Arthur
Martens
,
Marvin
Kreuzer
,
Alexander
Ripp
,
Marius
Schneider
,
Daniel
Himmel
,
Harald
Scherer
and
Ingo
Krossing
*
Institut für Anorganische und Analytische Chemie, Freiburger Materialforschungszentrum (FMF), Universität Freiburg, Albertstr. 21, 79104 Freiburg, Germany. E-mail: krossing@uni-freiburg.de
First published on 10th January 2019
Instead of yielding the desired non-classical silylium ions, the reactions of different alkenes/alkynes with several [Me3Si]+ sources mostly led to oligomerization, or – in the presence of Me3SiH – hydrosilylation of the alkenes/alkynes. Yet, from the reaction of 2-butyne with ion-like Me3Si–F–Al(ORF)3 (RF = C(CF3)3) the salt of the silylated tetramethyl cyclobutenyl cation [Me4C4–SiMe3]+[al–f–al]−1 ([al–f–al]− = [(RFO)3Al–F–Al(ORF)3]−) was obtained in good yield (NMR, scXRD, Raman, and IR). All the experimental and calculated evidence suggest a mechanism in which 1 was formed via a non-classical silylium ion as an intermediate. The removal of the [Me3Si]+ moiety from the cation in 1 was investigated as a means to provide free tetramethyl cyclobutadiene (CBD). However, the addition of [NMe4]F, in order to release Me3SiF and form CBD, led to the unexpected deprotonation of the cation. The addition of 4-dimethylaminopyridine to remove the [Me3Si]+ cation as a Lewis acid/base adduct, led to an adduct with the four-membered ring in the direct neighborhood of the Me3Si group. By the addition of Et2O to a solution of 1, the [F–Al(ORF)3]− anion (and Et2O–Al(ORF)3) was generated from the [al–f–al]− counterion. Subsequently, the [F–Al(ORF)3]− anion abstracted the [Me3Si]+ moiety from [Me4C4–SiMe3]+, probably releasing CBD. However, due to the immediate reaction of CBD with [Me4C4–SiMe3]+ and subsequent oligomerization, it was not possible to use CBD in follow-up chemistry.
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Scheme 1 Classical and non-classical structures of (a) the 2-norbornyl cation and (b) analogous silylium ions (although we refer to “classical silylium ions” here, these are rather to be seen as carbenium ions stabilized by the β-Si effect); (c) the calculated methyl shift for the [Me3Si(C2H2)]+ cation;7 (d) the reaction products of silylium ions with di- and trisilenes.10,11 |
The all-silicon analogue to the non-classical carbonium ions would be a silylium ion, which is coordinated by a disilene R2SiSiR2 or by a (formal) disilyne RSi
SiR. To the best of our knowledge, for the [Si3R5]+ cations no experimental data exist and computational analyses are limited to thermodynamics and do not discuss structural properties.12 Reactions of silylium ions with di- and trisilenes yielded cyclotetrasilenylium ions [(RSi)3SiR2]+ as part of more complicated rearrangement reactions (Scheme 1d; R = tBu2MeSi, tBu).10,11 In any event, the stabilization of disilenes and disilynes against oligomerization requires large substituents R, which hinder their – classical or non-classical – coordination to a silylium ion.10,11,13 Although calculations at the MP2/def2-TZVPP level suggest a non-classical adduct between [Me3Si]+ and the sterically unhindered Me2Si
SiMe2, this disilene would not be isolable due to the discussed oligomerization. Therefore, we set out to synthesize non-classical silylium ions by reaction of sources of the small [Me3Si]+ silylium ion with alkenes or alkynes. With small substituents, their π bond is more accessible than that in sterically hindered room temperature stable disilenes and disilynes. Additionally, alkenes and alkynes would allow for a homogeneous delocalization of the positive charge among the carbon atoms, which would require more reorganization for the disilenes/disilynes due to their trans-bent structure. However, the fluoride ion affinity (FIA), as a measure of Lewis acidity,14 of silylium ions is significantly higher than that of carbenium ions (FIA = 952 vs. 836 kJ mol−1 for [Me3E]+; E = Si, C; calculated like in ref. 15; BP86/def-SV(P)). As a result, the addition of an alkene or alkyne to a silylium ion may also result in the formation of a carbenium ion that is stabilized in the classical structure by the so-called β-Si effect. This implies a hyperconjugative stabilization due to electron density transfer from the occupied σ(Si–C) orbital into the empty p-orbital of the cationic C atom (Scheme 1b).
