9 could be separated by column chromatography. Their chiral integrity persisted on forming the silicates. CD spectra are reported for 10c. Fluoro derivative 10d is shown to have its electronegative F substituent in an equatorial position, is stable toward hydrolysis, and its enantiomers do not racemize at ambient temperatures, while those of 10c racemize slowly.
Chirality at the central element of pentacoordinate systems can be controlled with two identical bidentate ligands. In such cases the topological Levi-Desargues graph for all the Berry pseudorotations (BPR, max. 20) reduces to interconnected inner and outer "circles" that represent the dynamic enantiomer pair. High enough barriers of the BPR crossovers between the two circles is all what is needed to ascertain chiral integrity. This is illustrated computationally and experimentally for the organosilicates 7 and 10 that carry besides a Me (a), Et (b), Ph (c), or F (d) group two bidentate 2-(phenyl)benzo[ b]-thiophene or 2-(phenyl)naphthyl ligands, respectively. The enantiomers of tetraorganosilane precursor 9 could be separated by column chromatography. Their chiral integrity persisted on forming the silicates. CD spectra are reported for 10c. Fluoro derivative 10d is shown to have its electronegative F substituent in an equatorial position, is stable toward hydrolysis, and its enantiomers do not racemize at ambient temperatures, while those of 10c racemize slowly.
Chirality is a cornerstone of organic
chemistry and existential
to all living matter. The very essence of chirality is the non-superimposability
of molecules on their mirror images. Prevalent in most chiral molecules
is the asymmetric tetravalent carbon as formulated by the first Nobel
laureate, J. H. van ‘t Hoff.[1,2] The impact
of chirality in organic synthesis, biology, medicine, polymers, and
materials science alike has been monumental.[3−6] The dominant role of carbon in
chiral systems is complemented by tetravalent phosphorus, silicon, sulfur,
nitrogen, and boron, but chirality is not limited to molecules deduced
from these elements only.[7−9]Chirality of pentacoordinate
systems is likewise of inherent importance
and impacts fields like biocatalysis and asymmetric catalysis.[10] However, typically the ligands are responsible
for chirality rather than the transition metal center itself, as in
chiral-at-metal catalysis that has only recently come to the fore.[11,12] The simple reason for the far smaller focus on chiral pentacoordinate
elements in comparison to the tetracoordinated ones is their dynamic
behavior that induces racemization of enantiomers, which strongly
contrast the conformational rigidity of carbon.[13]The distinguishing feature is that pentacoordinate
systems are
prone to nondissociative racemization by means of the Berry pseudorotation
(BPR) where both axial substituents of a trigonal bipyramid (TBP) readily
exchange with two equatorial substituents (Figure ).[14,15]
Figure 1
Berry
pseudorotation (BPR, top) and Turnstile rotation (TR, bottom),
which is a double BPR.
Berry
pseudorotation (BPR, top) and Turnstile rotation (TR, bottom),
which is a double BPR.Recently though,
the stereoselectivity for silicon-centered nucleophilic
substitutions was shown to be controllable by selectively hampering
the BPRs in the pentacoordinate intermediate 1 shown
in Figure .[16] Akiba and co-workers have shown in elegant work
that high epimerization barriers at phosphorus can be obtained using
(only) the Martin ligand,[17−19] enabling full inhibition of a
BPR as was demonstrated by chiral resolution of 2 and
related molecules into their enantiomers (Figure ).[20] An important
factor of the lack of P-epimerization is the highly electronegative
groups in the two axial positions; we are unaware of other related
chiral phosphanes.
Figure 2
Pentaorganosilicate intermediate (left) and isolated phosphorane
(middle; men = menthyl) and pentaorganosilicates (right).
Pentaorganosilicate intermediate (left) and isolated phosphorane
(middle; men = menthyl) and pentaorganosilicates (right).These two examples serve to illustrate that
chiral integrity is
feasible at the central element of pentacoordinate systems but also
show that it is not evident how to accomplish this. In fact, the examples
might be misleading if apicophilicity is used as a guiding principle.
This then begs the question of how to achieve chiral integrity for
pentacoordinate systems by design. Here we present the principles
how to obtain chiral pentaorganosilicates without the use of chiral
ligands.[21] As silicates have modest pseudorotation
barriers, smaller than those for phosphanes, Martin’s ligand
does not hamper the BPR in silicates sufficiently to enable rigidity.[22] We provide the conditions needed to obtain any
chiral pentacoordinate systems and present the first chiral pentacoordinate
silicon species with chirality only on the central silicon atom.The starting point is
to recognize how to interfere into the dynamic
conformational behavior of pentacoordinate systems. Earlier, we reported
in detail on the pseudorotations of pentaorganosilicates and pentacoordinate
transition metal complexes.[23] For clarity
and consistency, we summarize and expand on the findings of this work
in order to pinpoint the approach to achieve chiral integrity.All feasible pseudorotations for a silicate with five different
substituents can be summarized in a topological Levi–Desargues
graph (Figure a),
which is the starting point for our design approach.[23−25] Such a system has, in fact, 20 possible trigonal bipyramidal (TBP)
conformations. These are represented by dots in the Levi–Desargues
graph with the numbers symbolizing the two axial ligands, such as
the enantiomeric pair 15 and 51. Each line in the graph represents
a BPR. At a minimum, five such sequential pseudorotations are required
for racemization to occur for any (Δ and Λ) enantiomeric
pair. Inhibiting just one of the BPRs does not suffice, because there
are ample sequences (paths) that connect the enantiomeric pairs. Controlling
all of these daunting task and simplifications are needed.
Figure 3
(a) Levi–Desargues graph for Berry pseudorotations
of pentacoordinate
systems. Unfeasible biaxial conformations for 4 are red.
(b) Two most stable conformations of 4 and unfeasible
biaxial conformation 54 (right). (c) Simplified graph for systems
with two identical bidentate ligands as for 4. Green
labeled conformations are transition structures. The enantiomeric
rings are shown in blue and red, respectively; only TBP conformations
are shown. (d) A further simplified graph for 4 showing
only conformational minima is given in blue, and their relative energies
(in parentheses) and conversion barriers are in black in kcal mol–1.
(a) Levi–Desargues graph for Berry pseudorotations
of pentacoordinate
systems. Unfeasible biaxial conformations for 4 are red.