[Me3Si]+ + RC![]() ![]() | (1) |
[Me3Si]+ + R2C![]() ![]() | (2) |
Ligand L | ΔrH0gas/ΔrG0gas | C–C–Si/° | Gas phase structure |
---|---|---|---|
(ΔG0o-DFB) | d SiC/pm | ||
a Experimental data from ref. 8. b Cipso and Cortho were used for the measurements. | |||
H2C![]() |
−109/−60 | 73.4 |
![]() |
(−38) | 236.7 | ||
Me2C![]() |
−174/−113 | 72.9 |
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(−56) | 235.6 | ||
Ph2C![]() |
−143/−67 | 93.8/54.6 |
![]() |
(+20) | 221.6/271.4 | ||
HC![]() |
−98/−53 | 78.3/71.6 |
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(−28) | 231.0/238.4 | ||
MeC![]() |
−157/−103 | 74.3 |
![]() |
(−58) | 228.3 | ||
PhC![]() |
−188/−132 | 74.3 |
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(−52) | 229.5 | ||
C6H6a | −134/−86 | 98.3/51.3b |
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(−39) | 217.3/275.8b |
For comparison, the structure of the (classical) benzene complex [Me3Si(C6H6)]+ is also included in Table 1. In order to evaluate whether the calculated molecules are non-classical silylium ions or classical carbenium ions, we analyzed both relevant C–C–Si bond angles. For a classical carbenium ion, one of these angles is expected to be larger than at least 90°, while for non-classical silylium ions both angles should be (almost) equal and smaller than 90°. The complex [Me3Si(Ph2CCPh2)]+ was calculated to be a classical carbenium ion stabilized by the β-Si effect with a C–C–Si angle of 93.8°, possibly due to the resonance of the phenyl moieties and also for steric reasons. The C–C–Si angles in the H2C
CH2 (73.4°), Me2C
CMe2 (72.9°), MeC
Me (74.3°) and PhC
CPh (74.3°) complexes combined with the symmetric C–Si distances suggest a non-classical structure for these cations. Regarding its structure, the [Me3Si(HC
CH)]+ cation is a special case with asymmetric C–C–Si angles of 78.3° and 71.6°, most likely induced by steric repulsion of the H-atom with one methyl group. Yet, we will refer to its structure as being non-classical. It should be noted that the non-classical structure of this cation with symmetric C–C–Si angles is disfavored by only ΔG0gas = 0.01 kJ mol−1 and therefore these two structures would be expected to be indistinguishable. The structures calculated at the simpler BP86-D3(BJ)/def-TZVP level of theory are similar, except for [Me3Si(PhC
CPh)]+. Here, the PhC
CPh adduct is calculated to be a classical carbenium ion. It was not possible to calculate similar classical structures for the other adducts, as these are not even local minima or transition states on the respective energy hypersurface. This was exemplarily verified by calculating the energy of [Me3Si(MeC
CMe)]+ dependent on the C–C–Si angle in the range of 60 to 140° (see the ESI† for details). Therefore, classical starting structures also collapse to the non-classical structures. Thus no clear energy difference between a formally classical and a non-classical structure can be given.
The gas phase reaction enthalpies ΔrH0gas and Gibbs energies ΔrG0gas with alkynes become more favorable when replacing the H substituents of the parent alkyne HCCH with Me, and even more so with Ph (MP2/def2-TZVPP). This can be explained by an increased stabilization of the positive charge due to hyperconjugation and resonance, respectively (ΔrH0gas = −98 (H) vs. −157 (Me) and −188 kJ mol−1 (Ph)). For alkenes, the same trend was expected. However, ΔrH0gas of the reaction with Ph2C
CPh2 (−143 kJ mol−1) was calculated to be less favored than that with Me2C
CMe2 (−174 kJ mol−1). We attribute this to steric reasons, as the phenyl groups cannot be coplanar as in the alkyne case. It should be noted that the non-classical structure of [Me3Si(Ph2C
CPh2)]+ with equivalent Si–C distances was calculated to be a transition state for the [Me3Si]+ migration between both carbon atoms. This transition state is higher in energy than the calculated minimum structure by only ΔG0o-DFB = +7 kJ mol−1 (ΔG0gas = +11 kJ mol−1). Therefore, it might not be possible to differentiate between the classical and non-classical structure by NMR spectroscopy (coalescence) or single crystal X-ray diffraction (dynamic disorder).
Including COSMO17 Gibbs solvation energies, all calculated reaction energies become less favored and the reaction of [Me3Si]+ with the larger PhCCPh was also calculated to be less exergonic than that with the smaller MeC
CMe. This is attributed to the fact that smaller ions are generally better solvated than larger ones. Since upon reaction with [Me3Si]+ the product cation always increases in size, reactions (1) and (2) become less favored the larger the ligand. Due to this effect, the formation of [Me3Si(Ph2C
CPh2)]+ was calculated to be endergonic in solution by ΔG0o-DFB = +20 kJ mol−1.