(b) Two most stable conformations of 4 and unfeasible
biaxial conformation 54 (right). (c) Simplified graph for systems
with two identical bidentate ligands as for 4. Green
labeled conformations are transition structures. The enantiomeric
rings are shown in blue and red, respectively; only TBP conformations
are shown. (d) A further simplified graph for 4 showing
only conformational minima is given in blue, and their relative energies
(in parentheses) and conversion barriers are in black in kcal mol–1.The
complexity of the Levi–Desargues graph reduces considerably
on using two identical bidentate ligands. This is illustrated for
reported silicate 4, which possesses two 1-phenylpyrrole-2,2′-diyl
units and a methyl group (Figure b).[26] The number of TBP
conformations for this silicate reduces from 20 to 16 or by two for
each bidentate ligand. The simple reason being that one phenylpyrrole
group cannot occupy both axial positions simultaneously. Thus, TBP
conformer 15 with the axial phenyl group (labeled 1) and the equatorial
pyrrole group (labeled 5) cannot stereopermutate to TBP conformer
13 and neither can its enantiomer 51 to conformer 31. The same applies
for the other phenylpyrrole group that inhibits formation of conformers
54 and 45 (see Figure b, right). Eliminating these four (labeled in red) from the Levi–Desargues
graph reduces it to two interconnected double circles (Figure c). The outer one (colored
blue) represents one-half of the dynamic enantiomeric pairs (including
Δ-15) and the inner circle (colored red) contains the enantiomeric
counterpart; the two circles are interconnected by four BPR crossovers.
With both bidentate ligands being identical, only half of the reduced
graph needs to be considered for symmetry reasons, reducing the number
of crossovers to consider (Figure d). This simplified representation reveals three different
pathways for racemizing conformers Δ-15 and Λ-51 with
each comprising five subsequent BPRs (i.e., Δ-15 ⇄ Λ-35
⇄ Δ-43 ⇄ Λ-51, Δ-15 ⇄ Λ-35
⇄ Δ-14 ⇄ Λ-51, and Δ-15 ⇄ Λ-34
⇄ Δ-14 ⇄ Λ-51). All three pathways require
barriers high enough to prevent racemization. The computed values
at B3LYP/6-311++G(2d,p) make clear that this is not the case for 4 (see values in black in Figure d).[11]The
task of designing silicates with chiral integrity then is to
determine which BPRs need to be influenced to inhibit all three racemization
pathways. The clearest choice is to increase the two different crossover
barriers between the Δ and Λ enantiomeric rings (blue
and red in Figure c,d) Extending the size of the bidentate ligands to induce friction
in the pseudorotations is an obvious approach to accomplish this.
In fact, we have attempted this earlier for 3 (Figure ), which can be viewed
as extended 4, but it did not lead to the desired result.[27] However, two diastereotopic CH2 hydrogen
atoms could be observed at −50 °C for the ethyl group
of 4b, suggesting only limited conformational rigidity
at that low temperature or below. All attempts to achieve separation
of racemic 4 into its enantiomers were to no avail. Clearly,
a still more focused approach was needed to obtain stable chiral silicates
experimentally.We choose to replace the pyrroles in 3 for phenyl groups and the naphthyls of 10 for benzo[b]-thiophene groups (7). The steric effect of Ph-catenated 6-membered phenyl groups
on the silicate is expected to differ from that with the Ph-catenated
5-membered thiophene groups because of their different spatial orientations,
which should give insight into the demands for chiral integrity. Exploring
these choices of silicates computationally and experimentally reveal
examples of what is needed to achieve chiral integrity at room temperature.
We will further show that chiral silicates 10 can be
obtained by phenylation/fluorination of their chiral tetracoordinate
silane precursors.
Results and Discussion
A computational
survey for 7 and 10 is
presented first to evaluate their potential as silicates with chiral
integrity, which is then followed by a description of their synthesis
and chiral properties.
Computational Design
The potential
energy surfaces
for both 7 and 10 were examined at B3LYP-GD3/6-311++G(2p,d)//B3LYP/6-31G(d).
This method has shown to give good agreements for related, simpler
cases;[26−29] dispersion correction was added to account for possible π/π
interactions.[30] We start by analyzing the
data for 7a, which carries a methyl group and two bidentate
2-(phenyl)benzo[b]thiophene ligands. Figure b gives the numbering scheme
of all the Si-substituents with the TBP conformers labeled by their
axial ones. Three enantiomeric minima were identified of which the
Δ-15/Λ-51 pair is energetically favored over the Λ-35/Δ-14
and Δ-43/Λ-34 pairs by 3.4 and 6.9 kcal mol–1, respectively (Figure ). The upper part of Figure shows the minima (Δ-15 ⇄ Λ-35 ⇄
Δ-43) that are on the “outer” ring of the topological
graph in Figure c,d,
and the bottom part shows those of the “inner” ring
(Λ-34 ⇄ Δ-14 ⇄ Λ-51). The identical
(enantiomeric) BPRs paths Δ-15 ⇄ Λ-34 and Δ-43
⇄ Λ-51 that connect the outer and inner halves of Figure d have the anticipated
large barrier (23.9 kcal/mol) due to steric obstruction, as the ortho-hydrogens of the phenyl and benzo[b]thiophene moieties of the two bidentate ligands cannot pass each
other unimpeded in the square planar (SP) transition state (TS); the
barrier is similar to that of 26.6 kcal mol–1 computed
for 3.[27] The other BPR path,
connecting the enantiomeric minima Λ-35 and Δ-14, is traversed
if the two benzo[b]thiophene moieties can pass each
other in the square planar TS. However, this motion is obstructed,
so significant that the expulsion of one of the substituents is preferred
instead. The barrier for single Si–C bond cleavage of 30.7
kcal mol–1 concurs with earlier analyses of pentaorganosilicates.[27] With only high energy barriers connecting the
TBPs of the outer and inner halves of Figure d, racemization of chiral 7a may be subdued at room temperature.
Figure 4
Racemization scheme for methyl,bis-2-(phenyl)benzothiophene silicate 7a at B3LYP-GD3/6-311++G(2p,d)//B3LYP/6-31G(d).
Racemization scheme for methyl,bis-2-(phenyl)benzothiophene silicate 7a at B3LYP-GD3/6-311++G(2p,d)//B3LYP/6-31G(d).Racemization may then
be hampered, and each enantiomer can still show dynamic behavior if
the barriers for connecting the minima on both the upper and lower
parts of Figure are
modest, which seems to be the case. Namely, the one for converting
Δ-15 into Λ-35 amounts to “only” 14.7 kcal
mol–1 and involves a Turnstile rotation (TR), which
is a single-step double BPR[23,31] with [λ-42]⧧ as the TBP transition structure. Also, the subsequent
conversion of Λ-35 (3.4 kcal mol–1) to the
least stable pseudorotamer Δ-43 (6.9 kcal mol–1) has a modest barrier of 12.5 kcal mol–1 with
TBP [δ-12]⧧ as TS (Figure , upper part). Of course, the entire process
is mirrored for Λ-34 ⇄ Δ-14 ⇄ Λ-51
with [δ-52]⧧ and [λ-32]⧧ as respective TSs. Thus, whereas each enantiomer may be subject
to dynamic behavior in solution at room temperature, it is still expected
that NMR will reveal mainly the most abundant conformer for 7a, i.e., Δ-15 and/or Λ-51.[27]Next we turn to the structures
and energies of naphthalene congener 10 (a: Me; c: Ph; d: F) given in Figure using the same level of theory; 10b (Et) is omitted
due to its similarity to 10a. Displayed are the Δ-15
⇄ Λ-35 ⇄ Δ-43 stereopermutations of the
outer ring of Figure c, (analogues to the upper part of Figure for 7a) and the Δ-43
⇄ Λ-51 (crossover) path connecting it to the inner ring.