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Fig. 1 Calculated reaction path, geometries and relative energies in kJ mol−1 for the formation of [Me4C4–SiMe3]+ (P-4, black) and the 5-membered ring (P-5, red); BP86-D3(BJ)/def-TZVP. |
Since 2-butyne itself does not dimerize under standard conditions,21 the silylation of 2-butyne can be assumed to be the first step in the formation of [Me4C4–SiMe3]+. The Gibbs activation energy ΔG≠ (TS1) for this exothermic process was calculated to be only 10 kJ mol−1. The silylated 2-butyne (I1) then reacts with a second equivalent of 2-butyne to exothermically form the intermediate I2. We were not able to determine the Gibbs activation energy (TS2) for this reaction with the method used. This indicates that this barrier is either very small or not existent at all. Based on thermodynamics, this intermediate should rearrange to yield a 5-membered ring (P-5). However, the barrier for this rearrangement (TS3-5) was calculated to be 45 kJ mol−1 – which is almost triple the barrier (TS3-4) for the formation of the observed [Me4C4–SiMe3]+ (P-4, 16 kJ mol−1). Thus, the calculations are in agreement with the experimental observation and suggest that P-4 (=1) is the kinetic product.
When Me3Si–F–Al(ORF)3 is used for the silylation of 2-butyne, the Gibbs activation energy (transition state similar to TS1) for this reaction is expected to be higher, due to its lower reactivity compared to [Me3Si]+. However, this will not change the entire picture. In conclusion it seems impossible to isolate the silylated 2-butyne (I1) by use of Me3Si–F–Al(ORF)3 or even (non-existent) free [Me3Si]+, as the reaction with the second molecule of 2-butyne appears to be much faster than the silylation.
This cation can be seen as a silylated cyclobutadiene and is closely related to the already known homoaromatic [R4C4–H]+, [R4C4–Cl]+, [tBu4C4–OH]+ and the neutral [R4C4–AlX3] (R = H, Me, tBu, Ph; X = Cl, Br).23–29 Of these, the protonated cations [R4C4–H]+ with R = H, Me, Ph were only characterized by NMR at −40 to −70 °C,27 while with R = tBu they were shown to be isolable with a large variety of anions, like Br− or [SbF6]−.26 Also the chlorinated and hydroxylated cations [Ph4C4–Cl]+ and [tBu4C4–OH]+ and the neutral [Me4C4–AlCl3] were shown to be stable at r.t. and could be isolated.23,24,26,29
A comparison of selected structural parameters, calculated NPA and PABOON partial charges and π(*)(C2–C3–C2′)-orbital energies of the compounds is found in Table 2. In order to allow for a better comparison, these calculations were performed on the methyl-substituted derivatives for all compounds. The [(RSi)3SiR2]+ cations (R = tBu2MeSi, tBu) can also be seen as silicon analogues of these compounds but will not be discussed.10,11 When comparing the convolution angles (C1–C2–C2′–C3) of 1, [tBu4C4–H]+, [Ph4C4–Cl]+, [tBu4C4–OH]+ and [Me4C4–AlX3], their absolute values are relatively similar and range between 37.3° and 31.5°, except for [Ph4C4–Cl][Nb2OCl9] with a dihedral angle of only 4.3°. However, the dihedral angles in 1 and [Me4C4–AlX3] are positive, while in [tBu4C4–H]+, [tBu4C4–OH]+ and [Ph4C4–Cl]+ they are negative. This is a consequence of the (C2–)Me groups being bent, which leads to repulsion of the sterically most demanding group. The relatively small dihedral angle in [Ph4C4–Cl]+ results from resonance of the phenyl moieties with the (C2–C2′) orbital, which is an intermediate between a σ and a π orbital. This leads to an increased C2–C2′ distance compared to that in the other compounds (203 vs. ∼180 pm).27,30