Altogether, it constitutes one of the enantiomeric routes for racemizing
Δ-15 and Λ-51, which has, however, a prohibitively high
barrier of 27.7 kcal mol–1 for methyl-containing
silicate 10a and even 33.7 kcal mol–1 for fluoro silicate 10d. These barriers are even higher
than the corresponding ones discussed for bis-2-(phenyl)benzo[b]thiophene analogue 7a (24.5 kcal mol–1; Figure ) and pyrrole-based 3 (26.6 kcal mol–1).[27]
Figure 5
Racemization scheme of methyl,bis-2-(phenyl)naphthylsilicate 10a (orange) and corresponding phenyl 10c (black)
and fluorine 10d (blue) analogues at B3LYP-GD3/6-311++G(2p,d)//B3LYP/6-31G(d).
Racemization scheme of methyl,bis-2-(phenyl)naphthylsilicate 10a (orange) and corresponding phenyl 10c (black)
and fluorine 10d (blue) analogues at B3LYP-GD3/6-311++G(2p,d)//B3LYP/6-31G(d).Evidently and as expected,
the transition states experience more
friction between the α-hydrogens of the two bidentate naphthyl
ligands than for the two benzo[b]thiophenes. The
barrier for the BPR conversion of Δ-43 into Λ-51 is hardly
affected by changing the size of the “fifth” substituent
from a methyl (10a: 27.7 kcal mol–1) to a phenyl group (10c: 28.8 kcal mol–1). The other potential racemization route that involves Λ-35
⇄ Δ-14 could not be established as cleavage of the Si–C
bond occurred instead.Whereas racemization may be inhibited,
the enantiomers of naphthylsilicate 10 can display dynamic
behavior but to a lesser extent than
discussed for the benzo[b]thiophene homologue 7a for two reasons. First, the Turnstile rotation barrier
([λ–42]⧧) of 18.1 (18.6) kcal mol–1 for converting Δ-15 into Λ-35 for 10a (10c) is much higher than the 14.7 kcal mol–1 value for 7a. Second, the energy differences
of the Δ-15/Λ-51 pair for 10a (10c) with the other Λ-35/Δ-14 and Δ-43/Λ-34
minima of 5.9 (6.9) and 12.3 (12.3) kcal mol–1,
respectively, are much larger than those for 7a (Figure ). Consequently,
it is expected that only Δ-15/Λ-51 can be observed in
solution.Electronic effects can also play an important role
as is evident
on replacing the methyl group of silicate 10a for a fluorine
substituent (10d). As noted, the barrier for the Δ-43
⇄ Λ-51 conversion increases significantly, which is due
to the destabilizing effect of the apical fluorine in the square planar
TS. In contrast, and as expected, the barriers for the Δ-15
⇄ Λ-35 ⇄ Δ-43 Turnstile rotations are much
reduced with fluorine in the apical position of the TBP transition
structures [λ–42]⧧ and [δ-12]⧧. In contrast to 10a where the bis-equatorial
naphthalene ring is π-donating into the Si-Me antibonding orbital,
thereby raising its energy,[32] the barriers
are much reduced with the stabilizing apical fluorine (10d). The effect is most pronounced for conformer δ-12, which
in fact becomes a local energy minimum. Its energy difference of 0.8
kcal mol–1 with Λ-35 was too small to determine
a barrier, nor could the barrier be found for the formation of conformer
Δ-43, which is likely also very small. In fact, Δ-43 is
a transition state for 10d, but a suitable minimum between
this TS and the single Berry TS (δ-BPR) could not be established.
Be that as it may, the dynamics of the enantiomers of fluorosilicate 10d seems to be more pronounced than for alkyl and phenyl
derivatives 10a and 10c. Quite interestingly,
the global minimum Δ-15 has its electronegative fluorine substituent
in an equatorial instead of an axial position.[27,33]
Synthesis and Characterization
We now proceed
with the synthesis of silicate 10 first and then 7, following an established procedure.[29] The synthesis of 10 starts with 2-(2-bromophenyl)-1-bromonaphthalene 8 (Scheme ) obtained by a Suzuki coupling between 1-bromo-2-naphthyl triflate
and ortho-bromophenylboronic acid. Whereas this coupling
reaction usually performs better with bromides,[34] we suspect that in this case steric factors may favor the
triflate despite its low conversion (35% yield) and the formation
of palladium black. Dilithiation of dibromide 8 followed
by reaction with SiCl4 afforded bis(2-phenylnaphthalene-2,1′-diyl)silane 9 in 70% yield. Further alkylation with MeLi or EtLi, arylation
with PhLi, or fluorination with Me4NF or nBu4NF yielded corresponding silicates 10a–e in almost quantitative yields. The synthesis
of 7 resembles that of 10 and starts with
3-bromo-2-(2-bromophenyl)benzo[b]thiophene (5, Scheme ), which was obtained in 79% yield by a Suzuki coupling of 2,3-dibromobenzo[b]thiophene and ortho-bromophenylboronic
acid. Treatment of dilithiated 5 with SiCl4 gave silane 6(35) from which
silicates 7a–c were formed by reaction
with MeLi, EtLi, or PhLi. Asymmetric synthesis of the spirosilane
precursors have been described elsewhere.[36]
Scheme 1
Synthesis of Sterically Encumbered Silicates
The formation of the silicates from the silanes
can be monitored conveniently by 29Si NMR spectroscopy
due to the ca. 90 ppm upfield shift of the Si-resonance. Illustrative
are the 87.6 ppm for 7a (δ −111.7; cf.,
silane 6 δ −24.1) and that of 86.4 ppm for 10a (−95.0; cf., silane 9 −8.6).
The presence of the fluorine atom in 10d is
evident from the doublet of 287.8 Hz in both its 29Si (δ
−81.3) and 19F NMR (δ −110.0) spectra;
this 1J(Si,F) coupling is identical, 287.0
Hz, for 10e since both anions are equivalent. These large
coupling constants can be attributed to the fluorine’s equatorial
position in the silicate,[27] which would
suggest that in solution mainly (or merely) the Δ-15/Λ-51
conformational pair is observed. In this context, it is relevant to
note that for each silicate 10a–e and 7a–c, only a single 29Si NMR resonance was observed, which we assign to the preferred 15/51
conformers, in concurrence with the computational results and the
sizable energy difference with their stereoisomers.The 1H NMR spectra of ethyl substituted 7b and 10b provide support for their conformational
rigidity in solution, namely, both show diastereotopic methylene protons.