1 | [tBu4aC4–H]+ (ref. 26) | [Ph4C4–Cl]+ (ref. 23) | [tBu4C4–OH]+ (ref. 26) | [Me4C4–AlCl3] (ref. 31) | [Me4C4–AlBr3] | Me4C4 | |
---|---|---|---|---|---|---|---|
a HOMO/LUMO+1. b HOMO−2/LUMO+1. c HOMO−1/LUMO+1. d HOMO−6/LUMO+1. e HOMO/LUMO. | |||||||
Bond distances (pm) and dihedral angles (deg) | |||||||
d(C1–C2) | 151.8/152.6 (152.7) | 152.4 (153.4) | 152.9/154.4 (153.2) | 152.3/153.8 (154.2) | 151.0 (151.5) | (151.6) | (159.1) |
d(C2–C2′) | 179.4 (183.2) | 180.6 (187.5) | 203.3 (195.5) | 183.3 (190.7) | 177.4 (183.1) | (184.4) | (208.5) |
d(C2–C3) | 138.5/138.9 (140.2) | 140.7 (140.2) | 138.7/140.4 (140.6) | 139.4/139.6 (140.2) | 138.7 (140.2) | (140.2) | (134.7) |
C1–C2–C2′–C3 | 31.7 (29.3) | −37.3 (−27.7) | −4.3 (−22.1) | −36.3 (−26.2) | 31.5 (28.5) | (27.3) | (0.0) |
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NPA/PABOON partial charges for the methyl derivatives [Me 4 C 4 –EY x ] (+) | |||||||
δ(C1) | (−0.43/−0.14) | (−0.27/−0.05) | (−0.09/0.09) | (0.26/0.15) | (−0.52/−0.14) | (−0.54/−0.13) | (0.00/0.01) |
δ(C2) | (0.27/0.21) | (0.28/0.19) | (0.30/0.15) | (0.17/0.15) | (0.27/0.27) | (0.28/0.27) | (0.00/0.01) |
δ(C3) | (0.00/−0.02) | (0.02/0.01) | (−0.01/0.01) | (0.02/0.03) | (−0.04/−0.05) | (−0.05/−0.05) | (0.00/0.01) |
δ(C1 + 2 × C2 + C3) | (0.11/0.26) | (0.31/0.34) | (0.50/0.40) | (0.62/0.48) | (−0.02/0.35) | (−0.03/0.36) | (−0.01/0.04) |
δ(Me4C4) | (0.51/0.82) | (0.75/0.90) | (1.00/1.03) | (1.16/1.01) | (0.25/0.67) | (0.25/0.67) | (0.00/0.00) |
δ(E) | (0.49/0.18) | (0.25/0.10) | (0.00/−0.03) | (−0.16/−0.01) | (−0.25/−0.67) | (−0.25/−0.67) | (—) |
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Energies of the (anti-)bonding π(C2–C3–C2′)-orbitals of the methyl derivatives [Me 4 C 4 –EY x ] (+) | |||||||
E π*(C2–C3–C2′) | (−5.60)a | (−6.04)a | (−6.14)b | (−6.02)c | (−1.92)d | (−1.92)d | (−1.70)e |
E π(C2–C3–C2′) | (−10.36)a | (−11.75)a | (−12.12)b | (−11.90)c | (−7.33)d | (−7.04)d | (−3.74)e |
When looking at the bonding π(C2–C3–C2′) orbitals of the methylated derivatives of the discussed compounds (Table 2), a correlation between their energies and the partial charge of the Me4C4 moiety is evident, with a higher partial charge leading to lower orbital energies. From a frontier orbital point of view, this implies that the cations [Me4C4–SiMe3]+, [R4C4–H]+, [R4C4–Cl]+, and [tBu4C4–OH]+ are more electron-deficient than the neutral [Me4C4–AlX3]. This is also evident when simply looking at the total charge of these molecules. Interestingly, the energies of the π*(C2–C3–C2′) orbitals seem to be less affected by the partial charge of the Me4C4 moiety, but mostly by the total charge of the molecules. Therefore, the energy of this orbital is nearly the same for [Me4C4–AlCl3] and Me4C4, while for the cationic species it is lower by ∼4 eV.
Cation | δ(C1) | δ(C2/C2′) | δ(C3) | δ(C2) − δ(C3) |
---|---|---|---|---|
a Cyclopentenylium cation as reference for an allylic cation. | ||||
[Me4C4–SiMe3]+ | 66.8 | 166.0 | 170.4 | −4.4 |
[tBu4C4–OH]+ (ref. 26) | 101.0 | 161.5 | 184.9 | −23.4 |
[Me4C4–Cl]+ (ref. 27) | 76.0 | 191.5 | 174.4 | +17.1 |
[Me4C4–AlCl3] (ref. 29) | — | 162.0 | 164.3 | −2.3 |
[Me4C4–H]+ (ref. 27) | 57.8 | 171.3 | 171.3 | 0.0 |
[tBu4C4–H]+ (ref. 26) | 78.5 | 156.6 | 196.6 | −40.0 |
[Ph4C4–H]+ (ref. 27) | 52.5 | 190.0 | 152.3 | +38.6 |
[H4C4–H]+ (ref. 27) | 54.0 | 133.5 | 187.6 | −54.1 |
[H6C5–H]+a (ref. 27) | 48.7 | 234.7 | 145.7 | +89.0 |
With [H4C4–H]+ and the cyclopentenylium cation [H6C5–H]+ being the prototypes for homoaromatic and allylic cations, respectively, the homoaromatic character of the discussed compounds and influence of the substituents can be evaluated. Exchanging the H substituents for Me moieties in [R4C4–H]+ leads to hyperconjugation of the C–H bond to C2. As a result, the C2–C2′ interactions are decreased and C2 is deshielded. Therefore the difference between δ13C(C2) and δ13C(C3) is more positive (0.0 vs. −54.1 ppm for [H4C4–H]+). The methylated compounds [Me4C4–SiMe3]+ and [Me4C4–AlCl3] show similar differences in the shielding of C2 and C3 and therefore are considered to have a similar homoaromatic character as [Me4C4–H]+. Only [Me4C4–Cl]+ shows a comparatively high deshielding of C2 due to low homoaromaticity, which is a consequence of the hyperconjugation of the σ(C–Cl) orbital to the (C2–C2′) orbital.
When looking at the C2–C2′ interactions of [tBu4C4–H]+ and [tBu4C4–OH]+, they would be expected to be even weaker than in [Me4C4–H]+ and [Me4C4–Cl]+, respectively, due to the stronger electron-donating properties of the tBu moieties. However, the NMR chemical shifts suggest a significantly increased homoaromatic character. We assign this to the bulkiness of the tBu moieties leading to a repulsion of the C3–tBu and C2–tBu groups. As a result, the C1–C2–C2′–C3 dihedral angle is higher than that for the methylated derivatives (Table 2). Phenyl substituents seem to completely prevent the C2–C2′ interactions due to resonance and charge delocalization onto the phenyl residue(s). This follows from the NMR chemical shifts of [Ph4C4–H]+ and from the structural parameters of [Ph4C4–Cl]+ (dihedral angle and d(C2–C2′)).
Taking a closer look at the dihedral angles in the discussed compounds, a correlation between these and Δ(δ13C(C2) − δ13C(C3)) is evident. The higher the dihedral angle, the stronger the C2–C2′ interaction in the compound. For [H4C4–H]+ this angle was calculated to be 33.5° (BP86-D3(BJ)/def-TZVP), which is in agreement with this thesis. Interestingly, the distances d(C2–C2′) and d(C2–C3) are only slightly affected by these C2–C2′ interactions (Table 2).
By abstraction of the [Me3Si]+ moiety, 1 might be used as a tetramethylcyclobutadiene (Me4C4) donor as well. The advantage of 1 over [Me4C4–AlX3] as a CBD donor would be its increased stability, which allows for storage in a glove box for more than a year. NMR spectra of [Me4C4–AlX3] show partial coalescence of the signals already at 20 °C.29 In contrast, all signals of 1 are resolved, including the 5JH–H coupling of 0.46 Hz. The increased stability very likely results from the higher Lewis acidity of [Me3Si]+ over AlX3 (FIA = 539 vs. 425/438 kJ mol−1, X = Cl/Br). These FIAs were calculated in an environment with the polarity of CH2Cl2 (εr = 8.9) using COSMO,17 in order to account for the different charges of the Lewis acids. The effect is also evident by addition of AlX3 to [Me4C4–AlX3] in order to increase the Lewis acidity, i.e. the formation of [Me4C4–Al2X6]. It shows an increased thermal stability and reduced coalescence compared to [Me4C4–AlX3].29
It should be noted that the reaction solution for the synthesis of 1 also contained C6Me6 and these oligomerization products. The reason for this is that in the first stage of the reaction of Me3Si–F–Al(ORF)3 with 2-butyne the [f–al]− anion is formed. Therefore, 1, [f–al]− and 2-butyne are present in solution at the same time. Thus, 1 readily reacts with [f–al]− upon its initial synthesis, resulting in its decomposition and accounting for the relatively low yield of 28%. Eventually, the formation of [al–f–al]− from [f–al]− and Me3Si–F–Al(ORF)3 suppresses this decomposition reaction.
Footnote |
† Electronic supplementary information (ESI) available: Experimental details, procedures, weights, and 1D- and 2D-NMR spectra of the reactions are displayed. Details of the quantum chemical calculations are given together with crystallographic details. CCDC 1868136–1868138. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c8sc04591g |
This journal is © The Royal Society of Chemistry 2019 |