The assignment of the axial and equatorial CH2 protons
can be derived from the coupling with carbons 1 and 2 (see Figure ). The ethyl group
appears to be an excellent diagnostic tool for determining conformational
rigidity. Dynamic silicates like 4-Et give a coalesced
CH2 signal at ambient temperatures,[11], but like 3b (Figure ), the methylene resonances for more rigid 7b and 10b do not even coalesce at 50 °C,
which indicates a barrier of at least 21 kcal mol–1. While coalescence may then not be observed on the NMR time scale,
exchange experiments (2D-EXSY) do show the two diastereotopic protons
to be correlated at ambient temperatures. This can be attributed to
the modest barriers for the exchange of conformers 15/51, 35/14, and
43/34 with concurrent rotations of the axial and equatorial CH2 protons. These results give comfort to the notion that conformational
rigidity can be obtained by inhibiting a single BPR. In earlier reported 3b, a Turnstile rotation was inhibited,[27] which seemingly is not needed to prevent racemization (vide
infra).
Figure 6
Silicate 10b with diastereotopic CH2 protons.
Silicate 10b with diastereotopic CH2 protons.Single crystal X-ray structure
determinations were performed
for phenyl containingsilicate 7c [racemate] and fluorine
substituted 10e [enantiopure]. Their molecular structures,
displayed in Figure , reveal similar TBP conformations with the two benzo[b]thiophene groups of 7c and the two naphthyl groups
of 10e in axial positions. As a consequence, the connecting
phenyl substituents occupy two of the three equatorial positions in
both structures, but although these groups would ideally have a parallel
alignment with the axial bonds for maximum π stabilization,[32] the twist angles of 44.3(14)° for 7c and 48.8(2)° for 10c reflect steric congestion
between the phenyl’s ortho-hydrogen and the
α-hydrogens of the benzo[b]thiophene and naphthyl
groups, respectively. Both molecular structures closely resemble the
DFT computed ones for the Δ-15/Λ-51 conformers of 7c and 10e and thereby give credence to these
being the global energy minima. As noted, this is quite a remarkable
observation for 10e as it has the fluorine substituent
in an equatorial position, whereas the dogma is that such a strong
electron-withdrawing substituent should occupy an axial position.
The preference for the equatorial position of the fluorine atom originates
from axial–equatorial aromatic ring systems, which would otherwise
be in the bis-equatorial position and cause unfavorable π-interaction
with the axial bonds.[32] Moreover, silicates
bearing the SiC4F motif have so far only been observed
in solution or as transient species.[27,37−39]
Figure 7
Molecular structures of 7c (left)
and 10e (right) in their crystals (ellipsoids are set
at 50% probability;
hydrogen atoms, lithium counterion and THF solvent molecules (7c), DCM molecule, and NnBu4 counterion
(10e) are omitted for clarity). Selected bond lengths
[Å] and angles and torsion angles [°] for 7c: Si1–C82 2.0363(13), Si1–C11 1.9395(13), Si1–C13
1.9247(14), C13–Si1–C11 120.34(6), C13–Si1–C81
92.51(5), C11–Si1–C12 121.50(5), C11–Si1–C82
94.52(5), C23–C13–Si1–C11 44.26(14). Selected
bond lengths [Å] and angles and torsion angles [°] for 10e: Si1–C161 1.990(3), Si1–C171 1.921(3), Si1–F1
1.684(2), F1–Si1–C171 121.39(13), F1–Si1–C161
88.15(12), C171–Si1–C11 115.80(15), C171–Si1–C161
97.97(14).
Molecular structures of 7c (left)
and 10e (right) in their crystals (ellipsoids are set
at 50% probability;
hydrogen atoms, lithium counterion and THF solvent molecules (7c), DCM molecule, and NnBu4 counterion
(10e) are omitted for clarity). Selected bond lengths
[Å] and angles and torsion angles [°] for 7c: Si1–C82 2.0363(13), Si1–C11 1.9395(13), Si1–C13
1.9247(14), C13–Si1–C11 120.34(6), C13–Si1–C81
92.51(5), C11–Si1–C12 121.50(5), C11–Si1–C82
94.52(5), C23–C13–Si1–C11 44.26(14). Selected
bond lengths [Å] and angles and torsion angles [°] for 10e: Si1–C161 1.990(3), Si1–C171 1.921(3), Si1–F1
1.684(2), F1–Si1–C171 121.39(13), F1–Si1–C161
88.15(12), C171–Si1–C11 115.80(15), C171–Si1–C161
97.97(14).The surprisingly stability of silicate 10e with
its
equatorial fluorine substituent and nBu4N+ as counterion is further highlighted by its resilience
to hydrolysis, showing only slow decomposition in water at a rate
of about 10%/h. This behavior is stunningly different from all other
organosilicates, which are typically extremely sensitive to moisture.[28] Only few hydrolytically stable ones are known.[40] Upon hydrolysis of phenyl lithium silicate10c, one of its axial bonds cleaves to yield 11 (90–95% pure) as deduced from the change in mass, the change
in 29Si NMR shift from −99.47 to −10.40 ppm,
and the appearance of a singlet in the aromatic region that is assigned
to H1 (Figure ). It
is noteworthy that the counterion markedly influences the solubility
of the silicates. For example, Li+ salts 10a–c are soluble in both THF and DMF, but Me4N+ salt 10d is only soluble in DMF. nBu4N+ salt 10e dissolves
in THF, DCM, and even Et2O.
Figure 8
Hydrolysis product 11 from 10c.
Hydrolysis product 11 from 10c.
Chiral Silicates
Our next step was to demonstrate chiral
integrity for one of the organosilicates. On the basis of the computed
racemization barriers for 10 being higher than those
for 7 as well as on the NMR spectroscopic analyses of
their ethyl derivatives, we decided 10 had the best chance
to establish chiral integrity.We started by separating bis(2-phenylnaphthalene-2,1′-diyl)silane 9 into its enantiomers with chiral preparative HPLC. The molecular
structure of Δ-9 [enantiopure], obtained from a
single crystal X-ray structure determination, is shown in Figure . The circular dichroism
spectra for both enantiomers in THF solutions are displayed in Figure and show the expected
opposite Cotton effects with two distinct maxima at 264 and 279 nm,
suggesting high optical purity, which is in good agreement with the
>99% ee observed in chiral HPLC. As expected, there is no sign
of
racemization under ambient conditions. Both silane enantiomers were
then transformed to chiral 10a,c,d silicates using the described procedure (vide supra). Crystals suitable
for a single crystal structure determination were obtained for Λ10c. Its molecular structure is given in Figure and shows chiral integrity
in the solid state. Note that the chiral signature changes from Δ
for tetra-coordinate silane 9 to Λ for penta-coordinate
silicate 10. Silicate Λ-10c has a
structure similar to 7c and 10e with the
phenyl substituent skewed to the axial bond. The structure compares
well with the DFT computed one for the Λ-15. To establish whether
the chiral integrity is also maintained in solution we recorded the
CD spectra for both enantiomers of 10c in THF solutions
(Figure ).
Figure 9
Molecular structures
of Δ-9 (left) and Λ-10c (right)
in their crystals (ellipsoids are set at 50% probability;
hydrogen atoms, lithium counterion and THF solvent molecule (Λ-10c), are omitted for clarity). Selected bond lengths [Å]
and angles and torsion angles [°] for Δ-9:
Si1–C161 1.8705(15), Si1–C11 1.8607(16), C161–Si1–C11
91.94(7), C161–Si1–C162 118.37(7), C11–Si1–C12
119.45(7), C11–C61–C71–C161–2.79(19).
Selected bond lengths [Å] and angles and torsion angles [°]
for Δ-10c: Si1–C162 2.030(2), Si1–C12
1.929(2), Si1–C13 1.927(3), C11–Si1–C13 127.77(11),
C162–Si1–C13 90.03(10), C11–Si1–C12 114.67(11),
C11–Si1–C162 94.21(10), C162–Si1–C13–C23–48.80(2).
Figure 10
CD spectra of Δ-9 (solid line) and Λ-9 (broken line) in
THF (5.6 × 10–5 M).
Figure 11
CD spectra of Δ-10c (solid line) and Λ-10c (dashed line) in THF (1.9 × 10–4 M) both measured 30 min after their synthesis.
Molecular structures
of Δ-9 (left) and Λ-10c (right)
in their crystals (ellipsoids are set at 50% probability;
hydrogen atoms, lithium counterion and THF solvent molecule (Λ-10c), are omitted for clarity). Selected bond lengths [Å]
and angles and torsion angles [°] for Δ-9:
Si1–C161 1.8705(15), Si1–C11 1.8607(16), C161–Si1–C11
91.94(7), C161–Si1–C162 118.37(7), C11–Si1–C12
119.45(7), C11–C61–C71–C161–2.79(19).
Selected bond lengths [Å] and angles and torsion angles [°]
for Δ-10c: Si1–C162 2.030(2), Si1–C12
1.929(2), Si1–C13 1.927(3), C11–Si1–C13 127.77(11),
C162–Si1–C13 90.03(10), C11–Si1–C12 114.67(11),
C11–Si1–C162 94.21(10), C162–Si1–C13–C23–48.80(2).CD spectra of Δ-9 (solid line) and Λ-9 (broken line) in
THF (5.6 × 10–5 M).CD spectra of Δ-10c (solid line) and Λ-10c (dashed line) in THF (1.9 × 10–4 M) both measured 30 min after their synthesis.The CD spectra of the enantiomers of 10c show
maxima
at 266 and 274 nm, akin to 9 but with the same sign,
and two new distinct maxima at 329 and 343 nm, also with the same
sign. The spectra of Λ-10c and Δ-10c show opposite chirality with the same magnitude for the maxima,
thereby suggesting high optical purity for these enantiomers at ambient
temperature. The same was attempted for silicate 10a,
which carries a methyl group instead of a phenyl group. On treating
silane Λ-9 with MeLi, the expected product was
silicate Δ-10a, but a CD absorption was absent upon measurement after 30 min, which was the time needed for sample
preparation. The most logical explanation is that Δ-10a undergoes fast racemization in solution, albeit that the computational
results (no solvation effects included) show only a 1.1 kcal mol–1 lower barrier for the racemization barrier (Δ-43
⇄ Λ-51; Figure ) than for 10c. Another explanation is that the
reaction of MeLi is not as stereoselective as the one with the bulkier
PhLi, causing racemization during the addition.To assess whether the chiral stability of Δ-10c in solution is also limited at ambient temperatures, we monitored
its CD spectrum in 10 min intervals, which revealed that the intensity
of the spectrum was reduced by about 50% after a 1 h period (Figure ). We attribute
this decrease to a slow Berry pseudorotation for the highest accessible
barrier (Δ-43 ⇄ Λ-51). In a separate experiment,
Λ-10c was stirred for 1 day at room temperature,
after which no CD signals could be detected. These observations indicate
that 10c undergoes slow racemization, which is consistent
with the computational results.
Figure 12
CD spectra of Δ-10c in THF (6.1 × 0.10–4 M), shown
at 10 min intervals. First measurement
started 30 min after synthesis of compound.
CD spectra of Δ-10c in THF (6.1 × 0.10–4 M), shown
at 10 min intervals. First measurement
started 30 min after synthesis of compound.Interestingly, when phenyl silicate10c was
hydrolyzed
after stirring half an hour at room temperature, isolated hydrolysis
product 11 retained chiral information as shown by the
CD spectra of both enantiomers (Figure ) with an ee of 33–37% as determined
by HPLC. However, chiral silicates10c progressively
racemize over time, and no ee or CD absorption was observed when they
were reacted toward 11 after stirring overnight. This
observation is in line with the progressive decline of chiral information
for Δ-10c (Figure ).
Figure 13
CD spectra of S-11 and R-11 in THF (1.9 ×
10–4 M). Their
absolute conformation could not be determined.
CD spectra of S-11 and R-11 in THF (1.9 ×
10–4 M). Their
absolute conformation could not be determined.We conclude with silicate 10d with its equatorial
fluorine substituent. Its computed barrier of 33.7 kcal mol–1 for racemization (Δ-15 ⇄ Λ-51) is a significant
4.9 kcal mol–1 higher than that for 10c. Figure shows
the CD spectra with a maximum at 333 nm for both enantiomers of the
fluoride containing silicate; because of the DMF solvent used, the
spectra could only be recorded down to 285 nm. Monitoring the spectra
over time (>1 day) had no influence on the intensity of the signals.
This observation indicates that silicate 10d does not
undergo racemization and displays chiral integrity at ambient temperatures.
Figure 14
CD spectra of Λ-10d (solid line) and
Δ-10d (broken line) in DMF (8.4 × 10–4 M).
CD spectra of Λ-10d (solid line) and
Δ-10d (broken line) in DMF (8.4 × 10–4 M).This very fact is in itself rather remarkable. Silicate 11d with its two all-carbon bidentate ligands and a single fluoride
substituent is the most stable one of those investigated in this study.
Additionally, it carries the electronegative fluoride in an equatorial
position instead of an axial one. Moreover, the enantiomers of 10d are stable and do not racemize!Achieving a feat
like this bodes well for controlling the chirality
of many more penta-coordinate systems. This systematic study shows
it to be well within the realm of possibilities. It reveals, even
for a fluorosilicate, that chiral integrity can be maintained for
higher coordinate systems in spite of the dynamic behavior of its
enantiomers. We feel that the principles presented herein for stable
silicates with chiral integrity serve as the onset to a much broader
investigation in search of taking advantage of the inherent chirality
of higher coordinate systems and to open up new opportunities and
applications that have been dormant for too long.
Conclusion
In summary, we have shown for the element silicon that the chirality
at the central element of pentacoordinate systems can be controlled
with two identical bidentate ligands. For such systems the number
of 20 possible trigonal bipyramidal structures in the topological
Levi–Desargues graph reduces to 16 in two interconnected rings
with each ring representing one enantiomer of the conformationally
dynamic enantiomeric pairs. The two unique crossover paths connecting
the two rings must be inhibited
to prevent racemization. The barrier for these two Berry pseudorotations
can be readily increased by extending the size of the bidentate ligands.
We have demonstrated this computationally and experimentally for organosilicates 7 and 10 that carry besides a Me (a), Et (b), Ph (c), or F (d) group two bidentate 2-(phenyl)benzo[b]thiophene
and 2-(phenyl)naphthyl ligands, respectively. Racemic neutral silane
precursor 9 could be separated into its enantiomers by
column chromatography. Their chiral integrity persisted on forming
the organosilicates. CD spectra were obtained for 10c, albeit that the solvated enantiomers underwent slow racemization
over time. This loss of chiral information was also observed in the
hydrolysis product of 10c as the ee decreased progressively
when 10c was allowed to stir longer prior to the addition
of water. In sharp contrast, fluoro derivative 10d, which
has its electronegative F group in an equatorial position, did not
show any tendency to hydrolyze nor did its enantiomer show any indication
for racemization.We believe that the principles outlined in
this study are applicable
to any pentacoordinate system with nondissociating ligands and may
advance, e.g., chiral-at-metal catalysis for asymmetric reactions
and our general understanding of racemization in silicon substitution
reactions.
Experimental Section
Computational Methods
All calculations were
performed using Gaussian09D.[41] Geometries
were optimized at the B3LYP/6-31G(d) level.[42−52] The nature of each stationary point was confirmed by a frequency
calculation. Single-point energies were calculated at the B3LYP/6-311++G(2d,p)
using GD3 as a dispersion correction.[30]
General
Pyridine was dried using activated molecular
sieves (3 Å); dimethylformamide (DMF) was bought predried from
Sigma-Aldrich and stored on activated molecular sieves (3 Å).
Tetrahydrofuran (THF) was distilled subsequently from LiAlH4 and sodium/potassium alloy and diethyl ether from sodium/potassium
alloy. n-Butyllithium and methyllithium were purchased
as 1.6 M solutions in hexanes and in diethyl ether, respectively;
ethyllithium was purchased as a 0.5 M solution in benzene/cyclohexane
(9:1). Phenyllithium was purchased as a 1.9 M solution in di-tert-butyl ether. Tetrachlorosilane was distilled and refluxed
before use to remove HCl. The mass, NMR, and melting point samples
of silicates were prepared and handled in the purified N2 atmosphere of an MBRAUN Unilab glovebox; other syntheses were performed
using standard Schlenk techniques. NMR spectra were recorded on a
Bruker Avance 400 (1H, 13C, 29Si,
2D spectra), or Bruker Avanve 500 (1H, 13C).
NMR chemical shifts are internally referenced to the solvent for 1H (DMF: 2.92, CHCl3: 7.26, THF: 3.58, CH2Cl2: 5.32, DMSO: 2.50 ppm) and 13C (DMF: 34.89,
CHCl3: 77.16, THF: 67.58, CH2Cl2:
53.84, DMSO: 39.52 ppm) and externally for 29Si (TMS) and 19F (CFCl3). Melting points were measured on samples
in sealed capillaries and are uncorrected. HR-ESI-MS measurements
of silicates were measured on a Varian IonSpec FT-ICR mass spectrometer.
CD measurements were performed on a Chiralscan CD spectrometer, using
a 1 mm cuvette modified for Schlenk techniques. CD of the silicates
was measured half an hour after evaporation of solvent, the silicates
were dissolved in THF or DMF and the solution not used for CD was
measured using NMR to establish purity. Separation of enantiomers
was performed at Syncom Groningen at a preparative scale (500 mg)
on a Chiralpak IA column yielding 195 mg and 145 mg of the single
enantiomers with >99% ee. Chirality was determined using X-ray
crystallography.
Using
the method from Lammertsma et al., a solution of 2,3-dibromobenzo[b]thiophene[53] (5.0 mmol, 1.46
g, 1.0 equiv), 2-bromophenyl-boronic acid (5.0 mmol, 1.00 g, 1.0 equiv),
Pd(PPh3)4 (0.25 mmol, 289 mg, 0.05 equiv), and
Na2CO3 (7.5 mL, 15 mmol, 2 M in water, 3 equiv)
in 50 mL of 1,4-dioxane was heated to 100 °C and stirred overnight
(18 h) under nitrogen atmosphere, resulting in a black suspension.
The solvent was removed under reduced pressure and the residue dissolved
in DCM. The reaction mixture was washed with water and brine, and
the organic layer was dried over MgSO4, filtered, and concentrated in vacuo, resulting in a yellow oil. The oil was purified
via flash column chromatography (c-hexane), resulting
in an oil. After 3 days, white crystals were formed at 21 °C
(1.44 g, 3.9 mmol, 78%). 1H NMR (500.23 MHz, CD2Cl2, 294 K): δ = 7.88 (d, 3J(H,H) = 8.0 Hz, 2H; H4, H7), 7.74 (d, 3J(H,H) = 8.0 Hz, 1H; H14), 7.53 (t, 3J(H,H) = 7.5 Hz, 1H; H5), 7.48–7.43 (m, 3H; H6, H11, H12),
7.37 (t, 3J(H,H) = 7.5 Hz, 1H; H13). 13C{1H} NMR (125.78 MHz, CD2Cl2, 296 K): δ 138.76 (C8), 138.17 (C3), 137.77 (C9), 134.35 (C1),
133.35 (C14), 132.92 (C11), 131.20 (C13), 127.72 (C12), 126.17 (C6),
125.71 (C5), 124.79 (C10), 123.82 (C4), 122.72 (C7) 108.76 (C2).
Benzothiophenesilane (6)
nBuLi (16.7 mL, 26.7 mmol, 4.1 equiv) was added
to a solution of 7 (4.8 g, 13.0 mmol, 2.0 equiv) in Et2O (55 mL) at −78 °C, and the yellow suspension
was stirred at this temperature for 1 h. The reaction mixture was
warmed up to room temperature, and SiCl4 (6.5 mmol, 0.75
mL, 1.0 equiv) was added at 0 °C. The resulting white suspension
was stirred overnight (17 h) at room temperature. The reaction mixture
was washed using water and extracted three times into Et2O. The combined organic layers were dried over MgSO4,
filtered, and concentrated in vacuo. The resulting
colorless solid was further purified using flash column chromatography
(c-hexane), which after evaporation of all volatiles
resulted in a slightly yellow powder (2.03 g, 4.56 mmol, 70%). 1H NMR (500.23 MHz, CD2Cl2, 294 K): δ
7.89 (d, 3J(H,H) = 8.0 Hz, 2H; H7), 7.68
(d, 3J(H,H) = 7.5 Hz, 2H; H14), 7.52 (t, 3J(H,H) = 7.5 Hz, 2H, H13), 7.39 (d, 3J(H,H) = 7.0 Hz, 2H; H11), 7.25–7.21
(m, 6H; H4, H6, H12), 7.11 (t, 3J(H,H)
= 7.5 Hz, 2H; H5). 13C{1H} NMR (125.78 MHz,
CD2Cl2, 296 K): δ 161.26 (C1), 145.76
(C9), 143.46 (C8), 141.55 (C3), 134.23 (C11), 133.57 (C10), 131.93
(C13), 129.81 (C2), 128.58 (C12), 125.36 (C5), 124.77 (C6), 124.66
(C4), 123.38 (C7), 122.43 (C14). 1H–29Si-HMBC NMR (400.13, 79.49 MHz, THF-d8, 296 K): δ −24.1 (Si). HR-MS (EI): calcd for C28H16S2Si 444.0463, found 444.0457. Mp
215.5 °C (decomp.). The asymmetric route is published elsewhere.[36]
Methylsilicate (7a)
MeLi (0.084 mL. 0.135 mmol, 1.2 equiv) was added to a solution
of 6 (50 mg, 0.113 mmol, 1.0 equiv) in THF (1 mL) at
−78 °C. The clear yellow solution was stirred at this
temperature for 15 min and warmed to room temperature to stir for
another 15 min. Solvents were evaporated, and a pale yellow solid
remained, which was washed using Et2O (2,5 mL), stripped
using THF, and residual solvents evaporated to obtain 7a as a pale yellow solid (71.7 mg, 0.095 mmol, 84%). 1H
NMR (500.23 MHz, THF-d8, 294 K): δ
7.80 (d, 3J(H,H) = 8.0 Hz, 4H; H4, H7),
7.42 (d, 3J(H,H) = 7.0 Hz, 2H; H11), 7.19
(d, 3J(H,H) = 7.5 Hz, 2H; H14), 7.11 (t, 3J(H,H) = 7.3 Hz, 2H; H5), 7.04 (t, 3J(H,H) = 7.3 Hz, 4H; H6, H13), 6.69 (t, 3J(H,H) = 7.3 Hz, 2H; H12), 0.44 (s, 3H; H15). 13C{1H} NMR (125.78 MHz, THF-d8, 293 K): δ 170.02 (C2), 152.57 (C10), 148.42 (C3),
147.37 (C9), 146.54 (C1), 145.37 (C8), 137.94 (C11), 128.45 (C13),
127.70 (C4), 124.80 (C12), 123.30 (C5), 122.60 (C7), 122.09 (C6),
120.11 (C14), 7.03 (C15). 1H–29Si-HMBC
NMR (400.13, 79.49 MHz, THF-d8, 296 K):
δ −111.7. HR-MS (ESI): calcd for C29H19S2Si 459.0703, found 459.0735. Mp 37.4 °C
(decomp.).
Ethylsilicate (7b)
EtLi
(0.24 mL. 0.118 mmol, 1.1 equiv) was added to a solution of 6 (50 mg, 0.113 mmol, 1.0 equiv) in THF (1 mL) at −78
°C. The slightly pale suspension was stirred at this temperature
for 15 min and warmed to room temperature to stir for another 15 min.
Solvents were evaporated in vacuo to obtain 7b as a pale yellow foam (73.7 mg, 0.096 mmol, 85%). 1H NMR (500.23 MHz, one drop of DMF in THF-d8, 294 K): δ 7.86 (d, 3J(H,H) = 8.0 Hz, 2H; H4), 7.81 (d, 3J(H,H)
= 8.0 Hz, 2H; H7), 7.47 (d, 3J(H,H) =
7.0 Hz, 2H; H11), 7.19 (d, 3J(H,H) = 7.0
Hz, 2H; H14), 7.11 (t, 3J(H,H) = 7.3 Hz,
2H; H5), 7.04 (t, 3J(H,H) = 7.3 Hz, 4H;
H6, H13), 6.70 (t, 3J(H,H) = 7.3 Hz, 2H;
H12), 1.16–1.12 (m, 1H; H15eq), 0.90–0.84
(m, 1H; H15ax), 0.68 (t, 3J(H,H) = 8.0 Hz, 3H; H16). 13C{1H} NMR (125.78
MHz, one drop of DMF in THF-d8, 293 K):
δ 169.37 (C2), 151.68 (C10), 148.64 (C3), 147.58 (C9), 147.08
(C1), 145.29 (C8), 138.18 (C11), 128.48 (C13), 127.88 (C4), 124.89
(C12), 123.23 (C5), 122.56 (C7), 121.99 (C6), 120.10 (C14), 15.90
(C15), 9.75 (C16). 1H–29Si-HMBC NMR (400.13,
79.49 MHz, THF-d8, 296 K): δ −102.1.
HR-MS (ESI): calcd for C30H21S2SiO
489.0803, found 489.0827.
Phenylsilicate (7c)
PhLi (0.07 mL. 0.14 mmol, 1.2 equiv) was added to a solution of 6 (50 mg, 0.113 mmol, 1.0 equiv) in THF (1 mL) at −78
°C. The brown solution was stirred at this temperature for 15
min and warmed to room temperature to stir for another 15 min. Solvents
were evaporated, and a pale brown solid remained, which was washed
using Et2O (2,5 mL), stripped using THF, and residual solvents
were evaporated to obtain 7c as a pale white solid (73.6
mg, 0.90 mmol, 80%). 1H NMR (500.23 MHz, THF-d8, 294 K): δ 7.88 (d, 3J(H,H) = 8.0 Hz, 2H; H7), 7.37 (d, 3J(H,H)
= 8.0 Hz, 4H; H11, H14), 7.26–7.22 (m, 4H; H4, H13), 7.18–7.16
(m, 2H; o-PhH), 7.04 (t, 3J(H,H) = 7.5 Hz, 2H; H6), 6.94 (t, 3J(H,H), 2H, H5), 6.82–6.78 (m, 5H, H12, m-PhH, p-PhH). 13C{1H} NMR (125.78 MHz, THF-d8, 293 K): δ 168.21 (C2), 151.58 (ipso-PhC), 150.65 (C10), 147.76 (C3), 147.66 (C9), 146.77
(C1), 144.76 (C8), 137.90 (C11), 133.66 (m-PhC), 129.69 (C13), 127.47 (C4), 127.08 (o-PhC), 125.47 (p-PhC), 125.39 (C12), 123.59 (C5), 122.98 (C7), 122.70 (C6), 120.60 (C14). 1H–29Si-HMBC NMR (400.13, 79.49 MHz, THF-d8, 296 K): δ −107.5. HR-MS (ESI):
calcd for C34H21S2Si 521.0859, found
521.0842. Mp 59.4 °C (decomp.).
1-Bromo-2-naphthyl Trifluoromethanesulfonate.[17]
Using a modified method from Jarvest
et al., triflic anhydride
(81.6 mmol, 13.72 mL, 1.2 equiv) was added dropwise to a solution
of 1-bromo-2-naphthyl (68.0 mmol, 15.16 g, 1.0 equiv) in 100 mL of
pyridine at 0 °C. After 5 min, the red reaction mixture was warmed
to room temperature and stirred overnight. The reaction mixture was
washed with water, extracted with Et2O (3×), and the
combined organic layers washed with brine, dried over MgSO4, filtered, and concentrated in vacuo. The resulting
brown oil was purified via flash column chromatography (c-hexane/EtOAc = 19:1), resulting in an yellow oil that crystallized
upon cooling overnight at −5 °C, resulting in off-white
crystals (23.2 g, 96%). 1H NMR (500.23 MHz, (CD3)2SO, 296 K): δ 8.23 (d, 3J(H,H) = 8.5 Hz, 1H), 8.19 (d, 3J(H,H)
= 9.1 Hz, 1H), 8.12 (d, 3J(H,H) = 7.9
Hz, 1H), 7.81 (t, 3J(H,H) = 7.7 Hz, 1H),
7.73 (t, 3J(H,H) = 7.6 Hz, 1H), 7.66 (d, 3J(H,H) = 9.1 Hz, 1H). Mp 32.2 °C.
2-(2-Bromophenyl)-1-bromonaphthalene (8)
A
solution of 1-bromo-2-naphthyl trifluoromethanesulfonate (1.5 mmol,
0.53 g, 1.0 equiv), 2-bromophenylboronic acid (1.5 mmol, 0.30 g, 1.0
equiv), Pd(PPh3)4 (0.075 mmol, 86.7 mg, 0.05
equiv), and Na2CO3 (4.5 mmol, 0.48 g, 3.0 equiv)
in 10 mLof 1,4-dioxane and 10 mL of water was heated to 100 °C
and stirred overnight (18 h) under a nitrogen atmosphere. The resulting
black suspension was washed with 2 M HCl and then brine and subsequently
extracted with EtOAc. The combined organic layers were dried over
MgSO4, filtered, and concentrated in vacuo, resulting in a brown oil. The product was purified via flash column
chromatography (c-hexane), and the colorless oil
was recrystallized from pentane, resulting in colorless crystals (0.180
g, 0.50 mmol, 33%). 1H NMR (500.23 MHz, (CD3)2SO, 296 K): δ 8.27 (d, 3J(H,H) = 8.3 Hz, 1H; H9), 8.07–8.04 (m, 2H; H4 and H6), 7.78
(dd, 3J(H,H) = 8.0 Hz, 4J(H,H) = 0.8 Hz, 1H; H15), 7.74 (td, 3J(H,H) = 7.0 Hz, 4J(H,H) = 1.3
Hz 1H; H8), 7.67 (td, 3J(H,H) = 8.0 Hz, 4J(H,H) = 1.0 Hz 1H; H7), 7.51 (td, 3J(H,H) = 7.6 Hz, 4J(H,H)
= 1.3 Hz, 1H; H13), 7.42–7.37 (m, 3H; H12, H3, and H14). 13C{1H} NMR (125.8 MHz, (CD3)2SO, 296 K): δ 142.33 (C11), 139.92 (C2), 133.53 (C5), 132.41
(C15), 131.41 (C10), 131.07 (C14), 129.97 (C12), 128.49 (C6), 128.32
(C8), 127.89 (C4), 127.88 (C3), 127.76 (C13), 127.20 (C8), 126.85
(C9), 122.59 (C1), 122.50 (C16). IR (neat): 3053 (w, C–HAr), 1022 (m, C–Br), 955 (m, C–Br), 818 (m, CAr–H), 750 (s, CAr–H). HR-MS (EI):
calcd for C16H10Br2 361.9129, found
361.9129. Mp 69.8–73.0 °C.
Bis(2-phenylnaphthalene-2,1′-diyl)-silane
(9)
n-BuLi (1.6M, 4.51
mmol, 2.82 mL, 2.05
equiv) was added to a solution of 8 (2.2 mmol, 0.80 g,
1.0 equiv) in 10 mL of diethyl ether at −78 °C, and the
resulting yellow solution was stirred for 1 h at −78 °C.
The reaction mixture was warmed up to room temperature, and SiCl4 (1.1 mmol, 0.17 mL, 0.5 equiv) added at 0 °C, and the
resulting white suspension stirred overnight (17 h) at room temperature.
The reaction mixture was washed with 2 M HCl, then water and brine,
and subsequently extracted into DCM. The combined organic layers were
dried over MgSO4, filtered, and concentrated in
vacuo. The resulting colorless solid was further purified
using flash column chromatography (c-hexane/EtOAc
= 99:1 → 49:1), which after evaporation of all volatiles resulted
in (blue fluorescent) colorless crystals that were washed with pentane
and dried in vacuo (0.33 g, 0.76 mmol, 69%). 1H NMR (500.23 MHz, CD2Cl2, 296 K): δ
8.21 (d, 3J(H,H) = 8.8 Hz, 2H; H3), 8.13
(d, 3J(H,H) = 7.6 Hz, 2H; H12), 8.09 (d, 3J(H,H) = 8.5 Hz, 2H; H4), 7.81 (d, 3J(H,H) = 8.2 Hz, 2H; 6H), 7.60 (t, 3J(H,H) = 7.7 Hz, 2H; H13), 7.43 (d, 3J(H,H) = 6.9 Hz, 2H; H15), 7.29–7.23 (m, 4H; H7 and
H14), 7.16 (d, 3J(H,H) = 8.2 Hz, 2H; H9),
7.06 (t, 3J(H,H) = 7.6 Hz, 2H; H8). 13C{1H} NMR (125.78 MHz, CD2Cl2, 296 K): δ 150.42 (C11), 149.81 (C2), 137.47 (C10), 134.54
(C15), 133.66 (C5), 133.17 (C16), 132.70 (C4), 131.90 (C13), 131.40
(C1), 128.88 (C6), 128.66 (C9), 128.55 (C14), 127.43 (C8), 126.23
(C7), 122.09 (C12), 120.43 (C3). 1H–29Si-HMBC NMR (400.13, 79.49 MHz, CD2Cl2, 296
K): δ −8.64; IR (neat): 3040 (w, C–HAr), 820 (m, CAr–H), 758 (s, CAr–H).
HR-MS (EI): calcd for C32H20Si 432.1334, found
432.1330. Mp 275.7 °C (decomp.). The asymmetric route is published
elsewhere.[36]
Authors: Erik P A Couzijn; Marius Schakel; Frans J J De Kanter; Andreas W Ehlers; Martin Lutz; Anthony L Spek; Koop Lammertsma Journal: Angew Chem Int Ed Engl Date: 2004-06-28 Impact factor: 15.336
Authors: Erik P A Couzijn; Daniël W F van den Engel; J Chris Slootweg; Frans J J de Kanter; Andreas W Ehlers; Marius Schakel; Koop Lammertsma Journal: J Am Chem Soc Date: 2009-03-18 Impact factor: 15.419
Authors: Sirik Deerenberg; Marius Schakel; Adrianus H J F de Keijzer; Mirko Kranenburg; Martin Lutz; Anthony L Spek; Koop Lammertsma Journal: Chem Commun (Camb) Date: 2002-02-21 Impact factor: 6.222